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Variational methods for elastic crystals
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What this work says
Outgoing claims: the papers this work cites, builds on, or argues with.
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Twinning of Crystals (II)
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Some Surface Defects in Unstressed Thermoelastic Solids
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On the Kinematics of Mechanical Twinning in Crystals
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Reconciliation of local and global symmetries of crystals
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Finite deformation by mechanical twinning
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On the kinematics of mechanical twinning in crystals
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On the symmetry of deformable crystals
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Some surface defects in unstressed thermoelastic solids
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Two-phase deformations of elastic solids
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Symmetry and bifurcation in three-dimensional elasticity, part I
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Convexity conditions and existence theorems in nonlinear elasticity
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Loading Devices and Stability of Equilibrium
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Special Topics in Elastostatics
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An Introduction to the Theory of Elasticity
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An Introduction to the Theory of Elasticity
What points at this work
Incoming claims: where this work appears in other papers’ reference lists and arguments.
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Homogeneous Dislocation Nucleation in Landau Theory of Crystal Plasticity
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Variational Problems for Crystals with Defects
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Introduction: Fifty Years of Research on Evolving Phase Interfaces
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Weak Martensitic Transformations in Bravais Lattices
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Stable Equilibrium Configurations of Elastic Crystals
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Smoothness of Linear Laminates
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Fine Phase Mixtures as Minimizers of Energy
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Variational Problems in Defective Crystals
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Dynamic growth of martensitic plates in an elastic material
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Fine phase mixtures as minimizers of energy
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The coercivity paradox and nonlocal Ferromagnetism
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Some problems in non-linear elasticity of crystalline solids
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The relaxation of a double-well energy
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Nonlocal regularization of L. C. Young's tacking problem
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Sharp stability results for almost conformal maps in even dimensions
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Numerical approximation of non-homogeneous, non-convex vector variational problems
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Analysis of microstructures and phase transition phenomena in one-dimensional, non-linear elasticity by convex optimization
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Linear theory of 2 and 3-monoatomic multilattices: solutions of the shift vector equation
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From Molecular Models¶to Continuum Mechanics
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A Variational Model for Reconstructive Phase Transformations in Crystals, and their Relation to Dislocations and Plasticity
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Numerical analysis of oscillations in multiple well problems
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Characterization of Two-Scale Gradient Young Measures and Application to Homogenization
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A Metric Approach to Elastic Reformations
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Phase transitions in nonhomogeneous, aging, viscoelastic bodies
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Phase changes induced by deformation in isothermal elastic crystals
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Du discret au continu pour des modèles de réseaux aléatoires d'atomes
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Quantum mechanics based multiscale modeling of stress-induced phase transformations in iron
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Quantized plastic deformation
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Rank 1 perturbations of deformation gradients
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The `moving frame', and defects in crystals
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Nonconvex energy minimization and dislocation structures in ductile single crystals
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Convergence de modèles moléculaires vers des modèles de mécanique des milieux continus
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Lower semicontinuity of surface energies
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The displacement problem for elastic crystals
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On rank-one convex and polyconvex conformal energy functions with slow growth
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Hyperelasticity for crystals
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Laminates and microstructure
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A theoretical measure technique for determining 3D symmetric nearly optimal shapes with a given center of mass
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Numerical Approximations in Variational Problems with Potential Wells
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On a Model of Nonlocal Continuum Mechanics Part I: Existence and Regularity
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Local Invertibility of Sobolev Functions
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Uniqueness of Equilibrium Configurations in Solid Crystals
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Characterizations of Young measures
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Non-monotonic transformation kinetics and the morphological stability of phase boundaries in thermoelastic materials
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Remarks about gradient Young measures generated by sequences in Soblev [i.e., Sobolev] spaces
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Remarks on variational problems for defective crystals
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A nonlocal model for the exchange energy in ferromagnetic materials
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The relaxation of functionals with surface energies
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A Revisit to the Notation of Martensitic Crystallography
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Sufficient conditions for the validity of the Cauchy-Born rule close to SO(n)
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