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WRONSKIANS OF FOURIER AND LAPLACE TRANSFORMS
(Amer Mathematical Soc, 2019-09-15)
Associated with a given suitable function, or a measure, on R, we introduce a correlation function so that the Wronskian of the Fourier transform of the function is the Fourier transform of the corresponding correlation ...
Connection coefficients and zeros of orthogonal polynomials
(Elsevier B.V., 2001-08-01)
We discuss an old theorem of Obrechkoff and some of its applications. Some curious historical facts around this theorem are presented. We make an attempt to look at some known results on connection coefficients, zeros and ...
Connection coefficients and zeros of orthogonal polynomials
(Elsevier B.V., 2001-08-01)
We discuss an old theorem of Obrechkoff and some of its applications. Some curious historical facts around this theorem are presented. We make an attempt to look at some known results on connection coefficients, zeros and ...
Connection coefficients and zeros of orthogonal polynomials
(Elsevier B.V., 2014)
Slater determinants of orthogonal polynomials
(Elsevier B.V., 2016-03-15)
The symmetrized Slater determinants of orthogonal polynomials with respect to a non-negative Borel measure are shown to be represented by constant multiple of Hankel determinants of two other families of polynomials, and ...
Solving simple quaternionic differential equations
(Amer Inst PhysicsMelvilleEUA, 2003)
On Extended Chebyshev Systems With Positive Accuracy
(Academic Press Inc Elsevier ScienceSan Diego, 2017)
Solitons from dressing in an algebraic approach to the constrained KP hierarchy
(Iop Publishing Ltd, 1998-11-27)
The algebraic matrix hierarchy approach based on affine Lie sl(n) algebras leads to a variety of 1 + 1 soliton equations. By varying the rank of the underlying sl(n) algebra as well as its gradation in the affine setting, ...
Solitons from dressing in an algebraic approach to the constrained KP hierarchy
(Iop Publishing Ltd, 1998-11-27)
The algebraic matrix hierarchy approach based on affine Lie sl(n) algebras leads to a variety of 1 + 1 soliton equations. By varying the rank of the underlying sl(n) algebra as well as its gradation in the affine setting, ...