Monomial bases in the mod-$p$ Steenrod algebra

Ismet Karaca

Displaying similar documents to “Monomial bases in the mod- $p$ Steenrod algebra”

Some congruence properties of binomial coefficients and linear second order recurrences.

Robbins, Neville (1988)

International Journal of Mathematics and Mathematical Sciences

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Linking first occurrence polynomials over $𝔽_{p}$ by Steenrod operations.

Minh, Pham Anh, Walker, Grant (2002)

Algebraic & Geometric Topology

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On fundamental sets over a finite field.

Abbas, Yousef, Liang, Joseph J. (1985)

International Journal of Mathematics and Mathematical Sciences

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Generalized Catalan numbers: linear recursion and divisibility.

Sury, B. (2009)

Journal of Integer Sequences [electronic only]

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A class of Banach sequence spaces analogous to the space of Popov

Parviz Azimi, A. A. Ledari (2009)

Czechoslovak Mathematical Journal

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Hagler and the first named author introduced a class of hereditarily $l_{1}$ Banach spaces which do not possess the Schur property. Then the first author extended these spaces to a class of hereditarily $l_{p}$ Banach spaces for $1 \leq p < \infty$ . Here we use these spaces to introduce a new class of hereditarily $l_{p} (c_{0})$ Banach spaces analogous of the space of Popov. In particular, for $p = 1$ the spaces are further examples of hereditarily $l_{1}$ Banach spaces failing the Schur property.

Maillet’s determinant $D_{p^{n + 1}}$

Jitka Kühnová (1979)

Archivum Mathematicum

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Displaying similar documents to “Monomial bases in the mod- p Steenrod algebra”

Some congruence properties of binomial coefficients and linear second order recurrences.

Linking first occurrence polynomials over 𝔽 p by Steenrod operations.

On fundamental sets over a finite field.

Generalized Catalan numbers: linear recursion and divisibility.

A class of Banach sequence spaces analogous to the space of Popov

Maillet’s determinant D p n + 1

Displaying similar documents to “Monomial bases in the mod- $p$ Steenrod algebra”

Linking first occurrence polynomials over $𝔽_{p}$ by Steenrod operations.

Maillet’s determinant $D_{p^{n + 1}}$