## Integral equations and inverse problems |

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### Common terms and phrases

Anal analysis analytic applications approximation assume assumptions Banach algebra boundary condition boundary integral equations boundary value problem bounded Cauchy problem coefficients collocation method compact computed consider constant convergence corresponding curve defined denote Department of Mathematical differential operator Dirichlet problem domain eigenvalues electromagnetic element methods elliptic estimate exists field pattern finite element formula Fredholm function G.C. Hsiao Galerkin methods given Hamiltonian Helmholtz equation Herglotz Hilbert space HS(M integral equation integral operators inverse problem inverse scattering problem Lemma linear mapping Math Moreover Moscow norm numerical obstacle obtain orthogonal partial differential equations polynomial potential proof of Theorem properties pseudodifferential operator representation reproducing kernel respect sampling theorem satisfies scalar scattering amplitude scattering kernel scattering matrix scattering operator scattering theory Schrodinger operator Section sequence singular integral smooth Soga solving spectrum spline subspace symbol USSR vector W.L. Wendland wave equation wave operators

### References to this book

Handbook of Analytic Computational Methods in Applied Mathematics George Anastassiou Limited preview - 2000 |