norm convergence of rational operators on the unit circle.

Szabó, Zoltán

Displaying similar documents to “ $L^{p}$ norm convergence of rational operators on the unit circle.”

On uniform convergence for (mu,nu)-type rational approximants in $C^{n} \cdot$ II.

Lutterodt, Clement H. (1981)

International Journal of Mathematics and Mathematical Sciences

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Schipp, Ferenc (2002)

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Equiconvergence of some sequences of rational functions.

Bokhari, M.A., Sharma, A. (1992)

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An extension to rational functions of a theorem of J. L. Walsh on differences of interpolating polynomials

E. B. Saff, A. Sharma, R. S. Varga (1981)

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Lutterodt, C.H. (1985)

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Stahl, Herbert (1996)

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Alexander Abian (1977)

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Eisner, Tímea (1998)

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Misha Zafran (1978)

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Explicit rational solutions of Knizhnik-Zamolodchikov equation

Lev Sakhnovich (2008)

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We consider the Knizhnik-Zamolodchikov system of linear differential equations. The coefficients of this system are rational functions generated by elements of the symmetric group $𝒮_{n}$ n. We assume that parameter ρ = ±1. In previous paper [5] we proved that the fundamental solution of the corresponding KZ-equation is rational. Now we construct this solution in the explicit form.

Galerkin methods for multidimensional nonlinear Volterra type equations

Wojciech Mydlarczyk (1991)

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Displaying similar documents to “ L p norm convergence of rational operators on the unit circle.”

Displaying similar documents to “ $L^{p}$ norm convergence of rational operators on the unit circle.”