eBook - PDF
Applied Functional Analysis. Approximation Methods and Computers
Applied Functional Analysis, Approximation Methods and Computers
- 400 pages
- English
- PDF
- Available on iOS & Android
eBook - PDF
Applied Functional Analysis. Approximation Methods and Computers
Applied Functional Analysis, Approximation Methods and Computers
About this book
This book contains the most remarkable papers of L.V. Kantorovich in applied and numerical mathematics. It explores the principal directions of Kantorovich's research in approximate methods. The book covers descriptive set theory and functional analysis in semi-ordered vector spaces.
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Yes, you can access Applied Functional Analysis. Approximation Methods and Computers by S.S. Kutateladze in PDF and/or ePUB format, as well as other popular books in Mathematics & Functional Analysis. We have over one million books available in our catalogue for you to explore.
Information
Table of contents
- Cover
- Half Title
- Title Page
- Copyright Page
- Table of Contents
- Editors’ Preface
- 1: On convergence of the sequence of Bernstein polynomials beyond the principal interval
- 2: Some remarks on approximation of functions by polynomials with integer coefficients
- 3: On certain expansions in Bernstein polynomials
- 4: Explicit representation of a measurable function as the limit of polynomial sequences
- 5: A direct method for approximate solution of the problem of a double integral minimum
- 6: On conformal mappings
- 7: Application of the Stieltjes integral to the calculation of beams lying on elastic supports
- 8: On general methods of improving the convergence for approximate solutions to boundary value problems of mathematical physics
- 9: On approximate calculation of certain types of definite integrals
- 10: On a method of approximate solution of partial differential equations
- 11: On convergence of variational processes
- 12: On the convergence of the method of reduction to ordinary differential equations
- 13: Some remarks on the Ritz method
- 14: Using the ideas of the Galerkin method in the method of reduction to differential equations
- 15: On an effective method of solving extremal problems for quadratic functionals
- 16: On the method of steepest descent
- 17: On Newton’s method for functional equations
- 18: Functional analysis and applied mathematics
- 19: On differential equations of the form x11= f(x)
- 20: On the Newton Method
- 21: Some further applications of the Newton method for functional equations
- 22: New modes of calculations with the tabulator using the binary representations of numbers
- 23: Prospects in the development and applications of computers
- 24: Execution of numeric and analytic calculations on computers
- 25: Increasing of productivity of universal computers in solving problems of mathematical economics
- Index