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Clenshaw algorithm in the interpolation problem by the Chebyshev collocation method
Lovetskiy K.P., Tiutiunnik A.A., Do Nascimento F.J.V., Boa Morte C.T.
Chebyshev polynomials. The method is valid when the desired function is bounded and has a finite number
POLYA-SZEGO AND CHEBYSHEV TYPES INEQUALITIES VIA AN EXTENDED GENERALIZED MITTAG-LEFFLER FUNCTION
Andric M., Farid G., Mehmood S., Pecaric J.
of the Chebyshev quotient are presented. Those inequalities include an extended generalized Mittag-Leffler function
WEIGHTED OSTROWSKI AND GRUSS TYPE INEQUALITIES
Pecaric J., Penava M.R.
for the Chebyshev functional.
New general variants of Chebyshev type inequalities via generalized fractional integral operators
Akdemir A.O., Butt S.I., Nadeem M., Ragusa M.A.
In this study, new and general variants have been obtained on Chebyshev’s inequality, which
Galois groups for one class of equations
Galyautdinov I., Galeeva L.
Chebyshev polynomials
Pólya–Szegö and Chebyshev types inequalities via an extended generalized Mittag–Leffler function
Andrić M., Farid G., Mehmood S., Pečarić J.
Pólya–Szegö and Chebyshev types inequalities via an extended generalized Mittag–Leffler function
Application of the Chebyshev collocation method to solve boundary value problems of heat conduction
Lovetskiy K.P., Sergeev S.V., Kulyabov D.S., Sevastianov L.A.
solution of which is based on the Chebyshev collocation method. The method was developed based
Some properties of zipf–mandelbrot law and hurwitz ? –function
Jakšeti J., Peari D., Peari J.
of this law is spread all over positive integers we come to Hurwitz ? -function. As we show, it is very
The Faster Methods for Computing Bessel Functions of the First Kind of an Integer Order with Application to Graphic Processors
Tumakov D.
© 2019, Pleiades Publishing, Ltd. Algorithms for fast computations of the Bessel functions
Numerical Integration of Highly Oscillatory Functions with and without Stationary Points
Lovetskiy K.P., Sevastianov L.A., Hnatič M., Kulyabov D.S.
This paper proposes an original approach to calculating integrals of rapidly oscillating functions

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