Reference health

Chaos in mechanical systems — A review

https://doi.org/10.1007/bf02823207
CiteStamped reference-health badge
295/295 checkable references clean · checked 2026-08-30

Every reference with a DOI in the deposited reference list resolved to a known work in Crossref or DataCite at the dated check, and none carried a retraction, withdrawal, or removal notice.

93 without a DOI — not checked. A reference deposited without a DOI is never matched by title or guessed at; it stays outside the checked set, and this line discloses that.

The 295 checked references that resolve
resolves10.1109/TCT.1972.1083500
A computer algorithm to determine the steady-state response of nonlinear oscillators
resolves10.1016/0045-7825(91)90063-C
Xάoς An adventure in chaos
resolves10.1007/978-1-4684-0147-9
Geometrical Methods in the Theory of Ordinary Differential Equations
resolves10.1016/0022-460X(84)90234-7
An intrinsic method of harmonic analysis for non-linear oscillations (a perturbation technique)
resolves10.1103/PhysRevLett.58.2387
Exploring chaotic motion through periodic orbits
resolves10.1002/zamm.19910710202
Three Routes to Chaos in Simple Sinusoidally Driven Oscillators
resolves10.1016/0022-460X(89)90873-0
Bifurcations and chaos of a particular van der Pol-Duffing oscillator
resolves10.1115/1.3162536
Bifurcations in Three-Dimensional Motions of Articulated Tubes, Part 2: Nonlinear Analysis
resolves10.1137/0144020
Flow Induced Bifurcations to Three-Dimensional Oscillatory Motions in Continuous Tubes
resolves10.1137/0139019
Hopf Bifurcation Phenomena in Tubes Carrying a Fluid
resolves10.1063/1.4822948
Chaotic Dynamics—An Introduction
resolves10.1016/0375-9601(92)90361-O
On dynamic control of chaos: A study with reference to a reacting system
resolves10.1016/0375-9601(92)90559-5
Analytical approach to the torus bifurcations in the quasiperiodically forced van der Pol oscillator
resolves10.1016/0020-7225(87)90099-1
Lyapunov exponents and continuum kinematics
resolves10.1016/0045-7825(86)90020-4
A modification and extension of an algorithm for generalized cell mapping
resolves10.1090/coll/009
Dynamical Systems
resolves10.1115/1.3120367
Controlling Chaos in Mechanical Systems
resolves10.1016/0020-7225(87)90060-7
A Galerkin multiharmonic procedure for nonlinear multidimensional random vibration
resolves10.1103/PhysRevLett.66.2545
Taming chaotic dynamics with weak periodic perturbations
resolves10.1016/0022-460X(89)90516-6
Power spectra of chaotic vibrations of a buckled beam
resolves10.1002/cta.4490200202
A collocation algorithm for calculating the periodic solutions of non‐linear oscillators
resolves10.1016/0022-460X(92)90362-2
A hybrid symbolic-numerical method for integrating ordinary differential equations
resolves10.1115/1.3176036
An Alternating Frequency/Time Domain Method for Calculating the Steady-State Response of Nonlinear Dynamic Systems
resolves10.1002/nme.1620370911
A multiharmonic method for non‐linear vibration analysis
resolves10.1112/jlms/s1-20.3.180
On Non-Linear Differential Equations of the Second Order: I. the Equation y¨ − <i>k</i> (1- <i>y</i> <sup>2</sup> )y˙ + <i>y</i> = <i>b</i> λ <i>k</i> cos(λ <i>l</i> + α), <i>k</i> Large
resolves10.1142/S0218127492000392
ON FEEDBACK CONTROL OF CHAOTIC NONLINEAR DYNAMIC SYSTEMS
resolves10.1109/81.244908
On feedback control of chaotic continuous-time systems
resolves10.1016/S0889-9746(87)90170-8
A general theory for dynamic instability of tube arrays in crossflow
resolves10.1016/0020-7462(91)90084-7
Invariant torus bifurcation series and evolution of chaos exhibited by a forced non-linear vibration system
resolves10.1016/0022-460X(90)90528-8
Application of the incremental harmonic balance method to cubic non-linearity systems
resolves10.1016/S0022-460X(88)80064-6
Forced periodic vibration of unsymmetric piecewise-linear systems
resolves10.1016/0020-7462(91)90002-B
Non-linear behavior and chaotic motions of an sdof system with piecewise-non-linear stiffness
resolves10.1016/0022-0396(86)90022-7
Bifurcations of subharmonics
resolves10.1007/BF01612888
A generalized Lorenz system
resolves10.1103/PhysRevA.26.3483
Chaotic states and routes to chaos in the forced pendulum
resolves10.1103/PhysRevLett.65.3211
Experimental control of chaos
resolves10.1016/0022-460X(82)90259-0
Flutter of a buckled plate as an example of chaotic motion of a deterministic autonomous system
resolves10.1007/BF00297446
Chaotic oscillations in mechanical systems
resolves10.1016/0045-7949(88)90225-8
Chaotic oscillations in mechanical systems
resolves10.1016/0022-460X(91)90741-2
A chaotic scenario
resolves10.1115/1.3171739
On the Understanding of Chaos in Duffings Equation Including a Comparison With Experiment
resolves10.1016/S0022-460X(88)80023-3
On necessary and sufficient conditions for chaos to occur in Duffing's equation: an Heuristic approach
resolves10.1103/PhysRevLett.68.1
Controlling chaos using time delay coordinates
resolves10.1103/RevModPhys.57.617
Ergodic theory of chaos and strange attractors
resolves10.1115/1.2930240
Observations of Subcritical Superharmonic and Chaotic Response in Rotordynamics
resolves10.1103/PhysRevA.39.2609
Basins of attraction in driven dynamical systems
resolves10.1016/0020-7462(87)90033-3
Numerical simulations of periodic and chaotic responses in a stable duffing system
resolves10.1016/0375-9601(89)90856-6
Autocorrelation on symbol dynamics for a chaotic dry-friction oscillator
resolves10.1007/BF01020332
Quantitative universality for a class of nonlinear transformations
resolves10.1088/0031-8949/1985/T9/012
Scaling at the Transition from Quasiperiodicity to Chaos in a Hydrodynamic System
resolves10.1115/1.3171780
On the Equivalence of the Incremental Harmonic Balance Method and the Harmonic Balance-Newton Raphson Method
resolves10.1016/0020-7462(88)90026-1
A computational approach for studying domains of attraction for non-linear systems
resolves10.1002/nme.1620190204
A study of nonlinear periodic systems via the point mapping method
resolves10.1016/0022-460X(92)90809-C
Chaotic dynamical behavior in a simplified rotor blade lag model
resolves10.1016/0045-7825(91)90049-C
Geometrical concepts and computational techniques of nonlinear dynamics
resolves10.1016/0022-0396(83)90011-6
The liapunov dimension of strange attractors
resolves10.1017/S0022112080001243
Many routes to turbulent convection
resolves10.1016/0022-460X(92)90419-X
Experimental mimicry of Duffing's equation
resolves10.1016/0375-9601(86)90003-4
Chaos generated by the cutting process
resolves10.1103/PhysRevLett.50.346
Characterization of Strange Attractors
resolves10.1103/PhysRevLett.48.1507
Chaotic Attractors in Crisis
resolves10.1103/PhysRevLett.51.339
Are Three-Frequency Quasiperiodic Orbits to Be Expected in Typical Nonlinear Dynamical Systems?
