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Asymptotic analysis of linearly elastic shells: ?Generalized membrane shells?
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What this work says
Outgoing claims: the papers this work cites, builds on, or argues with.
inferredcites →https://doi.org/10.1007/978-1-4612-1246-1_3openalex-snapshot
The Membrane Shell Model in Nonlinear Elasticity: A Variational Asymptotic Derivation
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Problèmes sensitifs et coques élastiques minces
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Sur L’Ellipticite du Modele Lineaire de coques de W.T. Koiter
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Existence theorems for two-dimensional linear shell theories
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A justification of the Marguerre-von K�rm�n equations
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On the ellipticity of linear shell models
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A classification of thin shell theories
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Asymptotic Analysis of Linearly Elastic Shells. I. Justification of Membrane Shell Equations
inferredcites →https://doi.org/10.1007/bf02316976openalex-snapshot
Asymptotic Analysis of Linearly Elastic Shells. II. Justification of Flexural Shell Equations
inferredcites →https://doi.org/10.1007/bf02316977openalex-snapshot
Asymptotic Analysis of Linearly Elastic Shells. III. Justification of Koiter's Shell Equations
inferredcites →https://doi.org/10.1007/bf02433810openalex-snapshot
The membrane shell model in nonlinear elasticity: A variational asymptotic derivation
inferredcites →https://doi.org/10.1016/s0764-4442(97)86955-8openalex-snapshot
Existence et unicité pour le modéle de Nagdhi pour une coque peu réguliére
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A new model for thin plates with rapidly varying thickness. II. A convergence proof
inferredcites →https://doi.org/10.1142/s0218202595000048openalex-snapshot
A NEW KIND OF SINGULAR STIFF PROBLEMS AND APPLICATION TO THIN ELASTIC SHELLS
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ELASTIC THIN SHELLS: ASYMPTOTIC THEORY IN THE ANISOTROPIC AND HETEROGENEOUS CASES
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On the equations rot v=g and div u=f with zero boundary conditions
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Decomposition of vector spaces and application to the Stokes problem in arbitrary dimension
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Les Inequations en Mecanique et en Physique
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Asymptotic analysis of linearly elastic shells
What points at this work
Incoming claims: where this work appears in other papers’ reference lists and arguments.
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Iterative methods for solving a poroelastic shell model of Naghdi's type
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An enriched virtual element method for 2D‐3C generalized membrane shell model on surface
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Membrane Shell Equation: Characterization of the Space of Solutions
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Asymptotic Analysis of Linearly Elastic Shells. I. Justification of Membrane Shell Equations
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Asymptotic Analysis of Linearly Elastic Shells. II. Justification of Flexural Shell Equations
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Asymptotic Analysis of Linearly Elastic Shells. III. Justification of Koiter's Shell Equations
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Nonlinearly Elastic Shell Models: A Formal Asymptotic Approach II. The Flexural Model
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On the Justification of Koiter’s Equations for Viscoelastic Shells
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Asymptotic Analysis of Linearly Elastic Flexural Shells Subjected to an Obstacle in Absence of Friction
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NonLinearly Elastic Membrane Model For Heterogeneous Shells by Using a New Double Scale Variational Formulation: A Formal Asymptotic Approach
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A New Linear Shell Model for Shells with Little Regularity
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Maximum recoverable work and pseudofree energies for a rigid heat conductor
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An asymptotic analysis method for the linearly shell theory
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Asymptotic analysis of linearly viscoelastic shells: error estimates in the membrane case
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Plates with incompatible prestrain of high order
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The ODEs forms of linearly elastic shell model and its numerical computing
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A new linear Naghdi type shell model for shells with little regularity
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The targeted spherical morphology and residual stress induced by temperature in a thin punctured disc
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The time-dependent generalized membrane shell model and its numerical computation
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Weakened conditions of admissibility of surface forces applied to linearly elastic membrane shells
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Asymptotic modelling of a fluid–structure coupling in the case of a prestressed inflated orthotropic membrane shell
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A confinement problem for a linearly elastic Koiter's shell
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Multi-structures: asymptotic analysis and singular perturbation problems
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An efficient decoupling algorithm for thermoelastic dynamic system of elliptic membrane shell
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Large deformation of a punctured disc with the target morphology
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Asymptotic analysis of bending-dominated shell junctions
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A two-dimensional model for linear elastic thick shells
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Preface to Volume II11A substantial portion of this preface is an excerpt from the “Introduction” in Ciarlet & Lods [1996]
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Estimations d'erreur entre le problème tridimensionnel de coque linéairement élastique et le modèle de Naghdi
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Justification des modèles linéaires de Koiter et de Naghdi pour des coques totalement encastrées soumises à des forces «non admissibles »
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The Generalized Membrane Problem for Linearly Elastic Shells with Hyperbolic or Parabolic-Middle Surface
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The Space of Inextensional Displacements for a Partially Clamped Linearly Elastic Shell with an Elliptic Middle Surface
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WEAKENED CONDITIONS OF ADMISSIBILITY OF SURFACE FORCES APPLIED TO LINEARLY ELASTIC MEMBRANE SHELLS
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Asymptotic analysis and design of linear elastic shell lattice metamaterials
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An obstacle problem for Koiter’s shells
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An existence and uniqueness theorem for the dynamics of flexural shells
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Numerical simulations for the dynamics of flexural shells
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Numerical corroboration of Koiter’s model for all the main types of linearly elastic shells in the static case
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Two-Dimensional Approximation of Eigenvalue Problems in Shallow Shell Theory
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Error estimates between the linearized three‐dimensional shell equations and Naghdi's model
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Full Discretization Scheme for the Dynamics of Elliptic Membrane Shell Model
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Plates with incompatible prestrain of higher order
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Mathematical justification of a viscoelastic generalized membrane problem
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