Citation:
V. S. Serov, “The convergence of Fourier series in eigenfunctions of the Schrödinger operator with Kato potential”, Mat. Zametki, 67:5 (2000), 755–763; Math. Notes, 67:5 (2000), 639–645
\Bibitem{Ser00}
\by V.~S.~Serov
\paper The convergence of Fourier series in eigenfunctions of the Schr\"odinger operator with Kato potential
\jour Mat. Zametki
\yr 2000
\vol 67
\issue 5
\pages 755--763
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\transl
\jour Math. Notes
\yr 2000
\vol 67
\issue 5
\pages 639--645
\crossref{https://doi.org/10.1007/BF02676337}
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Linking options:
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https://doi.org/10.4213/mzm893
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This publication is cited in the following 9 articles:
V. S. Serov, “Green's Function Estimates for Elliptic Differential Operators with Singular Coefficients and Absolute Convergence of Fourier Series”, Math. Notes, 114:5 (2023), 920–935
V. S. Serov, U. M. Kyllönen, “Convergence of Spectral Expansions Related to Elliptic Operators with Singular
Coefficients”, Math. Notes, 111:3 (2022), 455–469
Serov V., “Green's Function and Convergence of Fourier Series for Elliptic Differential Operators with Potential from Kato Space”, Abstract and Applied Analysis, 2010, 902638
Serov V.S., Kyllonen U.M., “A domain description and Green's function estimates up to the boundary for elliptic operator with singular potential”, Journal of Mathematical Analysis and Applications, 366:1 (2010), 11–23
Valery Serov, “Green's Function and Convergence of Fourier Series for Elliptic Differential Operators with Potential from Kato Space”, Abstract and Applied Analysis, 2010 (2010), 1
Serov, VS, “The fundamental solution and Fourier series in eigenfunctions of the magnetic Schrodinger operator”, Journal of Physics A-Mathematical and Theoretical, 42:22 (2009), 225205
Serov, VS, “Fundamental solution and Fourier series in eigenfunctions of degenerate elliptic operator”, Journal of Mathematical Analysis and Applications, 329:1 (2007), 132
M. S. Agranovich, “Spectral problems for second-order strongly elliptic systems in smooth and non-smooth domains”, Russian Math. Surveys, 57:5 (2002), 847–920
Paivarinta, L, “An n-dimensional Borg-Levinson theorem for singular potentials”, Advances in Applied Mathematics, 29:4 (2002), 509