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Binding polynomial in molecular self-assemblyIn the present work the concept of a binding polynomial is revisited for the most widely used case
A boundary value problem for Poisson's two-media equation in L-p(2)-spacesIn the paper we study a binding boundary value problem for two media for Poisson's equation mu
Multidimensional Analog of the Bernoulli Polynomials and its PropertiesWe consider a generalization of the Bernoulli numbers and polynomials to several variables, namely
Polynomial-time presentations of algebraic number fields of the notion of polynomial time presentable structure we show that some natural presentations of the ordered
Estimate of the norm of the Lagrange interpolation operator in the multidimensional weighted Sobolev space of multi-indices, the interpolating polynomials converge to the interpolated function and the rate
Regression of Experimental Data Using an Orthogonalized Polynomial on orthogonalized and non-orthogonal polynomials. An algorithm for modeling experimental measurements of the rates
Weierstrass polynomials and coverings of compact groups that each of the mappings is defined up to equivalence by a finite collection of Weierstrass polynomials
Generalized interpolating polynomial operator An polynomial. During an operator construction the decomposition in Fourier series, the Weil operator
Estimate of the norm of the Lagrange interpolation operator in the multidimensional weighted Sobolev space of multi-indices, the interpolating polynomials converge to the interpolated function and the rate
Plane Partitions and Their Pedestal Polynomials consider a generating multivariate polynomial of certain reverse partitions on S, called P-pedestals. We
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