A few remarks on almost $C$-polynomial functions

Zygfryd Kominek

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Displaying similar documents to “A few remarks on almost $C$ -polynomial functions”

On a Special Class of Non Complete Webs

Julien Sebag (2010)

Annales de la faculté des sciences de Toulouse Mathématiques

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In this article, we introduce a special class of non complete webs, the . We also study the algebraic and geometric properties of these webs.

On the coefficients of the $2^{n}$ -th transformation polynomial for j(ω)

Kurt Mahler (1972)

Acta Arithmetica

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The construction of normal bases for the space of continuous functions on $V_{q}$ , with the aid of operators

Ann Verdoodt (1995)

Annales mathématiques Blaise Pascal

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Proof of the Treves theorem on the KdV hierarchy

Leonid Dickey (2005)

Annales de l’institut Fourier

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A new, shorter, proof of the Treves theorem on an algebraic criterion for the first integrals of the KdV hierarchy is given, along with an addition to the theorem.

The number of solutions of certain equations over a finite field

van Meter, Robert G. (1973)

Portugaliae mathematica

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The Weierstrass-Stone approximation theorem for $p$ -adic $C^{n}$ -functions

J. Araujo, Wim H. Schikhof (1994)

Annales mathématiques Blaise Pascal

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Displaying similar documents to “A few remarks on almost C -polynomial functions”

On a Special Class of Non Complete Webs

On the coefficients of the 2 n -th transformation polynomial for j(ω)

The construction of normal bases for the space of continuous functions on V q , with the aid of operators

Proof of the Treves theorem on the KdV hierarchy

The number of solutions of certain equations over a finite field

The Weierstrass-Stone approximation theorem for p -adic C n -functions

Displaying similar documents to “A few remarks on almost $C$ -polynomial functions”

On the coefficients of the $2^{n}$ -th transformation polynomial for j(ω)

The construction of normal bases for the space of continuous functions on $V_{q}$ , with the aid of operators

The Weierstrass-Stone approximation theorem for $p$ -adic $C^{n}$ -functions