All Stories

  1. Renormalized Energy of a Dislocation Loop in a 3D Anisotropic Body
  2. The Gauss-Green theorem for bounded vectorfields with divergence measure on sets of finite perimeter
  3. A new approach to curvature measures in linear shell theories
  4. Fractional vector analysis based on invariance requirements (critique of coordinate approaches)
  5. Consequences of the Coleman‐Noll inequality for isotropic materials
  6. The scientific work of Bernard D. Coleman
  7. Interaction of nonlinear elasticity of smart materials with their electric and magnetic properties
  8. Polyconvexity for functions of a system of closed differential forms
  9. Effective energy of complicated solids
  10. A variational approach to nonlinear electro-magneto-elasticity: Convexity conditions and existence theorems
  11. On the solutions of a dynamic contact problem for a thermoelastic von Kármán plate
  12. analysis of long-range-forces in solids
  13. Stresses in equilibrium configurations of inextensible nets with slack
  14. A Remark on Polyconvex Functions with Symmetry
  15. The exponentiated Hencky-logarithmic strain energy. Improvement of planar polyconvexity
  16. On the derivative of the stress–strain relation in a no-tension material
  17. On the approximation theorem for structured deformations from BV(Ω)
  18. A Direct Approach to Membrane Reinforced Bodies
  19. On the dynamics of viscous masonry beams
  20. Mathematics of the Masonry–Like model and Limit Analysis
  21. A direct approach to nonlinear shells with application to surface-substrate interactions
  22. Collapse mechanisms and the existence of equilibrium solutions for masonry bodies
  23. A direct approach to fiber and membrane reinforced bodies. Part II. Membrane reinforced bodies
  24. Coaxiality of stress and strain in anisotropic no-tension materials
  25. A direct approach to fiber and membrane reinforced bodies. Part I. Stress concentrated on curves for modelling fiber reinforced materials
  26. On the choice of functions spaces in the limit analysis for masonry bodies
  27. Phase equilibria in isotropic solids
  28. Equilibrium of Phases with Interfacial Energy: A Variational Approach
  29. Integration of parametric measures and the statics of masonry panels
  30. Equilibrium Problems and Limit Analysis of Masonry Beams
  31. Equilibrium of Phases with Interfacial Energy: A Variational Approach
  32. The effective energy in the Allen–Cahn model with deformation
  33. An energetic view on the limit analysis of normal bodies
  34. Phase Transitions with Interfacial Energy: Interface Null Lagrangians, Polyconvexity, and Existence
  35. Phase transitions with interfacial energy: convexity conditions and the existence of minimizers
  36. Equilibrated divergence measure stress tensor fields for heavy masonry bodies
  37. Integration of measures and admissible stress fields for masonry bodies
  38. Cauchy’s stress theorem for stresses represented by measures
  39. Processes in Masonry Bodies and the Dynamical Significance of Collapse
  40. The Divergence Theorem for Divergence Measure Vectorfields on Sets with Fractal Boundaries
  41. Normal Currents: Structure, Duality Pairings and div–curl Lemmas
  42. A note on equilibrated stress fields for no-tension bodies under gravity
  43. On the Balance Equation for Stresses Concentrated on Curves
  44. Ideally soft nematic elastomers
  45. On the Rank 1 Convexity of Stored Energy Functions of Physically Linear Stress-Strain Relations
  46. Generalized Baker–Ericksen Inequalities
  47. A new class of equilibrated stress fields for no-tension bodies
  48. Fluxes Across Parts of Fractal Boundaries
  49. Dislocation walls in crystals under single slip
  50. On Semiconvexity Properties of Rotationally Invariant Functions in Two Dimensions
  51. Semiconvexity of invariant functions of rectangular matrices
  52. On the Hysteresis in Martensitic Transformations
  53. On SO(n)-Invariant Rank 1 Convex Functions
  54. Monotonicity of rotationally invariant convex and rank 1 convex functions
