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Orthogonal Polynomials and Fourier Series for Functions of Vector Variable: Multidimensional-Matrix Approach-matrix polynomials is developed. The known results from the theory of the orthogonal polynomials of the vector
Fourier series for the multidimensional-matrix functions of the vector variable) polynomials is developed. The known results from the theory of the orthogonal polynomials of the vector
Inverse Sturm-Liouville problem with polynomials in the boundary condition and multiple eigenvaluesIn this paper, the inverse Sturm-Liouville problem with distribution potential and with polynomials
On Serre's Problem on Projective Semimodules over Polynomial SemiringsAmong other results of this paper, we single out the following ones. We show that division rings
Solving the inverse Sturm–Liouville problem with singular potential and with polynomials in the boundary conditions–Liouville problem with complex-valued singular potential and with polynomials of the spectral parameter
ПРИМЕНЕНИЕ МЕТОДОВ ИНТЕРПОЛЯЦИИ И АППРОКСИМАЦИИ В ТРУБОПРОВОДНОМ ТРАНСПОРТЕ УГЛЕВОДОРОДОВ in the context of studying the effect of temperature changes on oil density. A comparison of the results obtained
ПРИМЕНЕНИЕ МЕТОДОВ ИНТЕРПОЛЯЦИИ И АППРОКСИМАЦИИ В ТРУБОПРОВОДНОМ ТРАНСПОРТЕ УГЛЕВОДОРОДОВ to the study of the dependence of oil density on temperature fluctuations. The paper compares the results
On Calculation of Bending of a Thin Orthotropic Plate Using Legendre and Chebyshev Polynomials of the First Kind in the paper. The solution is obtained using the Legendre and Chebyshev polynomials of the
first kind
New bounds for Shannon, Relative and Mandelbrot entropies via Hermite interpolating polynomial function by means of different new Green functions by employing Hermite interpolating polynomial whose
Generalizations of cyclic refinements of jensen's inequality by lidstone's polynomial with applications in information theory Lidstone's polynomial. As an application of our obtained results we have given new entropic bounds. Also
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