The Numerical Solution of Systems of Polynomials Arising in Engineering and Science
Sommese, Andrew J.
The Numerical Solution of Systems of Polynomials Arising in Engineering and Science - 1ra - New York : World Scientific, 2005 - 401 páginas
1.Polynomial systems. 2.Homotopy continuation. 3.Projective spaces. 4.Genericity and probability one. 5.Polynomials of one variable. 6.Other methods. 7.Coefficient-parameter homotopy. 8.Polynomial structure. 9.Case studies. 10.Endpoint estimation. 11.Checking results and other implementation tips. 12.Basic algebraic geometry. 13.Basic numerical algebraic geometry. 14.A cascade algorithm for witness supersets. 15.The numerical irreducible decomposition. 16.The intersection of algebraic sets.
fcnm1458
511.6I/S67
The Numerical Solution of Systems of Polynomials Arising in Engineering and Science - 1ra - New York : World Scientific, 2005 - 401 páginas
1.Polynomial systems. 2.Homotopy continuation. 3.Projective spaces. 4.Genericity and probability one. 5.Polynomials of one variable. 6.Other methods. 7.Coefficient-parameter homotopy. 8.Polynomial structure. 9.Case studies. 10.Endpoint estimation. 11.Checking results and other implementation tips. 12.Basic algebraic geometry. 13.Basic numerical algebraic geometry. 14.A cascade algorithm for witness supersets. 15.The numerical irreducible decomposition. 16.The intersection of algebraic sets.
fcnm1458
511.6I/S67