resolves10.1007/978-1-4612-1140-2
Nonlinear Oscillations, Dynamical Systems, and Bifurcations of Vector Fields
resolves10.1007/BF00534063
On the accuracy of the harmonic balance method concerning vibrations of beams with nonlinear supports
resolves10.1103/PhysRevLett.59.157
Scaling structure of attractors at the transition from quasiperiodicity to chaos in electronic transport in Ge
resolves10.1115/1.3152377
Studies in Chaotic Vibrations of Buckled Beams
resolves10.1115/1.3167107
Forced Nonlinear Oscillations of an Autoparametric System—Part 2: Chaotic Responses
resolves10.1016/0020-7462(69)90003-1
Transformation theory as applied to the solutions of non-linear differential equations of the second order
resolves10.1016/S0022-460X(88)81405-6
Periodic motions and bifurcations in dynamics of an inclined impact pair
resolves10.1016/S0022-460X(87)80022-6
On the dynamics and stability of an inclined impact pair
resolves10.1007/BF01608556
A two-dimensional mapping with a strange attractor
resolves10.1016/0020-7462(91)90071-Z
Effect of constant transverse force on chaotic oscillations of sinusoidally excited buckled beam
resolves10.1115/1.3120814
Nonlinear Dynamics, Chaos, and Mechanics
resolves10.1016/0370-1573(90)90012-Q
Poincaré, celestial mechanics, dynamical-systems theory and “chaos”
resolves10.1016/0022-460X(77)90521-1
Bifurcations to divergence and flutter in flow-induced oscillations: A finite dimensional analysis
resolves10.1137/0138005
Averaging and Chaotic Motions in Forced Oscillations
resolves10.1016/0020-7462(80)90031-1
Phase portraits and bifurcations of the non-linear oscillator: ẍ + (α + γx2 + βx + δx3 = 0
resolves10.1115/1.3167185
Strange Attractors and Chaos in Nonlinear Mechanics
resolves10.1098/rsta.1979.0068
A nonlinear oscillator with a strange attractor
resolves10.1016/S0022-460X(82)80002-3
The dynamics of repeated impacts with a sinusoidally vibrating table
resolves10.1016/0375-9601(84)90800-4
Bifurcation sequences in horseshoe maps: Infinitely many routes to chaos
resolves10.1016/0005-1098(78)90036-5
Bifurcation to divergence and flutter in flow-induced oscillations: an infinite dimensional analysis
resolves10.1016/0022-247X(74)90134-6
On approximating a general linear periodic system
resolves10.1016/S0065-2156(08)70222-9
On Nonlinear Parametric Excitation Problems
resolves10.1115/1.3153816
A Theory of Cell-to-Cell Mapping Dynamical Systems
resolves10.1115/1.3162633
A Probabilistic Theory of Nonlinear Dynamical Systems Based on the Cell State Space Concept
resolves10.1007/978-1-4757-3892-6
Cell-to-Cell Mapping
resolves10.1115/1.3153817
An Unravelling Algorithm for Global Analysis of Dynamical Systems: An Application of Cell-to-Cell Mappings
resolves10.1115/1.3423981
Determination of Global Regions of Asymptotic Stability for Difference Dynamical Systems
resolves10.1115/1.3162632
A Method of Analyzing Generalized Cell Mappings
resolves10.1016/0022-460X(90)90459-D
Complex in-line and whirling response of structures to oscillatory flow
resolves10.1103/PhysRevLett.43.1743
Chaotic States of Anharmonic Systems in Periodic Fields
resolves10.1063/1.92020
Noise phenomena in Josephson junctions
resolves10.1103/PhysRevLett.67.1953
Stabilizing high-period orbits in a chaotic system: The diode resonator
resolves10.1016/0020-7462(91)90023-M
An intrinsic multiple-scale harmonic balance method for non-linear vibration and bifurcation problems
resolves10.1016/0022-460X(91)90584-7
An extension of the intrinsic harmonic balancing technique to the analysis of forced vibrations
resolves10.1007/978-1-4684-9336-8
Elementary Stability and Bifurcation Theory
resolves10.1016/0375-9601(88)90044-8
Fractal basin boundaries of an impacting particle
resolves10.1006/jsvi.1993.1142
Stabilization Of An Impact Oscillator Near Grazing Incidence Owing To Resonance
resolves10.1115/1.3423352
A Model for Vortex Induced Oscillation of Structures
resolves10.1016/0022-460X(89)90682-2
Amplitude modulated and chaotic dynamics in resonant motion of strings
resolves10.1080/00423118608969137
PERIODIC, BIPERIODIC AND CHAOTIC DYNAMICAL BEHAVIOUR OF RAILWAY VEHICLES
resolves10.1016/0022-460X(90)90582-K
Non-linear dynamics of a spur gear pair
resolves10.1016/0022-460X(91)90564-Z
Non-linear dynamics of a geared rotor-bearing system with multiple clearances
resolves10.1016/0022-460X(92)90638-E
Dynamics of an oscillator with both clearance and continuous non-linearities
resolves10.1016/0094-114X(92)90065-P
A Galerkin method for the steady state analysis of harmonically excited non-linear systems
resolves10.1006/jsvi.1993.1158
Analytical Method of Controlling Chaos in Duffing's Oscillator
resolves10.1016/0022-460X(90)90710-H
Strange non-chaotic attractors of a quasi-periodically forced van der pol's oscillator
resolves10.1115/1.3176192
Stability of a Semi-Active Impact Damper: Part I—Global Behavior
resolves10.1007/BF01033076
Computation of the largest Lyapunov exponent by the generalized cell mapping
resolves10.1115/1.2897218
Stability and Bifurcation Analysis of Oscillators With Piecewise-Linear Characteristics: A General Approach
resolves10.1007/978-94-009-0659-4_8
Bifurcation Analysis: A Combined Numerical and Analytical Approach
resolves10.1299/jsme1958.29.525
On a Method of Higher Approximation and Determination of Stability Criterion for Steady Oscillations in Nonlinear Systems
resolves10.1299/kikaic.52.1883
Chaotic behaviour in an impact vibration system (2nd report, Influence of damping coefficient and coefficient of restitution)
resolves10.1016/0022-460X(91)90579-9
Two-dimensional vibratory impact with chaos
resolves10.1007/BF00538223
Analysis of chaotic systems using the cell mapping approach
