Research output: Chapter in Book/Report/Conference proceeding › Chapter › Research › peer-review
Positive One-Point Commuting Difference Operators. / Mauleshova, Gulnara S.; Mironov, Andrey E.
INTEGRABLE SYSTEMS AND ALGEBRAIC GEOMETRY: A CELEBRATION OF EMMA PREVIATO'S 65TH BIRTHDAY, VOL 1. ed. / R Donagi; T Shaska. CAMBRIDGE UNIV PRESS, 2020. p. 395-412 (London Mathematical Society Lecture Note Series; Vol. 458).Research output: Chapter in Book/Report/Conference proceeding › Chapter › Research › peer-review
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TY - CHAP
T1 - Positive One-Point Commuting Difference Operators
AU - Mauleshova, Gulnara S.
AU - Mironov, Andrey E.
PY - 2020
Y1 - 2020
N2 - In this paper we study a new class of rank one commuting difference operators containing a shift operator with only positive degrees. We obtain equations which are equivalent to the commutativity conditions in the case of hyperelliptic spectral curves. Using these equations we construct explicit examples of operators with polynomial and trigonometric coefficients.
AB - In this paper we study a new class of rank one commuting difference operators containing a shift operator with only positive degrees. We obtain equations which are equivalent to the commutativity conditions in the case of hyperelliptic spectral curves. Using these equations we construct explicit examples of operators with polynomial and trigonometric coefficients.
KW - commuting difference operators
KW - HOLOMORPHIC BUNDLES
M3 - Chapter
T3 - London Mathematical Society Lecture Note Series
SP - 395
EP - 412
BT - INTEGRABLE SYSTEMS AND ALGEBRAIC GEOMETRY: A CELEBRATION OF EMMA PREVIATO'S 65TH BIRTHDAY, VOL 1
A2 - Donagi, R
A2 - Shaska, T
PB - CAMBRIDGE UNIV PRESS
ER -
ID: 34669443