This book is summarizing the state of the art of metamaterials from the point of view of rational and applied mechanics. It contains 15 chapters written by well-known researchers in the field of acoustics and mechanics of metamaterials and includes in-depth discussions on mechanical and acoustical properties of metamaterials, covers a vast array of methods enabling to elaborate models of metamaterials and research their properties, provides a forecast for the development of metamaterials and their applications.

Explores the methods and technologies that are used to design and create metamaterials Examines how metamaterials affect acoustic wave propagation Investigates how metamaterials change mechanical properties such as strength and elasticity

Autorentext

Prof.Dr.-Ing.habil.Dr.h.c.mult. Holm Altenbach is a full professor of Engineering Mechanics at the Otto von Guericke University Magdeburg, Faculty of Mechanical Engineering, Institute of Materials, Technologies, and Mechanics. He has 45 years of experience in teaching and research in various fields of mechanics (material modelling, mechanical analysis of thin-walled structures, composite mechanics, general strength problems, generalized continuum models, etc.). Since 2022 he is retired.

Prof. Vladimir I. Erofeev is director of the Mechanical Engineering Research Institute of the Russian Academy of Sciences and a professor of the Institute of Information Technologies, Mathematics and Mechanics of National Research Lobachevsky State University of Nizhny Novgorod. He is a well-known scientist and specialist in such areas as wave processes in continuous media, nonlinear mechanics, and physical acoustics. He was the scientific supervisor for two doctors of sciences and 30 candidates of sciences. Three gold medals of the Russian Academy of Sciences awarded the scientific results of young scientists, carried out under the scientific supervision of Prof. Erofeev. Professor Erofeev is a member of the Russian National Committee on Theoretical and Applied Mechanics, a member of the European Council for Mechanics (EUROMECH), a member of the board of the Russian Acoustic Society, and a member of the Russian Academy of Sciences Academic Council on Acoustics. He was one of the organizers of several all-Russian scientific conferences and participated in the organizing committees of the IUTAM symposium (1999, Sydney, Australia), the EUROMECH colloquia (2006, Delft, the viii Preface Netherlands; 2009, Paris, France, devoted to 100 years after the publication of the book of the Cosserat brothers), and the RussianFrenchGerman trilateral seminars on generalized continua (2010, Wittenberg; 2015, Magdeburg, Germany).

Prof. Dr. Pavlov Igor Sergeevich is the vice-director of the Mechanical Engineering Research Institute of the Russian Academy of Sciences, and a head of the Department Mathematical Methods in Radiophysics Faculty of Radiophysics of National Research Lobachevsky State University of Nizhny Novgorod, Russia. His scientific interests include structural modeling of advanced materials, nonlinear wave dynamics of microstructured solids, and acoustic testing of microstructured materials. He is a member of the Russian Acoustical Society and the Russian National Committee on Theoretical and Applied Mechanics.

Inhalt

On Anti-Plane Waves Localized Near Sharp Interface Between two Elastic Half Spaces: Lattice Dynamics Approach.- Plane Longitudinal Strain Waves in Auxetic Materials with Point Defects.- Emergence of Lamb Wave Pass and Gap Bands in Waveguides with Periodically Arranged Elastic Inclusions.- Guided Waves Propagation in Elastic Metamaterial Plates with Voids and Surface Irregularities.- Soundproof Metamaterials.- Modeling of Elastic Plastic Deformation Processes of Structural Alloys Under Monotonic and Cyclic Modes of Disproportionate Loading.- Numerical Experimental Study of High-Speed Bending of a Composite Beam.- Nonlinear Dynamics in a Symmetric Electromechanical Vibro Impact System.- About Various Types of Anisotropy in Piezoelectric Metamaterials.- Dispersion Properties of a Mass in Mass Chain Consisting of Spherical Particles.- Boundary Element Analysis for Partially Saturated Poroelastic Solids via Time Stepping Method.- Reduction of the Boundary Value Problem for a Micropolar Medium to a Tensor Block Form of a System of Linear Algebraic Equations for Assessing Scale Effects.- Application of Dynamic Model of a Blocky Medium to Describe the Plastic Deformation of a Structurally Inhomogeneous Material at the Mesoscale Level.- Description of a Crack by a Nonlocal Model of an Elastic Medium.- Axisymmetric Unsteady Oscillations of an Elastic Moment Spherical Shell.