Displaying similar documents to “An embedding norm and the Lindqvist trigonometric functions.”

Several Integrability Formulas of Special Functions. Part II

Bo Li, Yanping Zhuang, Yanhong Men, Xiquan Liang (2009)

Formalized Mathematics

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In this article, we give several differentiation and integrability formulas of special and composite functions including the trigonometric function, the hyperbolic function and the polynomial function [3].MML identifier: INTEGR11, version: 7.11.01 4.117.1046

Several Differentiation Formulas of Special Functions. Part VII

Fuguo Ge, Bing Xie (2008)

Formalized Mathematics

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In this article, we prove a series of differentiation identities [2] involving the arctan and arccot functions and specific combinations of special functions including trigonometric and exponential functions.MML identifier: FDIFF 11, version: 7.10.01 4.111.1036

Integrability Formulas. Part III

Bo Li, Na Ma (2010)

Formalized Mathematics

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In this article, we give several differentiation and integrability formulas of composite trigonometric function.

Explicit Solutions of Nonlocal Boundary Value Problems, Containing Bitsadze-Samarskii Constraints

Tsankov, Yulian (2010)

Fractional Calculus and Applied Analysis

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MSC 2010: 44A35, 35L20, 35J05, 35J25 In this paper are found explicit solutions of four nonlocal boundary value problems for Laplace, heat and wave equations, with Bitsadze-Samarskii constraints based on non-classical one-dimensional convolutions. In fact, each explicit solution may be considered as a way for effective summation of a solution in the form of nonharmonic Fourier sine-expansion. Each explicit solution, may be used for numerical calculation of the solutions too. ...