resolves10.1007/978-3-642-85957-1
Computational Methods in Bifurcation Theory and Dissipative Structures
resolves10.1016/0375-9601(90)90231-C
Incursive fractals: a robust mechanism of basin erosion preceding the optimal escape from a potential well
resolves10.1103/PhysRevA.40.4028
Characterization of an experimental strange attractor by periodic orbits
resolves10.1115/1.3157762
Amplitude Incremental Variational Principle for Nonlinear Vibration of Elastic Systems
resolves10.1115/1.3162626
A Variable Parameter Incrementation Method for Dynamic Instability of Linear and Nonlinear Elastic Systems
resolves10.1115/1.3167160
Incremental Harmonic Balance Method With Multiple Time Scales for Aperiodic Vibration of Nonlinear Systems
resolves10.1016/0045-7825(91)90065-E
The Hopf bifurcation and limit cycle by the incremental harmonic balance method
resolves10.1115/1.2899421
Nonlinear Vibrations of Piecewise-Linear Systems by Incremental Harmonic Balance Method
resolves10.1007/BF01046880
Nonlinear natural vibration analysis of beams by selective coefficient increment
resolves10.1016/0022-460X(89)91004-3
Construction of chaotic regions
resolves10.1002/nme.1620280710
Non‐linear steady state vibration of frames by finite element method
resolves10.1002/eqe.4290190309
Non‐linear steady state vibration and dynamic snap through of shallow arch beams
resolves10.1016/0022-460X(90)90774-T
Geometrically non-linear vibration of spinning structures by finite element method
resolves10.2307/1969299
Transformation Theory of Non-Linear Differential Equations of the Second Order
resolves10.2307/1969357
A Second Order Differential Equation with Singular Solutions
resolves10.1016/0045-7949(92)90248-X
Non-linear, steady-state vibration of structures by harmonic balance/finite element method
resolves10.1016/0022-460X(90)90934-R
Criteria for chaos of a three-well potential oscillator with homoclinic and heteroclinic orbits
resolves10.1016/0020-7462(90)90030-D
Bifurcations and chaos in a forced zero-stiffness impact oscillator
resolves10.1016/0141-0296(88)90037-5
Bifurcations of subharmonics and chaotic motions of articulated towers
resolves10.1007/978-1-4757-4257-2
Regular and Stochastic Motion
resolves10.1016/0375-9601(89)90854-2
A fast algorithm to determine fractal dimensions by box counting
resolves10.1115/1.2888315
Discussion: “An Alternating Frequency/Time Domain Method for Calculating the Steady-State Response of Nonlinear Dynamic Systems” (Cameron, T. M., and Griffin, J. H., 1989, ASME J. Appl Mech., 56, pp. 149–154)
resolves10.1016/0020-7462(87)90012-6
Fast galerkin method and its application to determine periodic solutions of non-linear oscillators
resolves10.1175/1520-0469(1963)020<0130:DNF>2.0.CO;2
Deterministic Nonperiodic Flow
resolves10.1299/jsme1958.4.201
Steady, Forced Vibration of Unsymmetrical Piecewise-linear System : 1st Report, Explanation of Analytical Procedure
resolves10.1299/jsme1958.16.931
Superharmonic Resonance in Piecewise-Linear System : Effect of Damping and Stability Problem
resolves10.1299/jsme1958.23.68
Forced Vibrations in an Unsymmetric Piecewise-Linear System Excited by General Periodic Force Functions
resolves10.1016/0022-460X(92)90484-F
Some numerical studies of chaotic motions in tubes conveying fluid
resolves10.1109/TCS.1984.1085459
A chaotic attractor from Chua's circuit
resolves10.1007/BF01013307
Period-doubling bifurcations and chaotic motion for a parametrically forced pendulum
resolves10.1098/rspa.1992.0125
Bifurcational precedences in the braids of periodic orbits of spiral 3-shoes in driven oscillators
resolves10.1109/PROC.1987.13849
Some tools for analyzing chaos
resolves10.1103/PhysRevA.44.4861
Controlling chaos to generate aperiodic orbits
resolves10.1002/nme.1620320811
Direct determination of periodic solutions of the dynamical equations of flexible mechanisms and manipulators
resolves10.1016/0020-7462(89)90007-3
Railway vehicle systems dynamics and chaotic vibrations
resolves10.1006/jsvi.1993.1134
Routes To Chaos In Ball Bearings
resolves10.1016/S0022-460X(88)81415-9
Bounds on the Fourier coefficients for the periodic solutions of non-linear oscillator equations
resolves10.1016/0022-460X(90)90796-3
Torus doubling and chaotic string vibrations: Experimental results
resolves10.1115/1.3153746
Experiments on Chaotic Motions of a Forced Nonlinear Oscillator: Strange Attractors
resolves10.1002/9783527617500
Chaotic and Fractal Dynamics
resolves10.1007/BF00790134
Chaotic sources of noise machine acoustics
resolves10.1016/0022-460X(79)90520-0
A magnetoelastic strange attractor
resolves10.1103/PhysRevLett.55.1439
Fractal Basin Boundaries and Homoclinic Orbits for Periodic Motion in a Two-Well Potential
resolves10.2514/3.25139
Experimental study of chaotic vibrations in a pin-jointed space truss structure
resolves10.1016/0020-7462(83)90033-1
Chaotic vibrations of a beam with non-linear boundary conditions
resolves10.1016/0020-7462(90)90034-7
The experimental response of an impacting pendulum system
resolves10.1016/0022-460X(91)90520-T
Chaotic vibration in a non-linear oscillator with Coulomb damping
resolves10.1006/jsvi.1993.1285
Chaotic Oscillations of a Square Prism in Fluid Flow
resolves10.1006/jsvi.1995.0317
Periodic and chaotic responses of an sdf system with piecewise linear stiffness subjected to combined harmonic and flow induced excitations
resolves10.1016/0020-7462(91)90065-2
Dynamics of piecewise linear oscillators with van der Pol type damping
resolves10.1115/1.3125844
Behavior of Unanchored Fluid-Filled Tanks Subjected to Ground Excitation
resolves10.3233/ISP-1986-3337901
Nonlinear rolling of ships in regular beam seas
