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Special bases for derivations of tensor algebras. III. Case along smooth maps with separable points of selfintersection

Bozhidar Z. Iliev

math.DGarXiv:math/0305061

Abstract

Necessary and/or sufficient conditions are studied for the existence, uniqueness and holonomicity of bases in which on sufficiently general subsets of a differentiable manifold the components of derivations of the tensor algebra over it vanish. The linear connections and the equivalence principle are considered form that point of view.

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