Carregant...

Codi QR

Solving polynomial equation systems /

Dades bibliogràfiques
Autor principal:	Mora, Teo
Format:	Printed Book
Idioma:	English
Publicat:	Cambridge ; New York : Cambridge University Press, 2003-<2016>
Col·lecció:	Encyclopedia of mathematics and its applications. V3
Matèries:	Equations > Numerical solutions. Polynomials. Iterative methods (Mathematics)
Accés en línia:	Sample text Publisher description Table of contents

Ítems similars

Solving polynomial equations : foundations, algorithms, and applications /ed.by
per: Dickenstein, Alicia
Publicat: (2005)

Polynomial based iteration methods for symmetric linear systems /
per: Fischer, Bernd
Publicat: (2011)

Iterative solution of nonlinear equations in several variables
per: Ortega, James M.
Publicat: (1970)

Solving ordinary differential equations II
per: Hairer, E.
Publicat: (1993)

Polynomials and polynomial inequalities /
per: Borwein, Peter B.
Publicat: (1995)

Iterative solution of large sparse systems of equations /
per: Hackbusch, W.
Publicat: (1994)

Polynomials /
per: Barbeau E J, .
Publicat: (2004)

Polynomials /
per: Prasolov, V. V.
Publicat: (2009)

Polynomials /
per: Barbeau, Edward
Publicat: (1989)

Discontinous galerk in methods for solving elliptic and parabolic equations: Theory and implimentation
per: Beatrice Riviere
Publicat: (2008)

Solving polynomial equation systems.V.4
per: Mora, Teo
Publicat: (2016)

Orthogonal Polynomials and Special Functions /
Publicat: (2003)

Numerical solution of systems of nonlinear algebraic equations; papers.
Publicat: (1973)

Theory of polynomials and applications: recent advances
Publicat: (2007)

Iterative solution methods
per: Axelsson, Owe
Publicat: (1994)

Introduction to integral equations with applications
per: Jerri, Abdul J.
Publicat: (1999)

Numerical solution of differential equations.
per: Milne, William Edmund
Publicat: (1983)

The numerical solution of algebraic equations /
per: Wait, R.
Publicat: (1979)

Random polynomials /
per: Bharucha-Reid, A. T.
Publicat: (1986)

Orthogonical polynomials and special functions /
Publicat: (2002)

Numerical solutions of ordinary differential equations: for classical relativistic and nano systems /
per: Greenspan, Donald
Publicat: (2006)

Numerical solution of ordinary differential equations : for classical, relativistic and nano systems /
per: Greenspan, Donald
Publicat: (2006)

Total domination polynomials ; A new approach /
per: Latheeshkumar A. R.
Publicat: (2017)

A Handbook of Numerical Matrix Inversion And Solution of Linear Equations
per: Westlake, Joan R.
Publicat: (1968)

Numerical methods for ordinary differential equations /
per: Butcher, J. C.
Publicat: (2008)

Numerical methods for partial differential equations
per: Ames, William F
Publicat: (1977)

Numerical solution of systems of nonlinear algebraic equations /
per: Byrne, George D.
Publicat: (1973)

Algorithmic lie theory for solving ordinary differential equations /
per: Schwarz, Fritz
Publicat: (2008)

First course in the numerical analysis of differential equations /
per: Iserles, A.
Publicat: (1996)

Numerical solution of differential equations.- 2nded. /
per: Jain, M. K.
Publicat: (1979)

First course in the numerical analysis of differential equations /
per: Iserles, A.
Publicat: (2013)

Collocation Methods for Volterra Integral and Related Functional Differential Equations
per: Brunner, Hermann
Publicat: (2004)

Numerical analysis of partial differential equations
per: Hall, Charles, A.
Publicat: (1990)

A first course in the numerical analysis of differential equations /
per: Iserles, A.
Publicat: (2009)

A first course in the numerical analysis of differential equations
per: Iserles, Arieh; Author
Publicat: (2010)

A study on some graph polynomials and its stability /
per: Shyama, M. P.
Publicat: (2017)

Numerical solution of elliptic and parabolic partial differential equations
per: John A Trangenstein
Publicat: (2013)

General Orthogonal Polynomials
Publicat: (1992)

Numerical solutions of differential equations /
per: Levy, H.
Publicat: (1950)

Numerical integration of differential equations /
per: Bennett Albert A. Etc
Publicat: (1956)