resolves10.1016/0020-7462(89)90014-0
Bifurcations in a forced softening duffing oscillator
resolves10.1007/BF00934742
Galerkin's procedure, quasilinearization, and nonlinear boundary-value problems
resolves10.1007/BF01940759
Occurrence of strange AxiomA attractors near quasi periodic flows onT m ,m≧3
resolves10.1016/0022-460X(91)90592-8
Non-periodic motion caused by grazing incidence in an impact oscillator
resolves10.1103/PhysRevA.26.3660
Transition to chaos in the Duffing oscillator
resolves10.1016/0022-460X(92)90374-7
Non-linear, non-planar and non-periodic vibrations of a string
resolves10.1103/RevModPhys.53.655
Strange attractors and chaotic motions of dynamical systems
resolves10.1103/PhysRevLett.64.1196
Controlling chaos
resolves10.1103/PhysRevLett.45.712
Geometry from a Time Series
resolves10.1115/1.3149530
Flow-induced Instabilities of Cylindrical Structures
resolves10.1016/0022-460X(92)90363-3
Cross-flow-induced chaotic vibrations of heat-exchanger tubes impacting on loose supports
resolves10.1006/jfls.1993.1011
Pipes Conveying Fluid: A Model Dynamical Problem
resolves10.1016/S0889-9746(88)80023-9
Nonlinear and chaotic fluidelastic vibrations of a flexible pipe conveying fluid
resolves10.1115/1.2899428
Low-Dimensional Chaos in a Flexible Tube Conveying Fluid
resolves10.1115/1.2897220
Chaotic Motions of a Constrained Pipe Conveying Fluid: Comparison Between Simulation, Analysis, and Experiment
resolves10.1006/jfls.1993.1031
Nonlinear and Chaotic Dynamics of a Two-Degree-of-Freedom Analytical Model for a Rotated Triangular Array in Cross-Flow
resolves10.1080/00423119208969012
Investigation on Stability and Possible Chaotic Motions in the Controlled Wheel Suspension System
resolves10.1007/978-1-4612-3486-9
Practical Numerical Algorithms for Chaotic Systems
resolves10.1103/PhysRevA.46.2147
Homoclinic bifurcation sets of the parametrically driven Duffing oscillator
resolves10.1103/PhysRevA.43.1808
Unstable periodic orbits and prediction
resolves10.1063/1.92574
Chaos and noise rise in Josephson junctions
resolves10.1016/0020-7462(92)90083-J
Modal interactions in the non-linear response of elastic cables under parametric/external excitation
resolves10.1016/0022-460X(92)90406-N
Transition to chaotic motion in mechanical systems with impacts
resolves10.1115/1.2930157
Chaotic Response of a Slider Crank Mechanism
resolves10.1016/0022-460X(87)90535-9
An examination of initial condition maps for the sinusoidally excited buckled beam modeled by the Duffing's equation
resolves10.1016/0022-460X(91)90817-4
An examination of multi-frequency excitation of the buckled beam
resolves10.1115/1.3169123
A Study of Dynamic Instability of Plates by an Extended Incremental Harmonic Balance Method
resolves10.1115/1.3169175
Multi-Harmonic Analysis of Dry Friction Damped Systems Using an Incremental Harmonic Balance Method
resolves10.1016/S0022-460X(87)80235-3
Chaos in a mechanism with time delays under parametric and external excitation
resolves10.1016/0375-9601(89)90859-1
Rich bifurcation behaviors of the driven van der Pol oscillator
resolves10.1016/0375-9601(84)90461-4
Absence of inversion-symmetric limit cycles of even periods and the chaotic motion of Duffing's oscillator
resolves10.1115/1.3176039
Order and Chaos in a Discrete Duffing Oscillator: Implications on Numerical Integration
resolves10.1016/0022-460X(91)90721-U
Chaotic motion of a two-link mechanism
resolves10.1515/zna-1976-1231
Different Types of Chaos in Two Simple Differential Equations
resolves10.1007/BF02570610
On an approximate criterion for chaotic motion in a model of a buckled beam
resolves10.1007/BF01646553
On the nature of turbulence
resolves10.1109/TCS.1983.1085413
Chaos and Arnold diffusion in dynamical systems
resolves10.1016/0375-9601(83)90513-3
Transition from quasi-periodicity to chaos in a system of coupled nonlinear oscillators
resolves10.1103/PhysRevA.28.1654
Universal scaling property in bifurcation structure of Duffing's and of generalized Duffing's equations
resolves10.1007/BF01046941
On the dynamic response of the hysteretic system
resolves10.1007/BF00369977
Bifurcation sets and chaotic states of a gear system subjected to harmonic excitation
resolves10.1016/0375-9601(91)90930-7
The use of first return maps in the computation of basin boundaries in three-dimensional phase space
resolves10.1017/CBO9780511735752
Non-linear Vibrations
resolves10.1137/0720008
Estimating Regions of Existence of Unstable Periodic Orbits Using Computer-Based Techniques
resolves10.1103/PhysRevA.46.7439
Tracking unstable orbits in experiments
resolves10.1006/jsvi.1994.1044
Periodic and Chaotic Motions of a Square Prism in Cross-Flow
resolves10.1016/0022-460X(88)90237-4
The dynamic response of a centrifugal pendulum vibration absorber with motion-limiting stops
resolves10.1515/zna-1981-0115
Strange Attractors, Chaotic Behavior, and Information Flow
resolves10.1016/0022-460X(83)90407-8
A periodically forced piecewise linear oscillator
resolves10.1115/1.3167156
A Periodically Forced Impact Oscillator With Large Dissipation
resolves10.1115/1.3169068
The Dynamics of a Harmonically Excited System Having Rigid Amplitude Constraints, Part 1: Subharmonic Motions and Local Bifurcations
resolves10.1016/S0022-460X(86)80058-X
On the dynamic response of a system with dry friction
resolves10.1016/0020-7462(89)90010-3
The transition to chaos in a simple mechanical system
resolves10.1115/1.3176040
The Onset of Chaos in a Two-Degree-of-Freedom Impacting System
resolves10.1115/1.3152682
The Dynamic Response of a System With Preloaded Compliance
resolves10.1070/SM1970v010n01ABEH001588
A CONTRIBUTION TO THE PROBLEM OF THE STRUCTURE OF AN EXTENDED NEIGHBORHOOD OF A ROUGH EQUILIBRIUM STATE OF SADDLE-FOCUS TYPE
