Opening book details…
Can I read Constrained Chebyshev approximations to some elementary functions suitable for evaluation with floating-point arithmetic on EtoBox?
Constrained Chebyshev approximations to some elementary functions suitable for evaluation with floating-point arithmetic by Manos, Paul. is a nonfiction available to read on EtoBox.
What is Constrained Chebyshev approximations to some elementary functions suitable for evaluation with floating-point arithmetic about?
Approximations which can be evaluated with precision using floating-point arithmetic are presented. The particular set of approximations thus far developed are for the function TAN and the functions of USASI FORTRAN excepting SQRT and EXPONENTIATION. These approximations are, furthermore, specialized to particular forms which are especially suited to a computer with a small memory, in that all of the approximations can share one general purpose subroutine for the evaluation of a polynomial in the square of the working argument
Who reads Constrained Chebyshev approximations to some elementary functions suitable for evaluation with floating-point arithmetic?
It is typically read by self-directed learners exploring a subject in depth.
Common subject areas: history, science, philosophy, social sciences.
- Author
- Manos, Paul.
- Publisher
- National Aeronautics and Space Administration : [For sale by the Clearinghouse for Federal Scientific and Technical Information, Springfield, Virginia 22151], 1972.
- Published
- 1972
- Language
- EN
- Category
- nonfiction
More by Manos, Paul.
Browse all works by Manos, Paul.
Similar books
- Handbook of Floating-Point Arithmetic — Jean-Michel Muller, Nicolas Brisebarre, Florent de Dinechin, Claude-Pierre Jeannerod, Vincent Lefèvre, Guillaume Melquiond, Nathalie Revol, Damien Stehlé, Serge Torres (auth.) (2010)
- Computer Arithmetic and Formal Proofs: Verifying Floating-point Algorithms with the Coq System (Computer Engineering) — Boldo, Sylvie; Melquiond, Guillaume (2017)
- Direct Chebyshev Approximations by Rational Functions — Stoer.
- Fast Evaluation of Elementary Functions — Brent.
- Algorithms for MP Floating-point Arithmetic — Priest D.
- Efficient Continued Fraction Approximations to Elementary Functions — Spielberg. (1961)