Книга Integral Equations with Difference Kernels on Finite Intervals Lev A. Sakhnovich

Integral Equations with Difference Kernels on Finite Intervals

Second Edition, Revised and Extended

Автор: Lev A. Sakhnovich
Език: Английски език
Корици: С меки корици
Издател: Birkhauser
Наличност: Външен склад
Изпращаме след 5-8 дни
52.68 103.02 лв
This book focuses on solving integral equations with difference kernels on finite intervals. The cor...

Информация за книгата

Автор
Език
Английски език
Корици
Книга - С меки корици
Издадена
2015
страници
226
EAN
9783319307633
ISBN
3319307630
Enbook ID
02930273
Издател
Теглоt
3752
Размери
155 x 235 x 14

Пълно описание

This book focuses on solving integral equations with difference kernels on finite intervals. The corresponding problem on the semiaxis was previously solved by N. Wiener-E. Hopf and by M.G. Krein. The problem on finite intervals, though significantly more difficult, may be solved using our method of operator identities. This method is also actively employed in inverse spectral problems, operator factorization and nonlinear integral equations. Applications of the obtained results to optimal synthesis, light scattering, diffraction, and hydrodynamics problems are discussed in this book, which also describes how the theory of operators with difference kernels is applied to stable processes and used to solve the famous M. Kac problems on stable processes. In this second edition these results are extensively generalized and include the case of all Levy processes. We present the convolution expression for the well-known Ito formula of the generator operator, a convolution expression that has proven to be fruitful. Furthermore we have added a new chapter on triangular representation, which is closely connected with previous results and includes a new important class of operators with non-trivial invariant subspaces. Numerous formulations and proofs have now been improved, and the bibliography has been updated to reflect more recent additions to the body of literature.§

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