Determinants, their derivatives and nonlinear differential equations

Author:

Vein P.R,Dale P

Publisher

Elsevier BV

Subject

Applied Mathematics,Analysis

Reference28 articles.

1. Axisymmetric gravitational fields: A nonlinear differential equation that admits a series of exact eigenfunction solutions;Dale,1978

2. New family of exact stationary axisymmetric gravitational fields generalising the Tomimatsu-Sato solutions;Cosgrove;J. Phys. A,1977

3. A lemma on cyclic dislocations in determinants and an application in the verification of an identity;Vein;Amer. Math. Monthly,1962

4. On several applications of the first derivative of a determinant;Zeitlin;Amer. Math. Monthly,1963

5. Cyclic dislocations in determinants and a new expansion of a determinant;Trahan;Amer. Math. Monthly,1963

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1. Infinite families of exact sums of squares formulas, Jacobi elliptic functions, continued fractions, and Schur functions;The Ramanujan Journal;2002

2. Infinite Families of Exact Sums of Squares Formulas, Jacobi Elliptic Functions, Continued Fractions, and Schur Functions;Infinite Families of Exact Sums of Squares Formulas, Jacobi Elliptic Functions, Continued Fractions, and Schur Functions;2002

3. A Persymmetric Determinant;Journal of Mathematical Analysis and Applications;1994-10

4. The Differential Equation Q = 0 in which Q is a Quadratic form in y", y � , y having Meromorphic Coefficients;Proceedings of the American Mathematical Society;1992-10

5. The differential equation =0 in which is a quadratic form in ”,’, having meromorphic coefficients;Proceedings of the American Mathematical Society;1992

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