Mathematical Problems of Thermo-electro-magneto-elasticity
Title | Mathematical Problems of Thermo-electro-magneto-elasticity PDF eBook |
Author | David Georgievič Natrošvili |
Publisher | |
Pages | 127 |
Release | 2011 |
Genre | |
ISBN |
Mathematical Methods in Electro-Magneto-Elasticity
Title | Mathematical Methods in Electro-Magneto-Elasticity PDF eBook |
Author | Demosthenis I. Bardzokas |
Publisher | Springer |
Pages | 530 |
Release | 2007-05-14 |
Genre | Mathematics |
ISBN | 9783540710301 |
The mechanics of Coupled Fields is a discipline at the edge of modern research connecting Continuum Mechanics with Solid State Physics. This book fills many gaps in the theoretical literature which arise due to the complexity of the problem. A vast number of problems are considered so that the reader can get a clear quantitative and qualitative understanding of the phenomena taking place.
Mathematical Methods in Electro-Magneto-Elasticity
Title | Mathematical Methods in Electro-Magneto-Elasticity PDF eBook |
Author | Demosthenis I. Bardzokas |
Publisher | Springer Science & Business Media |
Pages | 539 |
Release | 2007-05-19 |
Genre | Technology & Engineering |
ISBN | 3540710310 |
The mechanics of Coupled Fields is a discipline at the edge of modern research connecting Continuum Mechanics with Solid State Physics. This book fills many gaps in the theoretical literature which arise due to the complexity of the problem. A vast number of problems are considered so that the reader can get a clear quantitative and qualitative understanding of the phenomena taking place.
Problems and Solutions in Thermoelasticity and Magneto-thermoelasticity
Title | Problems and Solutions in Thermoelasticity and Magneto-thermoelasticity PDF eBook |
Author | B. Das |
Publisher | Springer |
Pages | 112 |
Release | 2016-11-25 |
Genre | Science |
ISBN | 3319488082 |
This book presents problems and solutions of the mathematical theories of thermoelasticity and magnetothermoelasticity. The classical, coupled and generalized theories are solved using the eigenvalue methodology. Different methods of numerical inversion of the Laplace transform are presented and their direct applications are illustrated. The book is very useful to those interested in continuum mechanics.
Mathematical Problems of Classical Nonlinear Electromagnetic Theory
Title | Mathematical Problems of Classical Nonlinear Electromagnetic Theory PDF eBook |
Author | Frederick Bloom |
Publisher | CRC Press |
Pages | 412 |
Release | 2020-11-29 |
Genre | Science |
ISBN | 1000724530 |
A survey of some problems of current interest in the realm of classical nonlinear electromagnetic theory.
Analysis of Shells, Plates, and Beams
Title | Analysis of Shells, Plates, and Beams PDF eBook |
Author | Holm Altenbach |
Publisher | Springer Nature |
Pages | 470 |
Release | 2020-06-03 |
Genre | Science |
ISBN | 3030474917 |
This book commemorates the 75th birthday of Prof. George Jaiani – Georgia’s leading expert on shell theory. He is also well known outside Georgia for his individual approach to shell theory research and as an organizer of meetings, conferences and schools in the field. The collection of papers presented includes articles by scientists from various countries discussing the state of the art and new trends in the theory of shells, plates, and beams. Chapter 20 is available open access under a Creative Commons Attribution 4.0 International License via link.springer.com.
Steady-State Problems of Nonlinear Electro-Magneto-Thermo-Elasticity
Title | Steady-State Problems of Nonlinear Electro-Magneto-Thermo-Elasticity PDF eBook |
Author | Robert C. Rogers |
Publisher | |
Pages | 70 |
Release | 1986 |
Genre | |
ISBN |
This paper studies the steady-state behavior of solids that can sustain mechanical, electromagnetic, and thermal effects. The authors examine a class of boundary-value problems for a quasilinear system of functional differential equations that is derived from a very general model for such materials. They propose a physically reasonable constitutive theory which leaves this system amenable to modern methods of partial differential equations. The principal assumption is a modified version of the strong ellipticity condition. Part I proves existence results for the general system under some special physical assumptions (rigidity and hyperelasticity). The formulation admits non-local interactions caused by the magnetic 'self-field' generated by the deformed, conducting body. Part II shows the existence and regularity of solutions of a system of functional ordinary differential equations arising from a semi-inverse problem in a more comprehensive physical situation. Keywords: Smooth solutions; Polyconvex energy functions; Electro-elastic coupling; Magneto-elastic coupling; Conducting rods; Thermo-elastic coupling. (Author).