Estimate of the norm of the Lagrange interpolation operator in the multidimensional weighted Sobolev space in the multidimensional weighted Sobolev space is obtained. It is shown that, under
a certain choice of the sequence
Estimate of the norm of the Lagrange interpolation operator in the multidimensional weighted Sobolev space in the multidimensional weighted Sobolev space is obtained. It is shown that, under
a certain choice of the sequence
Functions of minimal norm with the given set of Fourier coefficients of the minimum norm function ∥ . ∥ ∞ with
a given set of initial
coefficients of the trigonometric
Fourier series
Orthogonal Polynomials and Fourier Series for Functions of Vector Variable: Multidimensional-Matrix Approach. The analytical expressions for the
coefficients of the second degree orthogonal
polynomials and
Fourier series
Fourier series for the multidimensional-matrix functions of the vector variable of the vector argument by the
Fourier series on the orthogonal mdm
polynomials is realized programmatically
Discrete Transformation of Mesh Functions Values to Fourier Polynomials Coefficients of
coefficients of functions expansion by Zernike
polynomials when knowing approximately measured their mesh
Flow polynomials as Feynman amplitudes and their α-representation conjectured in 1997 that the number of nonzero values of s(α, G) is
a polynomial in q for all graphs
Generalized interpolating polynomial operator An polynomial. During an operator construction the decomposition in
Fourier series, the Weil operator