Citation:
A. S. Krivosheev, O. A. Krivosheyeva, “A basis in invariant subspace of entire functions”, Algebra i Analiz, 27:2 (2015), 132–195; St. Petersburg Math. J., 27:2 (2016), 273–316
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\paper A basis in invariant subspace of entire functions
\jour Algebra i Analiz
\yr 2015
\vol 27
\issue 2
\pages 132--195
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\jour St. Petersburg Math. J.
\yr 2016
\vol 27
\issue 2
\pages 273--316
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Linking options:
https://www.mathnet.ru/eng/aa1428
https://www.mathnet.ru/eng/aa/v27/i2/p132
This publication is cited in the following 11 articles:
A. S. Krivosheev, O. A. Krivosheeva, “Domain of Existence of the Sum of a Series of Exponential Monomials”, Math. Notes, 114:4 (2023), 508–521
A. S. Krivosheev, O. A. Krivosheeva, “Necessary condition of fundamental principle for invariant subspaces on unbounded convex domain”, Ufa Math. J., 15:3 (2023), 69–79
A. S. Krivosheev, A. I. Rafikov, “A representation of analytic functions in bounded convex domains in the complex plane”, St. Petersburg Math. J., 34:5 (2023), 775–820
A. S. Krivosheev, O. A. Krivosheeva, “Invariant Spaces of Entire Functions”, Math. Notes, 109:3 (2021), 413–426
A. S. Krivosheev, O. A. Krivosheeva, “Invariant subspaces in unbounded domains”, Probl. anal. Issues Anal., 10(28):3 (2021), 91–107
A. S. Krivosheev, O. A. Krivosheeva, “The distribution of singular points of the sum of a series of exponential monomials on the boundary of its domain of convergence”, Sb. Math., 211:1 (2020), 55–114
A. S. Krivosheev, O. A. Krivosheeva, “Invariant subspaces in half-plane”, Ufa Math. J., 12:3 (2020), 30–43
O. A. Krivosheeva, A. S. Krivosheev, A. I. Rafikov, “Lower bounds for entire functions”, Ufa Math. J., 11:3 (2019), 44–60
A. Krivosheev, O. Krivosheeva, “Representation of analytic functions by series of exponential monomials in convex domains and its applications”, Lobachevskii J. Math., 40:9, SI (2019), 1330–1354
O. A. Krivosheeva, “Basis in invariant subspace of analytical functions”, Ufa Math. J., 10:2 (2018), 58–77
O. A. Krivosheyeva, A. S. Krivosheyev, “A representation of functions from an invariant subspace with almost real spectrum”, St. Petersburg Math. J., 29:4 (2018), 603–641