B. S. Pavlov, S. I. Fedorov, “Shift group and harmonic analysis on a Riemann surface of genus one”, Algebra i Analiz, 1:2 (1989), 132–168; Leningrad Math. J., 1:2 (1990), 447

Citation in format AMSBIB

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\by B.~S.~Pavlov, S.~I.~Fedorov

\paper Shift group and harmonic analysis on a~Riemann surface of genus one

\jour Algebra i Analiz

\yr 1989

\vol 1

\issue 2

\pages 132--168

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\zmath{https://zbmath.org/?q=an:0722.47011|0713.47004}

\transl

\jour Leningrad Math. J.

\yr 1990

\vol 1

\issue 2

\pages 447--490

This publication is cited in the following 12 articles:

V. A. Zolotarev, “Functional models for commutative systems of linear operators and de Branges spaces on a Riemann surface”, Sb. Math., 200:3 (2009), 339–356
Tikhonov A., “Inverse Problem for Conservative Curved Systems”, Modern Analysis and Applications: Mark Krein Centenary Conference. Vol. 1: Operator Theory and Related Topics, Operator Theory Advances and Applications, 190, 2009, 471–490
Tikhonov A., “On connection between factorizations of weighted schur functions and invariant subspaces”, Operator Theory, Analysis and Mathematical Physics, Operator Theory : Advances and Applications, 174, 2007, 205–246
MacCormick J.P., Pavlov B.S., “Spectral theory of Wiener-Hopf Operators and functional model”, Operator Theory, System Theory and Related Topics - the Moshe Livsic Anniversary Volume, Operator Theory : Advances and Applications, 123, 2001, 433–452
Fedorov S., “Weighted norm inequalities and the Muckenhoupt condition in a multiply connected domain”, Indiana University Mathematics Journal, 46:4 (1997), 1221–1254
A. K. Motovilov, “Representations for three-body $T$ -matrix on unphysical sheets. I”, Theoret. and Math. Phys., 107:3 (1996), 784–806
V. A. Zolotarev, “A functional model for the Lie algebra $\operatorname{ISO}(1,1)$ of linear non-self-adjoint operators”, Sb. Math., 186:1 (1995), 79–106
A. K. Motovilov, “Reformulation of the Lax–Phillips approach in terms of stationary scattering theory”, Theoret. and Math. Phys., 98:2 (1994), 167–180
V. A. Zolotarev, “The Lax–Phillips scattering scheme on groups, and a functional model of a Lie algebra”, Russian Acad. Sci. Sb. Math., 76:1 (1993), 99–122
S. I. Fedorov, “Harmonic analysis in a multiply-connected domain. I”, Math. USSR-Sb., 70:1 (1991), 263–296
S. I. Fedorov, “Harmonic analysis for multiply connected domain. II”, Math. USSR-Sb., 70:2 (1991), 297–339
V. A. Zolotarev, “Time cones and a functional model on a Riemann surface”, Math. USSR-Sb., 70:2 (1991), 399–429