resolves10.1143/PTP.61.1605
A Numerical Approach to Ergodic Problem of Dissipative Dynamical Systems
resolves10.1038/363411a0
Using small perturbations to control chaos
resolves10.1061/(ASCE)0733-9399(1991)117:2(241)
Chaotic Motions of Self‐Excited Forced and Autonomous Square Prisms
resolves10.1016/0022-460X(92)90403-K
Empirical fluid-elastic models and chaotic galloping: A case study
resolves10.1103/PhysRevLett.66.1123
Controlling a chaotic system
resolves10.1115/1.2900856
Jumps to Resonance: Long Chaotic Transients, Unpredictable Outcome, and the Probability of Restabilization
resolves10.1016/0022-460X(89)90699-8
Integrity measures quantifying the erosion of smooth and fractal basins of attraction
resolves10.1098/rspa.1992.0122
Indeterminate sub-critical bifurcations in parametric resonance
resolves10.1098/rspa.1992.0170
Indeterminate trans-critical bifurcations in parametrically excited systems
resolves10.1016/0020-7462(89)90037-1
Non-linear dynamics of supported pipe conveying pulsating fluid—I. Subharmonic resonance
resolves10.1016/0020-7462(89)90038-3
Non-linear dynamics of supported pipe conveying pulsating fluid—II. Combination resonance
resolves10.1103/PhysRevLett.55.596
Fixed Winding Number and the Quasiperiodic Route to Chaos in a Convective Fluid
resolves10.1016/0375-9601(83)90785-5
Chaotic behaviour and limit cycle behaviour of anharmonic systems with periodic external perturbations
resolves10.1016/0020-7462(87)90028-X
Chaos in limit cycle systems with external periodic excitations
resolves10.1143/JPSJ.55.3279
Chaotic Behaviour of an Anharmonic Oscillator with Two External Periodic Forces
resolves10.1098/rspa.1991.0008
Catastrophes with indeterminate outcome
resolves10.1016/0045-7825(90)90146-D
Global analysis of nonlinear dynamical systems with fuzzy uncertainties by the cell mapping method
resolves10.1016/0020-7462(86)90023-5
The subharmonic resonance and its transition to chaotic motion in a non-linear oscillator
resolves10.1016/S0022-460X(87)81348-2
Secondary resonances and approximate models of routes to chaotic motion in non-linear oscillators
resolves10.1007/BF00534355
The refined approximate criterion for chaos in a two-state mechanical oscillator
resolves10.1016/0020-7462(88)90025-X
Bifurcations of harmonic solution leading to chaotic motion in the softening type Duffing's oscillator
resolves10.1016/0022-460X(92)90367-7
A discussion on necessary and sufficient conditions for steady state chaos
resolves10.1115/1.3176195
Period Doubling and Chaos in Unsymmetric Structures Under Parametric Excitation
resolves10.1016/0022-460X(92)90065-6
Local methods in predicting occurrence of chaos in two-well potential systems: Superharmonic frequency region
resolves10.1299/jsme1958.24.1616
Higher Approximation of Steady Oscillations in Nonlinear Systems with Single Degree of Freedom : Suggested Multi-Harmonic Balance Method
resolves10.1115/1.3173628
On the Threshold Force for Chaotic Motions for a Forced Buckled Beam
resolves10.1016/S0889-9746(88)80011-2
Chaotic oscillations of a cantilevered pipe conveying fluid
resolves10.1007/BF00034738
Cracks of fractal geometry with unilateral contact and friction interface conditions
resolves10.1016/S0022-460X(05)80005-7
Chaotic vibrations of non-shallow arches
resolves10.1098/rspa.1989.0009
Chaotic phenomena triggering the escape from a potential well
resolves10.1016/0375-9601(87)90403-8
Fractal basins and chaotic bifurcations prior to escape from a potential well
resolves10.1093/imamat/31.3.207
Subharmonic Resonances and Chaotic Motions of a Bilinear Oscillator
resolves10.1016/S0022-460X(81)80012-0
Static elastica formulations of a pine conveying fluid
resolves10.1098/rspa.1990.0022
Fractal control boundaries of driven oscillators and their relevance to safe engineering design
resolves10.1098/rspa.1991.0007
Indeterminate jumps to resonance from a tangled saddle-node bifurcation
resolves10.1016/0020-7462(85)90023-X
Analysis of a self-excited system with dry friction
resolves10.1016/S0022-460X(86)80074-8
Existence of chaos in a one-degree-of-freedom system
resolves10.1115/1.3173090
Characteristics of Numerical Simulations of Chaotic Systems
resolves10.1115/1.3173700
Interpolated Cell Mapping of Dynamical Systems
resolves10.1137/0148072
A Theoretical Basis for Interpolated Cell Mapping
resolves10.1016/0022-460X(88)90424-5
A higher order method of interpolated cell mapping
resolves10.1115/1.3176148
Determining Lyapunov Exponents by Means of Interpolated Mapping
resolves10.1115/1.3169067
Period-Doubling Bifurcations and Modulated Motions in Forced Mechanical Systems
resolves10.1115/1.3424578
On Point Mappings for Mechanical Systems Possessing Homoclinic and Heteroclinic Points
resolves10.1119/1.14796
Chaotic dynamics of a bouncing ball
resolves10.1007/BF01011512
Randomly transitional phenomena in the system governed by Duffing's equation
resolves10.1016/0020-7462(85)90024-1
Random phenomena resulting from non-linearity in the system described by duffing's equation
resolves10.1109/TCS.1981.1084975
Chaotically transitional phenomena in the forced negative-resistance oscillator
resolves10.1007/BF00284614
Galerkin's procedure for nonlinear periodic systems
resolves10.1016/0022-247X(66)90066-7
Numerical computation of nonlinear forced oscillations by Galerkin's procedure
resolves10.1038/120363a0
Frequency Demultiplication
resolves10.1016/0020-7462(73)90007-3
Differential tones in a damped mechanical system with quadratic and cubic non-linearities
resolves10.1016/S0022-460X(88)80115-9
On the transition from regular to chaotic behaviour in the Duffing oscillator
