Results 231 to 240 of about 53,283 (278)

On Summable Trigonometric Integrals

Mathematical Proceedings of the Cambridge Philosophical Society, 1931
1. The analogue for trigonometric integrals of de la Vallée Poussin's classical theorem concerning the uniqueness of the trigonometrical development has recently been obtained by M. Jacob in the following form.
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Comparison of Some Trigonometric Integrals

Mathematical Notes, 2018
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Sworowski, P. A., Skvortsov, V. A.
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Generalized Trigonometric Integral Transforms

Journal of Mathematical Sciences, 2017
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Integral Norms of Trigonometric Polynomials

Mathematical Notes, 2001
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Trigonometric integral

Physics Education, 1979
O S Heavens, D F A Edwards
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TRIGONOMETRIC INTEGRALS

Mathematics of the USSR-Izvestiya, 1980
Arkhipov, G. I., Karatsuba, A. A., Chubarikov, V. N.   +2 more
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Estimates of trigonometric integrals

Mathematical Notes of the Academy of Sciences of the USSR, 1986
The author considers the trigonometric integral \[ I=I(\alpha_ 1,...,\alpha_ n)=\int^{1}_{0}\exp (2\pi i F(x)) dx\quad, \] where \(F(x)=\sum^{n}_{j=1}\alpha_ jx^{j+\theta}\), \(0\leq \theta \leq 1\), and obtains an upper bound for I (Theorem 1) depending on the maximum of \(| \alpha_ j| 's\), with the aid of the results due to \textit{G. I. Arkhipov}, \
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Integrations involving trigonometric functions

1983
So far the list of standard integrals involving trigonometric functions has been very limited, namely to $$\begin{gathered} \int {\sin \;ax\,dx} =-\frac{1}{a}\cos \,ax, \hfill \\ \int {\cos \;ax\,dx} =\frac{1}{a}\sin \,ax, \hfill \\ \int {{{{\sec }}^{2}}\;ax\,dx} =\frac{1}{a}\tan \,ax. \hfill \\ \end{gathered}$$
C. T. Moss, C. Plumpton
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An overview of real‐world data sources for oncology and considerations for research

Ca-A Cancer Journal for Clinicians, 2022
Lynne Penberthy, Donna R Rivera, Jennifer L Lund, Msph   +2 more
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The mechanisms of integral membrane protein biogenesis

Nature Reviews Molecular Cell Biology, 2021
Ramanujan Shankar Hegde, Robert J Keenan
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