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Displaying 1 – 20 of 204

H. L. M. (Hrushovski-Lang-Mordell)

John B. Goode (1995/1996)

Séminaire Bourbaki

$H^{p}$ -spaces of conjugate systems on local fields

Jia Chao (1974)

Studia Mathematica

Haar system on a product of zero-dimensional compact groups

Sergei Lukomskii (2011)

Open Mathematics

In this work, we study the problem of constructing Haar bases on a product of arbitrary compact zero-dimensional Abelian groups. A general scheme for the construction of Haar functions is given for arbitrary dimension. For dimension d=2, we describe all Haar functions.

Haar wavelets on the Lebesgue spaces of local fields of positive characteristic

Biswaranjan Behera (2014)

Colloquium Mathematicae

We construct the Haar wavelets on a local field K of positive characteristic and show that the Haar wavelet system forms an unconditional basis for $L^{p} (K)$ , 1 < p < ∞. We also prove that this system, normalized in $L^{p} (K)$ , is a democratic basis of $L^{p} (K)$ . This also proves that the Haar system is a greedy basis of $L^{p} (K)$ for 1 < p < ∞.

Hadamard operations on rational functions

Alfred J. Van der Poorten (1982/1983)

Groupe de travail d'analyse ultramétrique

Hadamard product of GCD matrices.

Bege, Antal (2009)

Acta Universitatis Sapientiae. Mathematica

Hadamard products of certain power series

Habib Sharif (1999)

Acta Arithmetica

Half Gauss Sums.

Bruce C. Berndt, Ronald J. Evans (1980)

Mathematische Annalen

Halfway to a solution of $X^{2} - D Y^{2} = - 3$

R. A. Mollin, A. J. Van der Poorten, H. C. Williams (1994)

Journal de théorie des nombres de Bordeaux

It is well known that the continued fraction expansion of $\sqrt{D}$ readily displays the midpoint of the principal cycle of ideals, that is, the point halfway to a solution of $x^{2} - D y^{2} = \pm 1$ . Here we notice that, analogously, the point halfway to a solution of $x^{2} - D y^{2} = - 3$ can be recognised. We explain what is going on.

Halving an estimate obtained from Selberg's upper bound method

R. Hall (1974)

Acta Arithmetica

Hankel determinants and the Sylvester theorem. (Déterminants de Hankel et théorème de Sylvester.)

Radoux, Christian (1992)

Séminaire Lotharingien de Combinatoire [electronic only]

Hankel determinants for the Fibonacci word and Padé approximation

Teturo Kamae, Jun-ichi Tamura, Zhi-Ying Wen (1999)

Acta Arithmetica

Hankel determinants of the Thue-Morse sequence

Jean-Paul Allouche, Jacques Peyrière, Zhi-Xiong Wen, Zhi-Ying Wen (1998)

Annales de l'institut Fourier

Let $ϵ = (ϵ_{n})_{n \geq 0}$ be the Thue-Morse sequence, i.e., the sequence defined by the recurrence equations: $ϵ_{0} = 1, ϵ_{2 n} = ϵ_{n}, ϵ_{2 n + 1} = 1 - ϵ_{n} .$ We consider ${| ℰ_{n}^{p} |}_{n \geq 1, p \geq 0}$ , the double sequence of Hankel determinants (modulo 2) associated with the Thue-Morse sequence. Together with three other sequences, it obeys a set of sixteen recurrence equations. It is shown to be automatic. Applications are given, namely to combinatorial properties of the Thue-Morse sequence and to the existence of certain Padé approximants of the power series $\sum_{n \geq 0} (- 1)^{ϵ_{n}} x^{n}$ .

Currently displaying 1 – 20 of 204

Page 1 Next

Displaying 1 – 20 of 204

H. L. M. (Hrushovski-Lang-Mordell)

$H^{p}$ -spaces of conjugate systems on local fields

Haar system on a product of zero-dimensional compact groups

Haar wavelets on the Lebesgue spaces of local fields of positive characteristic

Hadamard operations on rational functions

Hadamard product of GCD matrices.

Hadamard products of certain power series

Half Gauss Sums.

Halfway to a solution of $X^{2} - D Y^{2} = - 3$

Halving an estimate obtained from Selberg's upper bound method

Hankel determinants and the Sylvester theorem. (Déterminants de Hankel et théorème de Sylvester.)

Hankel determinants for the Fibonacci word and Padé approximation

Hankel determinants of the Thue-Morse sequence

Hankel matrices and lattice paths.

Hankel transforms of linear combinations of Catalan numbers.

Hans Rademacher (1892-1969)

Hardy, 0. H. und J. E. Littlewood, Some problems of ´Partitio Numerorum´ (VT): Further Researches m Waring´s Problem

Hardy-Littlewood varieties and semisimple groups.

Harmonic analysis in weighted $L_{2}$ -spaces

Harmonic analysis on reductive $p$ -adic groups

Currently displaying 1 – 20 of 204