resolves10.1016/0375-9601(87)90372-0
Simplicial approximation of Poincaré maps of differential equations
resolves10.1016/0141-1187(87)90011-3
The nonlinear rolling response of a vessel including chaotic motions leading to capsize in regular seas
resolves10.1016/0022-460X(88)90405-1
On the harmonic response of an oscillator with unsymmetric restoring force
resolves10.1016/0020-7462(91)90074-4
A note on the escape from a potential well
resolves10.1016/0022-460X(89)90432-X
Effects of dry friction damping on the occurrence of localized forced vibrations in nearly cyclic structures
resolves10.1115/1.3152420
Methods of Random Vibration for Inelastic Structures
resolves10.1016/0022-460X(87)90474-3
The vibro-impact response of a harmonically excited and preloaded one-dimensional linear oscillator
resolves10.1016/0022-460X(87)90361-0
Global dynamics of a vibro-impacting linear oscillator
resolves10.1016/0022-460X(92)90480-L
Singularities in vibro-impact dynamics
resolves10.1016/0375-9601(87)90240-4
Chaos in the quasiperiodically forced duffing oscillator
resolves10.1007/978-1-4757-4067-7
Introduction to Applied Nonlinear Dynamical Systems and Chaos
resolves10.1016/0022-460X(91)90913-5
Periodic forced vibration of unsymmetrical piecewise-linear systems by incremental harmonic balance method
resolves10.1016/0020-7462(85)90026-5
Domains of attraction for multiple limit cycles of coupled van der pol equations by simple cell mapping
resolves10.1115/1.2897158
Chaos in a Weakly Nonlinear Oscillator With Parametric and External Resonances
resolves10.1115/1.2888306
Dynamics of a Weakly Nonlinear System Subjected to Combined Parametric and External Excitation
resolves10.1016/0266-8920(91)90010-2
Chaotic and stochastic dynamics for a nonlinear structural system with hysteresis and degradation
resolves10.1016/0022-460X(90)90541-7
Chaotic motions of an airfoil with non-linear stiffness in incompressible flow
The 93 references without a DOI — listed, not checked
no DOI — not checkedAlexander N A 1989 Production of computational portraits of bounded invariant manifolds.J. Sound Vib. 117: 219–232
no DOI — not checkedAndronov A A, Vitt A A, Khaikin S C 1966Theory of oscillators (Oxford: Pergamon)
no DOI — not checkedAwrejcewicz J 1989 Two kinds of evolution of strange attractors for the example of a particular nonlinear oscillator.J. Appl. Math. Phys. 40: 375–386
no DOI — not checkedBajaj A K 1991 Examples of boundary crises phenomenon in structural dynamics.Int. Ser. Numer. Math. 97: 27–36
no DOI — not checkedBajkowski J, Szemplinska-Stupnicka W 1975 Domains of attraction of the secondary periodic and combination resonances in nonlinear two-degree of freedom system.VII Internationale Konferenz über Nichtilineare Schwingungen vol. 1.1, pp. 55–69 (Berlin: Akademic-Verlag)
no DOI — not checkedBarber T T, Wen Y K 1981 Random vibration of hysteretic degrading systems.ASCE J. Eng. Mech. 107: 1069–1087
no DOI — not checkedBaren D D 1994 Mathematical models used in studying chaotic vibration of buckled beams.Mech. Res. Commun. 21: 184–196
no DOI — not checkedBerge P, Pomeau Y, Vidal Ch 1984Order within chaos (New York: John Wiley & Sons)
no DOI — not checkedBlevins R D 1977Flow induced vibrations (New York: Von-Nostrand Reinhold)
no DOI — not checkedBrindley J, Kapitaniak T, El Naschie M S 1991 Analytical conditions for strange chaotic and nonchaotic attractors of the quasiperiodically forced Van der Pol equation.Physica D51: 28–38
no DOI — not checkedBroomhead D S, King G P 1986 Extracting qualitative dynamics from experimental data.Physica D20: 217–236
no DOI — not checkedButenin I W, Neimark I I, Fufai N A 1976Introduction into nonlinear oscillations (Moskwa: Nauka) (in Russian)
no DOI — not checkedCesari L 1963 Functional analysis and periodic solutions of nonlinear differential equations.Contrib. Differ. Equ. 1: 149–187
no DOI — not checkedChua L O, Lin P M 1975Computer-aided analysis of electronic circuits. Algorithm and computational techniques (EngleWood Cliffs, NJ: Prentice-Hall)
no DOI — not checkedCivitanovic’ P 1989Universality in chaos 2nd edn (New York: Adams Hilger)
no DOI — not checkedCurry J M, Yorke J A 1977The structure of attractors in dynamical systems: Springer Notes in Mathematics 668. A transition from Hopf bifurcation to chaos (Berlin: Springer Verlag)
no DOI — not checkedDevaney R L 1987Introduction to chaotic dynamical systems (New York: Addison-Wesley)
no DOI — not checkedDoedel E 1986 AUTO: Software for continuation and bifurcation problems in ordinary differential equations. Report, Department of Applied Mathematics. California Institute of Technology
no DOI — not checkedDuffing G 1918Erzwungene Schwingungen bei Veränderlicher Eigenfrequenz und ihre technische Bedeutung. Ph D thesis Sammlung Vieweg, Braunschweig
no DOI — not checkedFarmer J D, Ott E, Yorke J A 1983 The dimension of chaotic attractors.Physica D7: 153–180
no DOI — not checkedGollub J P, Benson S V 1979Phase locking in the oscillations leading to turbulence in pattern formation (ed.) H Haken (Berlin: Springer Verlag)
no DOI — not checkedGrassberger P, Procaccia I 1983a Measuring the strangeness of strange attractors.Physica D9: 189–208
no DOI — not checkedGrebogi C, Ott E, Yorke J A 1983a Crises, sudden changes in chaotic attractors and transientchaos.Physica D7: 181–200
no DOI — not checkedGrebogi C, Ott E, Yorke J A 1987 Basin boundary metamorphoses: changes in accessible boundary orbits.Physica D24: 243–262
no DOI — not checkedHao Bai-Lin (ed.) 1984Chaos (Singapore: World Scientific)
no DOI — not checkedHartlen R J, Currie I G 1970 Lift oscillator model of vortex induced vibrations.ASCE J. Eng. Mech. 96: 577–591
