Hyperelasticity: Models for Hyperelastic Materials

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Rigorous Bounds: Isotropic Phases

Explores rigorous upper and lower bounds for isotropic phase composites and their microstructure arrangement, focusing on laminated plates and stress-strain relationships.

Linear Elasticity: Channel Die Compression with Friction

Explores linear elasticity in confined compression with friction and stress distributions.

Linear Elasticity: Equations of Linear Elasticity

Covers the equations of linear elasticity for static problems with small strain, emphasizing uniqueness of solutions and Navier's Equations.

Hyperelasticity: Basic Theory and Applications

Covers hyperelasticity basics, including stress-strain response, energy density, and isotropic materials.

Solid Mechanics Principles: Greens Functions

Explores Greens functions in solid mechanics, emphasizing the solution of point forces and their impact on displacement fields.

Homogenization Theory: Isotropic Phases and Laminated Plates

Explores the rigorous bounds on effective properties of isotropic phases and laminated plates.

Laminate Analysis: Introduction

Introduces the theory behind laminates and their applications in different industries.

Solid Mechanics Principles: Eigenstrains

Covers eigenstrains, deformations in a body not caused by stress, and their significance in mechanics.

Structural Mechanics: Beam Bending and Boundary Conditions

Explores the moment-curvature relation for beams, emphasizing stress distribution and typical boundary conditions.

Linear Elasticity: Cylindrically-symmetric Problems

Covers linear elasticity, focusing on cylindrically-symmetric problems and the simplification of Hooke's Law for axially-symmetric cases.