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Preface; Emerging Trends in Applied Mathematics and Mechanics (ETAMM 2016); Organizing Committee; International Scientific Committee; Plenary Lectures; Keynotes Lectures; Contents; Contributors; Convergence of Hencky-Type Discrete Beam Model to Euler Inextensible Elastica in Large Deformation: Rigorous Proof; 1 Introduction; 2 Convergence of Measure Functionals; 3 Micro-Model for Non-Linear Beams; 3.1 Discrete Configurations and Operators; 3.2 Left Hand Side Clamped Inextensible Beam; 3.3 Deformation Energy Associated with Three Points Interactions

3 Governing Equations for the Equilibrium of Cosserat Shells4 Variational Formulation and Existence of Minimizers; 5 Application: Isotropic Cosserat Shells; 6 Open Problems; References; Flow Relations and Yield Functions for Dissipative Strain-Gradient Plasticity; 1 Introduction; 2 Governing Equations and Inequalities; 3 Weak Form of Equilibrium and the Elastic
Plastic Initial-Boundary Value Problem; 4 The Fully Discrete Problem; 5 Concluding Remarks; References; Finite Elasto-Plastic Models for Lattice Defects in Crystalline Materials; 1 Introduction

2 Geometry and Kinematics of Elasto-Plastic Body3 Energetic Assumptions; 3.1 Micro Balance Equations; 3.2 Free Energy Density Function; 4 The Postulate of the Free Energy Imbalance; 5 Viscoplastic Type Evolution Equations; 6 Concluding Remarks; References; Modeling Deformable Bodies Using Discrete Systems with Centroid-Based Propagating Interaction: Fracture and Crack Evolution; 1 Introduction; 1.1 Motivation and Basic Ideas; 1.2 A Summary of the Algorithm and of the Formalism Employed; 1.3 Short Summary of Preliminary Numerical Results; 1.4 Further Comparison with Finite Element Simulations

2 Spontaneous Evolution and Discrete Energy Equivalent3 Fracture and Crack Formation and Evolution; 3.1 Introduction of the Fracture; 3.2 Basic Fracture and Crack Evolution; 3.3 Uniaxial External Action; 3.4 Almost-Steady State; 4 Conclusion and Further Objectives; References; A Review on Wave Propagation Modeling in Band-Gap Metamaterials via Enriched Continuum Models; 1 Introduction; 1.1 Notations; 1.2 The Fundamental Role of Micro-Inertia in Enriched Continuum Mechanics; 2 The Classical Relaxed Micromorphic Model

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