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JOURNALS // Funktsional'nyi Analiz i ego Prilozheniya

Funktsional. Anal. i Prilozhen., 1989, Volume 23, Issue 1, Pages 41–56 (Mi faa994)

Prymians of real curves and their applications to the effectivization of Schrödinger operators
S. M. Natanzon

This publication is cited in the following articles:
  1. Alex Degtyarev, Ilia Itenberg, Viatcheslav Kharlamov, Progress in Mathematics, 296, Perspectives in Analysis, Geometry, and Topology, 2012, 81  crossref
  2. P. G. Grinevich, “Scattering transformation at fixed non-zero energy for the two-dimensional Schrödinger operator with potential decaying at infinity”, Russian Math. Surveys, 55:6 (2000), 1015–1083  mathnet  crossref  crossref  mathscinet  zmath  adsnasa  isi  elib
  3. S. M. Natanzon, “Moduli of real algebraic surfaces, and their superanalogues. Differentials, spinors, and Jacobians of real curves”, Russian Math. Surveys, 54:6 (1999), 1091–1147  mathnet  crossref  crossref  mathscinet  zmath  adsnasa  isi
  4. S. M. Natanzon, “Moduli of Riemann surfaces, Hurwitz-type spaces, and their superanalogues”, Russian Math. Surveys, 54:1 (1999), 61–117  mathnet  crossref  crossref  mathscinet  zmath  adsnasa  isi
  5. S. M. Natanzon, “Differential equations for Riemann and Prym theta-functions”, J Math Sci, 82:6 (1996), 3821  crossref
  6. Victor Vinnikov, “Self-adjoint determinantal representations of real plane curves”, Math. Ann., 296:1 (1993), 453  crossref
  7. S. M. Natanzon, “Differential equations on the Prym theta function. a realness criterion for two-dimensional, finite-zone, potential Schrödinger operators”, Funct. Anal. Appl., 26:1 (1992), 13–20  mathnet  crossref  mathscinet  zmath  isi
  8. S. M. Natanzon, “Klein surfaces”, Russian Math. Surveys, 45:6 (1990), 53–108  mathnet  crossref  mathscinet  zmath  adsnasa  isi


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