M. Pap

activity

20082018

most citedMultiresolution in the Bergman space

2 citations · 2 across the 5 of their papers we have counts for

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math.CA2018

Unitary equivalence of lowest dimensional reproducing formulae of type $E_{2} \subset S p (2, R)$

R. Boyer, K. Nowak, M. Pap

All two-dimensional reproducing formulae, i.e. of $L^{2} (R^{2})$ , resulting out of restrictions of the projective metaplectic representation to connected Lie subgroups of $Sp…

math.CA2016

Two-dimensional Shannon type expansions via one-dimensional affine and wavelet lattice actions

Krzysztof Nowak, Margit Pap

It is rather unexpected, but true, that it is possible to construct reproducing formulae and orthonormal bases of $L^{2} (R^{2})$ just by applying the standard one dimensional…

math.CA2015

Asymptotic boundary forms for tight Gabor frames and lattice localization domains

H. G. Feichtinger, K. Nowak, M. Pap

We consider Gabor localization operators $G_{ϕ, Ω}$ defined by two parameters, the generating function $ϕ$ of a tight Gabor frame ${ϕ_{λ}}_{λ \in Λ}$ , parametrized by the elements of…

math.CA2008

Frame and wavelet systems on the sphere

Margit Pap

In this paper we formulate a weighted version of minimum problem (1.4) on the sphere and we show that, for $K \leq L$ , if ${ϕ_{k}}_{k = 1}^{K}$ consists of the spherical functions with…

Unitary equivalence of lowest dimensional reproducing formulae of type E2​⊂Sp(2,R)

Two-dimensional Shannon type expansions via one-dimensional affine and wavelet lattice actions

Asymptotic boundary forms for tight Gabor frames and lattice localization domains

Frame and wavelet systems on the sphere

Unitary equivalence of lowest dimensional reproducing formulae of type $E_{2} \subset S p (2, R)$