Marc Bonnet is the author of Boundary Integral Equation Methods for Solids and Fluids, published by Wiley.

• Basic principle and domains of application. I. BOUNDARY INTEGRAL EQUATIONS FOR STATIC PROBLEMS : Integral Equations and Representations for the Poisson Equation;Numerical Solution using Boundary Elements;Integral Equations and Representations for Elastostatics;Integral Representations of Gradients and Stresses on the Boundary;Some Classical Mathematical Results II. BOUNDARY INTEGRAL EQUATIONS FOR WAVE AND EVOLUTION PROBLEMS: Waves and Elastodynamics in Time Domain;Waves and Elastodynamics in Frequency Domain;Diffusion, Fluid Flow. III. ADVANCED TOPICS : Variational Boundary Integral Formulations;Exploitation of Geometrical Symmetry;Domain Derivative and Boundary Integral Eequations. IV. ADDITIONAL TOPICS IN SOLID MECHANICS : Boundary Integral Equations for Cracked Solids;Initial Strain or Stress: Inclusions, Elastoplasticity. APPENDICES : Tangential Differential Operators and Integration by Parts;Interpolation Functions and Numerical Integration. Bibliography. Index.

Marc Bonnet is the author of Boundary Integral Equation Methods for Solids and Fluids, published by Wiley.

• Basic principle and domains of application. I. BOUNDARY INTEGRAL EQUATIONS FOR STATIC PROBLEMS : Integral Equations and Representations for the Poisson Equation;Numerical Solution using Boundary Elements;Integral Equations and Representations for Elastostatics;Integral Representations of Gradients and Stresses on the Boundary;Some Classical Mathematical Results II. BOUNDARY INTEGRAL EQUATIONS FOR WAVE AND EVOLUTION PROBLEMS: Waves and Elastodynamics in Time Domain;Waves and Elastodynamics in Frequency Domain;Diffusion, Fluid Flow. III. ADVANCED TOPICS : Variational Boundary Integral Formulations;Exploitation of Geometrical Symmetry;Domain Derivative and Boundary Integral Eequations. IV. ADDITIONAL TOPICS IN SOLID MECHANICS : Boundary Integral Equations for Cracked Solids;Initial Strain or Stress: Inclusions, Elastoplasticity. APPENDICES : Tangential Differential Operators and Integration by Parts;Interpolation Functions and Numerical Integration. Bibliography. Index.

Marc Bonnet is the author of Boundary Integral Equation Methods for Solids and Fluids, published by Wiley.

• Basic principle and domains of application. I. BOUNDARY INTEGRAL EQUATIONS FOR STATIC PROBLEMS : Integral Equations and Representations for the Poisson Equation;Numerical Solution using Boundary Elements;Integral Equations and Representations for Elastostatics;Integral Representations of Gradients and Stresses on the Boundary;Some Classical Mathematical Results II. BOUNDARY INTEGRAL EQUATIONS FOR WAVE AND EVOLUTION PROBLEMS: Waves and Elastodynamics in Time Domain;Waves and Elastodynamics in Frequency Domain;Diffusion, Fluid Flow. III. ADVANCED TOPICS : Variational Boundary Integral Formulations;Exploitation of Geometrical Symmetry;Domain Derivative and Boundary Integral Eequations. IV. ADDITIONAL TOPICS IN SOLID MECHANICS : Boundary Integral Equations for Cracked Solids;Initial Strain or Stress: Inclusions, Elastoplasticity. APPENDICES : Tangential Differential Operators and Integration by Parts;Interpolation Functions and Numerical Integration. Bibliography. Index.