no DOI — not checkedHayashi C 1964Nonlinear oscillations in physical systems (New York: McGraw Hill)
no DOI — not checkedHenon M 1982 On the numerical computation of Poincaré maps.Physica D5: 412–414
no DOI — not checkedHübler A 1989Helv. Phys. Acta 62 291
no DOI — not checkedIde K, Wiggins S 1989 The bifurcation to homoclinic tori in the quasiperiodically forced Duffing oscillator.Physica D34: 169–182
no DOI — not checkedIyengar R N 1992 Stochastic characterization of chaos in a nonlinear system.Phys. Lett. A154: 357–360
no DOI — not checkedJackson E A 1990 On the control of complex dynamical systems.Physica D50: 341–366
no DOI — not checkedJayaraman K 1991Chaotic vibrations of some nonlinear mechanical systems. Ph D thesis, Indian Institute of Technology, Madras
no DOI — not checkedJayaraman K, Narayanan S, 1990a Interpolated cell mapping for nonlinear dynamical systems.National Conference on Computational Techniques in Continuum Mechanics, Madras
no DOI — not checkedJayaraman K, Narayanan S 1990b Chaotic oscillations of pipes conveying pulsating fluid.Proc. of International Conference on Advances in Structural Testing, Analysis and Design, India, Vol II: 966–971
no DOI — not checkedJayaraman K, Narayanan S 1990c Periodic and chaotic oscillations of a harmonically excited square prism in fluid flow.Proc. of National Seminar on Aerospace Structures, India pp. 181–191
no DOI — not checkedJayaraman K, Narayanan S 1993 Chaotic oscillations in pipes conveying pulsating fluids Part I: Numerical simulation of multi periodic and chaotic motions, Part II — Stability analysis by multiple time scale and harmonic balancing.Nonlinear Dynamics (communicated)
no DOI — not checkedKaas-Petersen C 1987a Path User’s Guide Report May 1987 Leeds University Centre for nonlinear studies
no DOI — not checkedKaas-Petersen C 1987b Computation, continuation and bifurcation of torus solutions for dissipative maps and ordinary differential equations.Physica D25: 288–306
no DOI — not checkedKan M, Taguchi H 1993 Chaos and fractals in nonlinear roll and capsize of a damaged ship.International Workshop on Physical and Mathematical Modelling of Vessel’s stability in a seaway. OTRADNOYE’93, Kalingrad, Russia
no DOI — not checkedKapitaniak T 1991Chaotic oscillations in mechanical systems (Manchester: University Press)
no DOI — not checkedKapitaniak T, Ponce E, Wojewoda J 1990 Route to chaos via strange nonchaotic attractors.J. Phys. A23: L383-L387
no DOI — not checkedKleczka M, Kreuzer E, Wilmers C 1989 Crisis in mechanical systems.Proc. of IUTAM Symposium on Nonlinear Dynamics and Engineering Systems (ed.) W Schiehlen pp 141–148 (Berlin: Springer Verlag)
no DOI — not checkedKleczka M, Kreuzer E, Wilmers C 1991 Combined analytical-numerical analysis of nonlinear dynamical systems.Int. Ser. of Numer. Math. 97: 199–203
no DOI — not checkedKoch B P, Leven R W 1985 Subharmonic and homoclinic bifurcations in a parametrically forced pendulum.Physica D15: 1–13
no DOI — not checkedKunert A, Pfeiffer F 1989 Stochastic models for rattling in gearboxes.Proc. of IUT AM Symposium on Nonlinear Dynamics and Engineering Systems (ed.) W Schiehlen (Berlin: Springer Verlag) pp. 173–180
no DOI — not checkedKunert A, Pfeiffer F 1991 Description of chaotic motion by an invariant distribution as the example of driven Duffing oscillator.Int. Ser. Numer. Math. 97: 225–230
no DOI — not checkedLam K Y, Liaw C Y, Chan E S 1992 Parallel determination of basins of attraction.Computa-tional methods in engineering: advances and applications (Singapore: World Scientific) pp. 1223–1227
no DOI — not checkedLandau L, Lipschitz E 1971Mechanics of fluids (Moscow: Mir Publications)
no DOI — not checkedLeven R W, Pompe B, Wilke C and Koch B P 1985 Experiments on periodic and chaotic motions of parametrically forced pendulum.Physica D16: 371–384
no DOI — not checkedLevitas J, Weller J T, Singer J 1992 Poincaré-like simple cell mapping for global analysis of nonlinear dynamical systems.Comput. Meth. Eng.: Advances and Applications (Singapore: World Scientific) pp 909–914
no DOI — not checkedLing F H 1986 A numerical study of the applicability of the Melnikov’s method.Phys. Lett. A119: 447–452
no DOI — not checkedLyapunov A M 1949Problème Général de la Stabilité du mouvement (Princeton: University Press)
no DOI — not checkedMahfouz I A, Badrakhan F 1990 Chaotic behaviour of some piecewise linear systems. Part I. Systems with setup spring or with unsymmetric elasticity. 289–328, Part II — Systems with clearance.J. Sound Vib. 143: 253–288
no DOI — not checkedManneville P, Pomeau Y 1980 Different ways to turbulence in dissipative dynamical systems.Physica D1: 219–226
no DOI — not checkedMelnikov V K 1963 On the stability of the center for time periodic perturbations.Trans. Moscow Math. Soc. 12: 1–57
no DOI — not checkedMiles J 1988 Resonance and symmetry breaking for the pendulum.Physica D31: 252–268
no DOI — not checkedMoon F C, Li G X 1985b The fractal dimension of two well potential strange attractors.Physica D17: 99–108
no DOI — not checkedNarayanan S, Jayaraman K 1989a Chaotic motions in nonlinear systems with Coulomb damping.Proc. of IUTAM Symp. on Nonlinear Dyn. Eng. Sys. (ed.) W Schiehlen (Berlin: Springer Verlag) 217–224
no DOI — not checkedNarayanan S, Jayaraman K 1989b Control of chaotic oscillation by vibration absorber.ASME Design Technical Conference — 12th Biennial Conference on Mechanical Vibration and Noise DE-18.5, 391–394
no DOI — not checkedNarayanan S, Sekar P 1993 Bifurcation and chaos of coupled systems by fast incremental harmonic balancing.IUTAM Symposium in Nonlinearity and Chaos in Engineering Dynamics, London.
