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Spin-Bounded Correlations: Rotation Boxes Within and Beyond Quantum Theory. [PDF]
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Targeted decomposition of tornado records reveals long-term trends in the Great Plains and Southeast United States. [PDF]
Moore TW.
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SineKAN: Kolmogorov-Arnold Networks using sinusoidal activation functions. [PDF]
Reinhardt E, Ramakrishnan D, Gleyzer S.
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Monotone Trigonometric Approximation
Mediterranean Journal of Mathematics, 2014zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Leviatan, D., Sidon, J.
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Bernstein Fractal Trigonometric Approximation
Acta Applicandae Mathematicae, 2018zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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An Interpolatory Rational Trigonometric Approximation
SIAM Journal on Numerical Analysis, 1981In this paper we introduce a sequence of positive linear, interpolating operators $\Lambda _n (n = 1,2, \cdots )$, which map $c_{2\pi } $ (class of continuous ${2\pi }$-periodic functions) into the set of rational trigonometric functions of order $ \leqq 2n - 2$. Moreover, they satisfy \[ \left| {f(x) - \Lambda _n (f,x)} \right| \leqq 2\omega _f \left(
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Approximation by local trigonometric splines
Mathematical Notes, 2005Let \(W_\alpha\), \(\alpha>0\), be the class of 1-periodic functions \(f: {\mathbb R} \to {\mathbb R}\) having a locally absolutely continuous derivative \(f'\) for which \(\| f''+\alpha^2 f \| _{L_\infty [0,1]} \leq 1\). The authors consider approximation of \(W_\alpha\) by the space of 1-periodic trigonometric splines representable on each interval \(
Kostousov, K. V., Shevaldin, V. T.
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