  55. An O(n) invariant rank 1 convex function that is not polyconvex
  56. Rank 1 perturbations of deformation gradients
  57. Rotationally Invariant Rank 1 Convex Functions
  58. Differentiability properties of isotropic functions
  59. Elastic scalar invariants in the theory of defective crystals
  60. On isotropic rank 1 convex functions
  61. Polar Decomposition of Rank 1 Perturbations in Two Dimensions
  62. The Mechanics and Thermodynamics of Continuous Media
  63. Material Bodies
  64. Balance Equations
  65. The Dynamic Response
  66. The Environment
  67. Thermostatics of Fluids
  68. Extremum Principles
  69. Adiabatic Fluid Dynamics
  70. Synopsis
  71. Isotropic Functions
  72. Equilibrium States
  73. Constitutive Inequalities
  74. The Equilibrium Response of Isotropic Bodies
  75. Dissipation of Energy in Solids
  76. Geometry and Kinematics of Continuous Bodies
  77. Elements of Tensor Algebra and Analysis
  78. Waves in the Referential Description
  79. The Second Law of Thermodynamics
  80. Convexity Conditions for Isotropic Functions
  81. Dynamical Thermoelastic and Adiabatic Theories
  82. Convexity
  83. The Equilibrium Response
  84. Constitutive Equations
  85. Direct Methods in Equilibrium Theory
  86. The First Law of Thermodynamics
  87. The Principle of Material Frame Indifference
  88. A Local Approach to the Equilibrium of Solids
  89. A note on Onsager’s relations
  90. Thermoplastic materials with combined hardening
  91. Global solution to the viscous compressible barotropic multipolar gas
  92. Energy principles and the equations of motion in Galilean thermomechanics
  93. Global solution to the compressible isothermal multipolar fluid
  94. Cauchy's stress theorem and tensor fields with divergences in Lp
  95. Il'yushin's conditions in non-isothermal plasticity
  96. Multipolar viscous fluids
  97. The Thermodynamics of Elastic-Plastic Materials
  98. Mixture invariance and its applications
  99. Mass, internal energy, and Cauchy's equations in frame-indifferent thermodynamics
  100. On Thermostatics of Non-Simple Materials with Memory
  101. The asymptotic behavior of classical solutions to the mixed initial-boundary value problem in finite thermo-viscoelasticity
  102. On the concepts of mass and linear momentum in Galilean thermodynamics
  103. The Existence of the Flux Vector and the Divergence Theorem for General Cauchy Fluxes
  104. Foundations of Continuum Thermodynamics
  105. The existence of the flux vector and the divergence theorem for general Cauchy fluxes
  106. Phase transitions in non-simple bodies
  107. Asymptotic stability in nonlinear viscoelasticity
  108. Thermostatics of non-simple materials
  109. Thermodynamics of Cyclic Processes
  110. An Admissibility Criterion for Shocks and Propagating Phase Boundaries via Thermodynamics of Non-Simple Materials II
  111. An Admissibility Criterion for Shocks and Propagating Phase Boundaries via Thermodynamics of Non-Simple Materials l
  112. On the Clausius inequality
  113. On the second law of thermodynamics II. Inequalities for cyclic processes
  114. On the second law of thermodynamics I. General framework
  115. On Thermodynamics of Non-Equilibrium Processes
  116. On measures, convex cones, and foundations of thermodynamics II. Thermodynamic systems
  117. On measures, convex cones, and foundations of thermodynamics I. Systems with vector-valued actions
  118. How many constitutive functions are necessary to determine a thermoelastic material?
  119. A condition equivalent to the existence of non-equilibrium entropy and temperature for materials with internal variables
  120. On transformation laws for plastic deformations of materials with elastic range
  121. A theory of inelastic behavior of materials Part I. Ideal inelastic materials
  122. A theory of inelastic behavior of materials Part II. Inelastic materials
  123. Efficiency and the existence of entropy in classical thermodynamics
  124. Singular equilibrated stress fields for no-tension panels
  125. On SO(n)-Invariant Rank 1 Convex Functions
  126. Maxwell’s Relation for Isotropic Bodies