On the Law of Transformation of Affine Connection and its Integration. Part 1. Generalization of the Lame equations

Details On the Law of Transformation of Affine Connection and its Integration. Part 1. Generalization of the Lame equations On the Law of Transformation of Affine Connection and its Integration. Part 1. Generalization of the Lame equations

1998-03-04

arxiv.org/abs/solv-int/9803004v1

Buletinul Academiei de Stiinte a Republicii Moldova Matematica, v.1(26), 1998, p.55-68

Nonlinear Sciences

Exactly Solvable and Integrable Systems

18 pages, Latex

Scientific paper

The law of transformation of affine connection for n-dimensional manifolds as the system of nonlinear equations on local coordinates of manifold is considered. The extension of the Darboux-Lame system of equations to the spaces of constant negative curvature is demonstrated. Geodesic deviation equation as well as the equations of geodesics are presented in the form of the matrix Darboux-Lame system of equations.

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