An $n$-dimensional analogue of a theorem of H. Weyl

Walter Philipp

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Matrix divisors of mI

Edward Spence (1972)

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Strong surjectivity of mappings of some 3-complexes into $M_{Q_{8}}$

Claudemir Aniz (2008)

Open Mathematics

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Let K be a CW-complex of dimension 3 such that H 3(K;ℤ) = 0 and $M_{Q_{8}}$ the orbit space of the 3-sphere $𝕊^{3}$ with respect to the action of the quaternion group Q 8 determined by the inclusion Q 8 ⊆ $𝕊^{3}$ . Given a point a ∈ $M_{Q_{8}}$ , we show that there is no map f:K → $M_{Q_{8}}$ which is strongly surjective, i.e., such that MR[f,a]=min(g −1(a))|g ∈ [f] ≠ 0.

On representation of cyclotomic fields $ℚ (ζ_{p q})$

Marek Pomp, Radim Havelek (1999)

Acta Mathematica et Informatica Universitatis Ostraviensis

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Inequalities involving immanants and diagonal products for H-matrices and positive definite matrices

Johnson, Charles R., Merris, Russell, Pierce, Stephen (1985-1986)

Portugaliae mathematica

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Some cyclotomic matrices

L Carlitz (1959)

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On congruence classes of denominators of convergents

Stanisław Hartman, P Szüsz (1960)

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On a theorem of Everitt, Thompson, and de Pillis

Miroslav Fiedler, Thomas L. Markham (1994)

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Frames associated with expansive matrix dilations.

Kwok-Pun Ho (2003)

Collectanea Mathematica

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We construct wavelet-type frames associated with the expansive matrix dilation on the Anisotropic Triebel-Lizorkin spaces. We also show the a.e. convergence of the frame expansion which includes multi-wavelet expansion as a special case.

Displaying similar documents to “An n -dimensional analogue of a theorem of H. Weyl”

Displaying similar documents to “An $n$ -dimensional analogue of a theorem of H. Weyl”