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Contemporary methods in approximation theory and complex analysis
November 16, 2023 12:30–13:30, Moscow, Steklov Mathematical Institute of RAS (8 Gubkina)
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Time-frequency analysis. Lecture 2
Yu. S. Belov
Saint-Petersburg State University, Department of Mathematics and Computer Science
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References
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K. Grochenig, Foundations of Time-Frequency Analysis, Applied and Numerical Harmonic Analysis (ANHA), Birkhauser, Boston, MA, 2001
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C. Heil, “History and evolution of the density theorem for Gabor frames”, J. Fourier Anal. Appl, 13:2 (2007), 113–166
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A. Ron and Z. Shen, “Weyl–Heisenberg frames and Riesz bases in $L^2(\mathbb R^d)$”, Duke Math. J., 89:2 (1997), 237–282
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K. Seip, “Density theorems for sampling and interpolation in the Bargmann–Fock space. I”, 429, 1992, 91–106
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K. Grochenig, J. Stockler, “Gabor frames and totally positive functions”, Duke Mathematical Journal, 162:6 (2011), 1003–1031
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K. Grochenig, J.L. Romero, J. Stockler, “Sampling theorems for shift-invariant spaces, Gabor frames, and totally positive functions”, Inventiones mathematicae, 211:3 (2016), 1119–1148
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Yu. Belov, A. Kulikov, Yu. Lyubarskii, “Gabor frames for rational functions”, Inventiones mathematicae, 231:2 (2023), 431–466
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X. Dai, M. Zhu, Frame set for Gabor systems with Haar window, 2022, arXiv: arXiv-paper
Series of lectures
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