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Equivalence of one-dimensional second-order linear finite difference operators |
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| Authors: | B. Miro D. Rose |
| Affiliation: | Department of Mathematics, State University of New York at New Paltz, New Paltz, NY, USA. |
| Abstract: | The direct, gauge and projective equivalence problems for one-dimensional second-order linear finite difference operators are solved using the method of equivariant moving frames. |
| Keywords: | Discrete invariants equivalence problems group actions moving frames |