Equivalence of Differential Operators

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On the Equivalence of Matrix Differential Operators to Schrödinger Form

We prove a generalization to the case of s × s matrix linear differential operators of the classical theorem of E. Cotton giving necessary and sufficient conditions for equivalence of eigenvalue problems for scalar linear differential operators. The conditions for equivalence to a matrix Schrödinger operator are derived and formulated geometrically in terms of vanishing conditions on the curvat...

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The Beilinson Equivalence for Differential Operators and Lie Algebroids

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ژورنال

عنوان ژورنال: SIAM Journal on Mathematical Analysis

سال: 1989

ISSN: 0036-1410,1095-7154

DOI: 10.1137/0520077