User:Waterbug89/Books/Approximationtheory
Appearance
The Wikimedia Foundation's book rendering service has been withdrawn. Please upload your Wikipedia book to one of the external rendering services. |
You can still create and edit a book design using the Book Creator and upload it to an external rendering service:
|
This user book is a user-generated collection of Wikipedia articles that can be easily saved, rendered electronically, and ordered as a printed book. If you are the creator of this book and need help, see Help:Books (general tips) and WikiProject Wikipedia-Books (questions and assistance). Edit this book: Book Creator · Wikitext Order a printed copy from: PediaPress [ About ] [ Advanced ] [ FAQ ] [ Feedback ] [ Help ] [ WikiProject ] [ Recent Changes ] |
Approximations
[edit]- Approximation theory
- Approximation theory
- Baskakov operator
- Bernstein's inequality (mathematical analysis)
- Bernstein's theorem (polynomials)
- Bramble–Hilbert lemma
- Chebyshev polynomials
- Elliott Ward Cheney, Jr.
- Constructive Approximation
- Constructive function theory
- Dirichlet kernel
- Discrete Chebyshev polynomials
- Euler–Maclaurin formula
- Favard operator
- Fekete problem
- Haar space
- Hilbert matrix
- Jackson's inequality
- Journal of Approximation Theory
- Kolmogorov–Arnold representation theorem
- Least-squares function approximation
- Lebesgue's lemma
- Modulus of continuity
- Modulus of smoothness
- Remez algorithm
- Semi-infinite programming
- Szász–Mirakjan–Kantorovich operator
- Szász–Mirakyan operator
- Trigonometric polynomial
- Unisolvent functions
- Unisolvent point set
- Universal differential equation
- Whitney inequality
- Theorems in approximation theory
- Arakelyan's theorem
- Bernstein's theorem (approximation theory)
- Carleman's condition
- Erdős–Turán inequality
- Favard's theorem
- Fejér's theorem
- Hartogs–Rosenthal theorem
- Krein's condition
- Lethargy theorem
- Mergelyan's theorem
- Müntz–Szász theorem
- Stone–Weierstrass theorem
- Wirtinger's representation and projection theorem