| 1 A General Concept of Dynamic Materials. 1.1 The idea and definition of dynamic materials 1.2 Two types of dynamic materials- 1.3 Implementation of dynamic materials in electronics 1.3.1 Ferroelectric and ferromagnetic materials 1.3.2 Nonlinear optics 1.4 Some applications of dynamic materials 1.5 Dynamic materials and vibrational mechanics References 2 An Activated Elastic Bar：Efiective Properties 2.1 Longitudinal vibrations of activated elastic bar 2.2 The effective parameters of activated Iaminate 2.3 The effective parameters：homogenization 2.4 T11e effective parameters：the Floquet theory. 2.5 The effective parameters：discussion 2.6 Balance of energy in longitudinal wave propagation through all activated elastic bar References 3 Dynamic Materials in Eleetrodynamics of Moving Dielectrics 3.1 Preliminary remarks. 3.2 The basics of electrodynamics of moving dielectrics 3.3 Relativistic form of Maxwell’S system. 3.4 Material tensor s：discussion.Two types of dynamic materials 3.5 An activated dielectric 1aminate：one—dimensional wave propagation 3.6 A spatio—temporal polycrystallic laminate：one dimensional wave propagation 3.7 A spatio—temporal polycrystallic laminate the bounds 3.8 An activated dielectric laminate：negative effective material properties 3.9 An activated dielectric laminate：the energy considerations Waves of negative energy 3.10 Numerical examples and discussion 3.11 Effective properties of activated laminates calculated via Lorentz transform.Case of spacelike interface Refefences 4 G.Closures of a Set of Isotropic Dielectrics with Respect to One.Dimensional Wave Propagation 4.1 Preliminary considerations.Terminology 4.2 Conservation of the wave impedance through one.dimensional wave propagation.A stable G—closure of a single isotropic dielectric 4.3 A stable G.closure of a set U of two isotropic dielectrics with respect to one—dimensional wave propagation 4.4 The second invariant* as an affine function；a stable G—closure of an arbitrary set U of isotropic dielectrics 4.5 A stable Gm—closure of a set U of two isotropic dielectrics. 4.6 Comparison with an elliptic case References 5 Rectangular Microstructures in Space.Time 5.1 Introductorv remarks 5.2 Statement of a problem 5.3 Case of separation of variables 5.4 Checkerboard assemblage of materials with equal wave impedance。 5.5 Energy transformation in the presence of limit cycles 5.6 Numerical analysis of energy accumulation 5.7 Some remarks about discontinuous solutions for Iaminates References 6 Some Applications of Dynamic Materials in Electrical Engineering and Optimal Design References Appendix：1 Appendix：2 Appendix：3 Appendix：4 Index |
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