Results 251 to 260 of about 1,311,043 (300)
Synthetic Seismic Accelerogram Generation via Wavelet- Decomposed Conditional Generative Adversarial Networks. [PDF]
Sensors (Basel)Rocca A, Laura L, Parrillo M.
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Symmetry control by Raman-mode excitations via anharmonic couplings with terahertz field-induced infrared modes in ferroaxial PbWO<sub>4</sub>. [PDF]
Sci AdvYamamoto M +8 more
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A Mathematical Theory of Phase-Consistent Information Bottleneck for Cross-Domain Generalization. [PDF]
Entropy (Basel)Liu F, Wang Z.
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Adaptive super-resolution UAV inspection and image perception strategy planning for distribution networks. [PDF]
Sci RepLiu J, Xu G, Ma Y.
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On Density of Fourier Coefficients
Canadian Mathematical Bulletin, 1973 Letfbe anLintegrable real valued function of period 2π and let(1)be its Fourier series. It is known that iffis of bounded variation then allnanandnbn(n=1,2,3,…) lie in the interval [-V(F)/π, V(F)/π;] whereV(f) is the total variation off. M. Izumi and S.
Rafat N. Siddiqi
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3-D Seismic Inversion by Model Parameterization With Fourier Coefficients [PDF]
IEEE Transactions on Geoscience and Remote Sensing, 2023 In seismic inversion, the subsurface model can be parameterized by a truncated Fourier series, and the inversion problem is then the inversion of the Fourier coefficients.
Yanghua Wang, Ying Rao, Tong Zhu
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Simultaneous sign change of Fourier-coefficients of two cusp forms
Archiv Der Mathematik, 2015 We consider the simultaneous sign change of Fourier coefficients of two modular forms with real Fourier coefficients. In an earlier work, the second author with Sengupta proved that two cusp forms of different (integral) weights with real algebraic ...
Winfried Kohnen, Sanoli Gun
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Mathematical Notes of the Academy of Sciences of the USSR, 1984
A Banach lattice E is called p-concave, \(1\leq ...
Novikov, I. Ya., Semenov, E. M.
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A Banach lattice E is called p-concave, \(1\leq ...
Novikov, I. Ya., Semenov, E. M.
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Mathematics of the USSR-Sbornik, 1981
Let be an orthonormal system of functions on the interval , and let the function . We investigate the question of the convergence or divergence (depending on the smoothness of the function ) of series of the form where or with .It is shown that in a certain sense, the assertions obtained are definitive for the Haar system.Bibliography: 14 titles.
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Let be an orthonormal system of functions on the interval , and let the function . We investigate the question of the convergence or divergence (depending on the smoothness of the function ) of series of the form where or with .It is shown that in a certain sense, the assertions obtained are definitive for the Haar system.Bibliography: 14 titles.
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