no DOI — not checkedNarayanan S, Sekar P 1994Nonlinearity and chaos in engineering dynamics (eds) J M T Thompson, S R Bishop 29: 365–375
no DOI — not checkedNayfeh A H, Sanchez N E 1988 Chaos and dynamic instability in the rolling motion of ships.Proceedings of the 17th Symposium on Naval Hydrodynamics, The Hague
no DOI — not checkedNitsche G, Dressler U 1992 Controlling chaotic dynamical systems using time delay coordinates.Physica D58: 153–164
no DOI — not checkedNordmark A B 1993 A computer implementation for the interactive study of dynamical systems by cell mappings.IUTAM Symposium on Nonlinearity and Chaos in Engineering Dynamics, London (ed.) J M T Thompson
no DOI — not checkedOravsky V 1990 Determination of periodic solutions and their stability for nonlinear systems by a new matrix method.XII International Conference on Nonlinear Oscillations
no DOI — not checkedOseledec V I 1968 A multiplicative ergodic theorem: Lyapunov characteristic numbers for dynamical systems.Trans. Moscow Math. Soc. 12: 1–57
no DOI — not checkedOstlund S, Rand D, Sethna J, Sigga E 1983 Universal properties of the transition from quasi-periodicity to chaos in dissipative systems.Physica D8: 303–342
no DOI — not checkedPaïdoussis M P, Moon F C 1988 b Nonlinear and chaotic fluid elastic vibrations of a flexible pipe conveying fluid.Proc. Int. Symp. on Flow induced vibration and noise, ASME Nonlinear Interaction Effects and Chaotic motions (eds) M M M P Paidousis, R J Hansen pp. 107–133
no DOI — not checkedPoincaré H 1921The foundation of science: Science and method (New York: The Science Press)
no DOI — not checkedPopp K, Stelter P 1989 Nonlinear oscillations of structures induced by dry friction.Proc. of IUTAM Symposium on Nonlinear Dynamics and Engineering Systems (ed.) W Schiehlen (Berlin: Springer Verlag) pp 233–240
no DOI — not checkedRaghothama A 1993Bifurcation and chaos in gear and cam mechanisms with clearance type nonlinearities. MS thesis, Indian Institute of Technology, Madras
no DOI — not checkedRäty R, Isomaki H M, von Boehm J 1984a Chaotic motion of a classical anharmonic oscillator.Acta Polytech. Scand. 85: 1–30
no DOI — not checkedRomeiras F J, Grebogi C, Ott E 1992 Controlling chaotic dynamical systems.Physica D58: 165–192
no DOI — not checkedSamoilenko A M, Ronto N I 1979Numeric-analytic methods of investigating periodic solutions
no DOI — not checkedSeydel R 1988From equilibrium to chaos: Practical bifurcation and stability analysis (New York: Elsevier)
no DOI — not checkedSozen M A 1974 Hysteresis structural elements.Proc. Conf. Appl. Mech. Earthquake Sys. ASME Annu, Meeting AMD. 8: 66–98
no DOI — not checkedSparrow C 1982The Lorenz equations (New York: Springer-Verlag)
no DOI — not checkedSzemplinska-Stupnicka W 1989 The approximate criteria for chaos in multi well potential vibrating systems.Proc. of IUTAM Symp. on Nonlinear Dyn. and Eng. Sys. (ed.) W Schiehlen (Berlin: Springer-Verlag)
no DOI — not checkedSzemplinska-Stupnicka W 1993 On analytical estimate of safe impulsive velocity in the driven escape oscillator.IUT AM Symposium on Nonlinearity and Chaos in Engineering Dynamics (ed.) J M T Thompson
no DOI — not checkedTakens F 1980 Detecting strange attractors in turbulence. InLecture notes in mathematics (eds) D A Rand, L S Young (Berlin: Springer)
no DOI — not checkedTél T 1991 Controlling transient chaos.J. Phys. A24: L1359-L1368
no DOI — not checkedThompson J M T 1992 Global unpredictability in nonlinear dynamics, capture, dispersal and indeterminate bifurcations.Physica D58: 260–272
no DOI — not checkedThompson J M T, Rainey R C T, Soliman M S 1990 Ship stability criteria based on chaotic transients from incursive fractals.Philos. Trans. R. Soc. London A332: 149–167
no DOI — not checkedThompson J M T, Stewart H B 1986Non-linear dynamics and chaos (New York: John Wiley & Sons)
no DOI — not checkedTongue B H 1987b On obtaining global nonlinear system characteristics through interpolated cell mapping.Physica D28: 401–408
no DOI — not checkedTseng W Y, Dugundji J 1971 Nonlinear vibrations of a buckled beam under harmonic excitation.ASME J. Appl. Mech. 56: 691–696
no DOI — not checkedTsuda Y, Tamura H, Seouka A, Fujji T 1992 Chaotic behavior of a nonlinear vibrating system with a retarded argument.JSME Int. Ser. III 35: 259–267
no DOI — not checkedTurcher H 1982 Bistability and Feigenbaum bifurcation of driven anharmonic oscillator.Phys. Lett. A30: 385–388
no DOI — not checkedUeda Y 1980 Steady motions exhibited by Duffing’s equation.Picture book of regular and chaotic motions, new approaches to nonlinear dynamics (ed) P J Holmes (SIAM) pp 311–322
no DOI — not checkedVaishali A G 1994 Bifurcation and chaos in a rotor-bearing system with clearance. M. Tech. Thesis, Indian Institute of Technology, Madras
no DOI — not checkedWolf A, Swift J B, Swinney H L, Vastano A 1985 Determining Lyapunov exponents from a time series.Physica D16: 285–317
no DOI — not checkedYagasaki K 1990 Second order averaging and chaos in quasiperiodically forced weakly nonlinear oscillators.Physica D44: 445–458
What this badge says. CiteStamped means the CHECKABLE references of this work were clean at the dated check: each resolved to a known work in a public registry, and none carried a retraction notice at that time. It says nothing about the quality, findings, or importance of the work itself, and nothing about references deposited without a DOI.

checked 2026-08-30 — re-checked daily as this page is visited; titles and statuses come from Crossref and DataCite and are not part of the signed record

Embed this badge

Both snippets point at the live badge image and link back to this page. The badge re-renders from the daily check, so an embed never goes stale by more than a day of visits.

<a href="https://citestamp.com/citestamped/10.1007/bf02823207"><img src="https://citestamp.com/citestamped/10.1007/bf02823207/badge.svg" alt="CiteStamped reference-health badge" width="460" height="64"></a>
[![CiteStamped reference-health badge](https://citestamp.com/citestamped/10.1007/bf02823207/badge.svg)](https://citestamp.com/citestamped/10.1007/bf02823207)