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eBook Multidimensional Weakly Singular Integral Equations (Lecture Notes in Mathematics) epub

by Gennadi Vainikko

eBook Multidimensional Weakly Singular Integral Equations (Lecture Notes in Mathematics) epub
  • ISBN: 3540568786
  • Author: Gennadi Vainikko
  • Genre: Science
  • Subcategory: Mathematics
  • Language: English
  • Publisher: Springer; 1993 edition (September 10, 1993)
  • Pages: 168 pages
  • ePUB size: 1114 kb
  • FB2 size 1137 kb
  • Formats doc txt docx mbr


Lecture Notes in Mathematics. Multidimensional Weakly Singular Integral Equations.

Lecture Notes in Mathematics. Authors: Vainikko, Gennadi. No special knowledge beyond standard undergraduate courses is assumed. Show all. Table of contents (8 chapters). Some problems leading to multidimensional weakly singular integral equations. Pages 1-9. Vainikko, Gennadi.

For the solution of weakly singular integral equations by the piecewise polynomial collocation method it is necessary to solve large linear systems

For the solution of weakly singular integral equations by the piecewise polynomial collocation method it is necessary to solve large linear systems. In the present paper a twogrid iteration method for solving such systems is constructed and the convergence of this method is investigated.

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1 Lecture 9 Weakly singular integral operators Reference: Multidimensional Weakly Singular Integral Equations, Gennadi Vainikko, Lecture Notes in Mathematics, Vol. 1549, Springer-Verlag Some definitions: Let G ⊂ R n be an open bounded se. Kiran Temple University Fox School of Business ‘17, Course Hero Intern.

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Singular Integral Equations and Discrete Vortices. Springer Monographs in Mathematics. Multidimensional Weakly Singular Integral Equations, volume 1549 of Lecture Notes in Mathematics. Springer, Berlin, Heidelberg, 1993. VSP, Utrecht, The Netherlands, 1996. Springer, Berlin, 2002. E. Vainikko and G. Vainikko. A spline product quasi-interpolation method for weakly singular Fredholm integral equations. Vasil’ev and V. B. Vasil’ev.

Vainikko, Multidimensional weakly singular integral equations, Lecture Notes Math

Vainikko, Multidimensional weakly singular integral equations, Lecture Notes Math. 1549, Springer-Verlag, Berlin, 199-3. The Approximate Solution of Fredholm Integral Equations with Oscillatory Trigonometric Kernels Wu, Qinghua, Journal of Applied Mathematics, 2014.

Gennadi Vainikko, Multidimensional Weakly Singular Integral Equa-tions, Lecture Notes in Mathematics 1549, Springer-Verlag, Berlin Hei-delberg New York London Paris Tokyo Hong Kong Barcelona Budapest, 1993. Ronen Peretz Department of Mathematics Ben Gurion University of the Negev Beer-Sheva, 84105 Israel E-mail: ronenp.

4 Singular Integral Equations. Some problems leading to multidimensional weakly singular integral equations

4 Singular Integral Equations. 5 Boundary Integral Operators in Periodi. More). Smoothness of the solution. Second-kind Volterra integral equations with weakly singular kernels typically have solutions which are nonsmooth near the initial point of the interval of integration. Using an adaptation of th.

Weakly singular integral equations. Lecture notes by gennadi vainikko (hut 2006, university of tartu 2007). 4. Dierentiation of weakly singular integrals 9 5. Boundary singularities of the solution to weakly singular integral equation 10. . Boundary singularities of a solution is a usual phenominon. Weighted space Cm,ν (0, 1). Compactness of integral operators in weighted spaces . Smoothness and singularities of the solutions .

The final aim of the book is to construct effective discretization methods to solve multidimensional weakly singular integral equations of the second kind on a region of Rn e.g. equations arising in the radiation transfer theory. To this end, the smoothness of the solution is examined proposing sharp estimates of the growth of the derivatives of the solution near the boundary G. The superconvergence effect of collocation methods at the collocation points is established. This is a book for graduate students and researchers in the fields of analysis, integral equations, mathematical physics and numerical methods. No special knowledge beyond standard undergraduate courses is assumed.
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