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Advanced Boundary Element Methods

boundary element methods (BEM) both for static and dynamic problems. The book presents a systematic approach to the variational methods for;

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Advanced Boundary Element Methods

boundary element methods (BEM) both for static and dynamic problems. The book presents a systematic approach to the variational methods for;

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Static and Dynamic Analysis of Engineering Structures

An authoritative guide to the theory and practice of static and dynamic structures analysis Static and Dynamic Analysis of Engineering;

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Heterogeneous Media

integral equation problems in heterogeneous media. The book starts by surveying the various numerical methods of analysis of static and dynamic;

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Integral Equations, Boundary Value Problems And Related Problems

and integral equations to mechanics and physics, numerical methods of integral equations and boundary value problems, theories and methods for;

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Affine Arithmetic Based Solution of Uncertain Static and Dynamic Problems

of uncertain static and dynamic problems based on affine arithmetic approaches. Affine arithmetic is one of the recent developments designed to handle;

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Affine Arithmetic Based Solution of Uncertain Static and Dynamic Problems

of uncertain static and dynamic problems based on affine arithmetic approaches. Affine arithmetic is one of the recent developments designed to handle;

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Mathematics for the Physical Sciences

and boundary vale problems. A thorough discussion of multi-dimensional boundary value problems then introduces the reader to the fundamental;

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Boundary Integral Equations

problems in continuum mechanics and electromagnetics. The book is a major scholarly contribution to the modern approaches of boundary integral;

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Boundary Integral Equations

problems in continuum mechanics and electromagnetics. The book is a major scholarly contribution to the modern approaches of boundary integral;

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Mixed Boundary Value Problems

boundary value problems and the associated integral equations. Straightforward Presentation of Mathematical Techniques The author first;

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Mixed Boundary Value Problems

boundary value problems and the associated integral equations. Straightforward Presentation of Mathematical Techniques The author first;

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Geophysical Interpretation Using Integral Equations

of complex structures and efficient numerical algorithms for their solution. The purpose of this work is to give the principles by which boundary;

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Mathematical Theory in Periodic Plane Elasticity

periodic problems of the elastic half-plane (fundamental problems, contact problems) are treated and solved by reduction to Riemann-Hilbert;

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Random Vibration Of Non-Conformal Contact Systems

Contact problem, whether static or dynamic, is one of the most important problems in mechanical design as there is no machine does not;

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Boundary Value Problems, Integral Equations And Related Problems - Proceedings Of The Third International Conference

and integral equations to mechanics and physics, numerical methods of integral equations and boundary value problems, theory and methods for;

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Stochastic Methods for Boundary Value Problems

of examples from capacitance calculations to electron dynamics in semiconductors are discussed to illustrate the viability of the approach. The book;

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Boundary Integral Equations

This book is devoted to the mathematical foundation of boundary integral equations. The combination of ?nite element analysis on the;

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Boundary Element Analysis of Plates and Shells

The analysis of plates and shells under static and dynamic loads is of interest to scientists and engineers from both the theoretical and;

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The Boundary Element Method in Geophysical Survey

This volume is devoted to the application of the integral equations method (IEM) and boundary elements method (BEM) to problems involving;

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The Boundary Element Method in Geophysical Survey

This volume is devoted to the application of the integral equations method (IEM) and boundary elements method (BEM) to problems involving;

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Implicit Fractional Differential and Integral Equations

This book deals with the existence and stability of solutions to initial and boundary value problems for functional differential and;

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Nonlocal Nonlinear Fractional-order Boundary Value Problems

limitation led to the consideration of nonlocal and integral conditions which relate the boundary values of the unknown function to its values at;

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Integral Equations

This concise treatment of integral equations has long stood as a standard introduction to the subject. Hochstadt's presentation comprises a;

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Boundary Value Problems for Systems of Differential, Difference and Fractional Equations

>Explains the systems of second order and higher orders differential equations with integral and multi-point boundary conditionsDiscusses;

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Periodic Lattice Structures

element. This approach admits fast solution procedures with the discrete Fourier and z-transform inversion schemes and leads to a numerical;

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