
eBook - PDF
Korovkin-type Approximation Theory and Its Applications
- 638 pages
- English
- PDF
- Available on iOS & Android
eBook - PDF
Korovkin-type Approximation Theory and Its Applications
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Yes, you can access Korovkin-type Approximation Theory and Its Applications by Francesco Altomare,Michele Campiti in PDF and/or ePUB format, as well as other popular books in Mathematics & Mathematical Analysis. We have over one million books available in our catalogue for you to explore.
Information
Table of contents
- Introduction
- Interdependence of sections
- Notation
- Chapter 1. Preliminaries
- 1.1 Topology and analysis
- 1.2 Radon measures
- * 1.3 Some basic principles of probability theory
- 1.4 Selected topics on locally convex spaces
- * 1.5 Integral representation theory for convex compact sets
- * 1.6 Co-Semigroups of operators and abstract Cauchy problems
- Chapter 2. Korovkin-type theorems for bounded positive Radon measures
- 2.1 Determining subspaces for bounded positive Radon measures
- 2.2 Determining subspaces for discrete Radon measures
- 2.3 Determining subspaces and Chebyshev systems
- 2.4 Convergence subspaces associated with discrete Radon measures
- 2.5 Determining subspaces for Dirac measures
- 2.6 Choquet boundaries
- Chapter 3. Korovkin-type theorems for positive linear operators
- 3.1 Korovkin closures and Korovkin subspaces for positive linear operators
- 3.2 Special properties of Korovkin closures
- 3.3 Korovkin subspaces for positive projections
- 3.4 Korovkin subspaces for finitely defined operators
- Chapter 4. Korovkin-type theorems for the identity operator
- 4.1 Korovkin closures and Korovkin subspaces for the identity operator
- 4.2 Strict Korovkin subsets. Korovkin’s theorems
- 4.3 Korovkin closures and state spaces. Spaces of parabola-like functions
- 4.4 Korovkin closures and Stone-Weierstrass theorems
- 4.5 Finite Korovkin sets
- Chapter 5. Applications to positive approximation processes on real intervals
- 5.1 Moduli of continuity and degree of approximation by positive linear operators
- 5.2 Probabilistic methods and positive approximation processes
- 5.3 Discrete-type approximation processes
- 5.4 Convolution operators and summation processes
- Chapter 6. Applications to positive approximation processes on convex compact sets
- 6.1 Positive approximation processes associated with positive projections
- 6.2 Positive projections and their associated Feller semigroups
- 6.3 Miscellaneous examples and degenerate diffusion equations on convex compact subsets of ℝP
- Appendices
- A. Korovkin-type approximation theory on commutative Banach algebras
- A.1 Universal Korovkin-type approximation theory on commutative Banach algebras
- A.2 Commutative group algebras
- A.3 Finitely generated commutative Banach algebras and polydisk algebras
- A.4 Generalized analytic functions and algebras generated by inner functions
- A.5 Extreme spectral states and the Gleason-Kahane-Zelazko property
- B. Korovkin-type approximation theory on C*-algebras
- B.1 Approximation by positive linear functionals
- B.2 Approximation by positive linear operators
- C. A list of determining sets and Korovkin sets
- C.1 Determining sets in C0(X) (X locally compact Hausdorff space)
- C.2 Determining sets in C(X) (X compact)
- C.3 Korovkin sets in C0(X) (X locally compact Hausdorff space)
- C.4 Korovkin sets in C(X) (X compact Hausdorff space)
- C.5 Korovkin sets in Lp(Χ,μ)-spaces
- D. A subject classification of Korovkin-type approximation theory with a subject index
- D.1 Subject classification (SC)
- D.2 Subject index
- Bibliography
- Symbol index
- Subject index