Results 231 to 240 of about 2,175,773 (278)

Scalable preparation of matrix product states with sequential and brick wall quantum circuits. [PDF]

Quantum Sci Technol
Szołdra T, Mukherjee R, Schmelcher P.
europepmc   +1 more source

Intermittent Two-Point Dynamics at the Transition to Chaos for Random Circle Endomorphisms. [PDF]

Commun Math Phys
Goverse VPH, Homburg AJ, Lamb JSW.
europepmc   +1 more source

A Physics-Informed neural network (PINN) for parameter identification in analytical ultracentrifugation (AUC) analysis. [PDF]

J Comput Appl Math
Cao W, Martin R, Demeler B.
europepmc   +1 more source

Almost Everywhere Convergence of Convolution Measures

Canadian Mathematical Bulletin, 2012
AbstractLet (X, ℬ, m, τ) be a dynamical system with (X, ℬ, m) a probability space and τ an invertible, measure preserving transformation. This paper deals with the almost everywhere convergence in L1(X) of a sequence of operators of weighted averages.
Karin Reinhold, Anna K. Savvopoulou, Christopher M. Wedrychowicz   +2 more
openaire   +2 more sources

Order convergence and convergence almost everywhere revisited [PDF]

, 2010
In Analysis two modes of non-topological convergence are interesting: order convergence and convergence almost everywhere. It is proved here that oder convergence of sequences can be induced by a limit structure, even a finest one, whenever it is considered in sigma-distributive lattices.
Preuß, Gerhard
openaire   +2 more sources

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Almost everywhere convergence for noncommutative spaces

Banach Journal of Mathematical Analysis, 2022
The authors introduce various notions of almost uniform and almost everywhere convergence in Haagerup \(L^p\)-spaces over an arbitrary von Neumann algebra, using spectral projections of the operators in the sequence under consideration. These are first demonstrated in the case of a semifinite von Neumann algebra.
Louis Labuschagne, Claud Steyn, Christian Budde   +2 more
exaly   +3 more sources

Mean and Almost Everywhere Convergence of Fourier–Neumann Series [PDF]

Journal of Mathematical Analysis and Applications, 1999
Let Jμ denote the Bessel function of order μ. The functions x−α/2−β/2−1/2Jα+β+2n+1(x1/2), n=0,1,2,…, form an orthogonal system in L2((0,∞),xα+βdx) when α+β>−1. In this paper we analyze the range of p, α, and β for which the Fourier series with respect to
Oscar Ciaurri, Juan Luis Varona
exaly   +2 more sources

On the Almost Everywhere Convergence of Multiple Fourier-Haar Series

Journal of Contemporary Mathematical Analysis, 2019
The paper deals with the question of convergence of multiple Fourier-Haar series with partial sums taken over homothetic copies of a given convex bounded set W⊂R+n containing the intersection of some neighborhood of the origin with R+n. It is proved that
Tulone Francesco
exaly   +2 more sources

Almost Everywhere Convergent Fourier Series

Journal of Fourier Analysis and Applications, 2011
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Carro, M. J., Mastyło, M., Rodríguez-Piazza, L.   +2 more
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Convergence Almost Everywhere of Partial Sums and Féjer Means of Vilenkin–Fourier Series

Mediterranean Journal of Mathematics
We characterize subsequences {Snk} of partial sums with respect to (bounded or unbounded) Vilenkin systems of f ∈ L1(Gm) for which almost everywhere convergence holds.
Giorgi Tephnadze, L E Persson
exaly   +2 more sources