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Author

Anna Kamont

Observed names: A. Kamont, Kamont, Anna
ORCID: 0000-0002-0478-1321
Observed ORCID: 0000-0002-0478-1321
OpenAlex ID: A5021335273
A discrete characterization of Besov spaces
1997 · Anna Kamont · Approximation Theory and Its Applications · 43
Unconditionality of general Franklin systems in Lp[0,1], 1<p<∞
2004 · Gegham G. Gevorkyan, Anna Kamont · Studia Mathematica · 28
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Isomorphism of some anisotropic Besov and sequence spaces
1994 · A. Kamont · Studia Mathematica · 28
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Greedy approximation and the multivariate Haar system
2004 · A. Kamont, V. N. Temlyakov · Studia Mathematica · 18
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General Franklin systems as bases in H1[0,1]
2005 · Gegham G. Gevorkyan, Anna Kamont · Studia Mathematica · 14
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Greedy wavelet projections are bounded on BV
2006 · Paweł Bechler, Ronald DeVore, et al. · Transactions of the American Mathematical Society · 13
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Piecewise Linear Bases and Besov Spaces on Fractal Sets
2001 · Alf Jonsson, Anna Kamont · Analysis Mathematica · 13
General Haar systems and greedy approximation
2001 · Anna Kamont · Studia Mathematica · 12
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On Hyperbolic Summation and Hyperbolic Moduli of Smoothness
1996 · A. Kamont · Constructive Approximation · 11
Wavelet Expansions and Fractal Dimensions
1999 · A. Kamont, B. Wolnik · Constructive Approximation · 9
On wavelet polynomials and Weyl multipliers
2023 · Anna Kamont, Grigori A. Karagulyan · Journal d Analyse Mathématique · 7
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Parseval Wavelet Frames on Riemannian Manifold
2021 · Marcin Bownik, Karol Dziedziul, et al. · Journal of Geometric Analysis · 6
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Uniqueness of series with respect to general Franklin systems
2009 · Gegham Gevorkyan, Anna Kamont · Journal of Contemporary Mathematical Analysis (Armenian Academy of Sciences) · 6
Orthonormal spline systems with arbitrary knots as bases in H1(0,1)
2008 · G. G. Gevorkyan, Anna Kamont · East journal on approximations · 6
Smooth Orthogonal Projections on Riemannian Manifold
2020 · Marcin Bownik, Karol Dziedziul, et al. · Potential Analysis · 5
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Unconditionality of orthogonal spline systems in H1
2015 · Gegham Gevorkyan, Anna Kamont, et al. · Studia Mathematica · 5
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A martingale approach to general Franklin systems
2006 · Anna Kamont, Paul F. X. Müller · Studia Mathematica · 5
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Properties of local orthonormal systems, Part II: Geometric characterization of Bernstein inequalities
2025 · Jacek Gulgowski, Anna Kamont, et al. · Journal of Approximation Theory · 3
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On the trigonometric conjugate to the general Franklin system
2009 · Gegham G. Gevorkyan, Anna Kamont · Studia Mathematica · 3
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Temps local brownien et espaces de besov anisotropiques
1997 · B. Boufoussp, A. Kamont · Stochastics and stochastics reports · 3
Properties of local orthonormal systems Part I: Unconditionality in Lp$L^p$, 1<p<∞$1<p<\infty$
2024 · Jacek Gulgowski, Anna Kamont, et al. · Mathematische Nachrichten · 2
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Properties of local orthonormal systems, Part III: Variation spaces
2023 · Gulgowski, Jacek, Kamont, Anna, et al. · arXiv (Cornell University) · 2
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Menshov-Type Theorem for Divergence Sets of Sequences of Localized Operators
2023 · M. G. Grigoryan, A. Kamont, et al. · Journal of Contemporary Mathematical Analysis (Armenian Academy of Sciences) · 2
Rearrangements with supporting trees, isomorphisms and shift operators
2012 · Anna Kamont, Paul F. X. Müller · Mathematische Zeitschrift · 2
The Lebesgue constants for the Franklin orthogonal system
2004 · Z. Ciesielski, A. Kamont · Studia Mathematica · 2
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Works count: 37
Citation count: 254
H-index: 9
I10-index: 9
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