Noncommutative strong maximals and almost uniform convergence in several directions [PDF]
Forum of Mathematics, Sigma, 2020 Our first result is a noncommutative form of the Jessen-Marcinkiewicz-Zygmund theorem for the maximal limit of multiparametric martingales or ergodic means.
José M. Conde-Alonso +2 more
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A note about almost uniform convergence on D-poset of intuitionistic fuzzy sets [PDF]
Notes on IFSThe aim of this contribution is studying the almost uniform convergence on D-poset of intuitionistic fuzzy sets. We prove the connection between almost everywhere convergence of random variables in Kolmogorov probability space and almost uniform ...
Katarína Čunderlíková
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Accelerating RRT* convergence with novel nonuniform and uniform sampling approach [PDF]
Scientific ReportsPath planning plays a crucial role in autonomous mobile robotics. Sampling-based path planners are widely and frequently employed to generate collision-free paths between a start and goal location.
Sivasankar Ganesan +4 more
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Noncommutative strong maximals and almost uniform convergence in several directions – Addendum [PDF]
Forum of Mathematics, Sigma, 2021 José M. Conde-Alonso +2 more
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Almost uniform convergence in the Wiener–Wintner ergodic theorem [PDF]
Studia Mathematica, 2021 Summary: We extend almost everywhere convergence in the Wiener-Wintner ergodic theorem to a generally stronger almost uniform convergence and, in the case of infinite measure, we present a universal space for which this convergence holds. We then extend this result to the case with Besicovitch weights.
Chilin, Vladimir, Litvinov, Semyon
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Almost uniform convergence in the noncommutative Dunford–Schwartz ergodic theorem [PDF]
Comptes Rendus. Mathématique, 2017 This article gives an affirmative solution to the problem whether the ergodic Cesáro averages generated by a positive Dunford–Schwartz operator in a noncommutative space Lp(M,τ), 1≤p<∞, converge almost uniformly (in Egorov's sense). This problem goes back to the original paper of Yeadon [21], published in 1977, where bilaterally almost uniform ...
Chilin, Vladimir, Litvinov, Semyon
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On Another Type of Convergence for Intuitionistic Fuzzy Observables
Mathematics, 2023 The convergence theorems play an important role in the theory of probability and statistics and in its application. In recent times, we studied three types of convergence of intuitionistic fuzzy observables, i.e., convergence in distribution, convergence
Katarína Čunderlíková
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Strong consistency of the local linear relative regression estimator for censored data [PDF]
Opuscula Mathematica, 2022 In this paper, we combine the local linear approach to the relative error regression estimation method to build a new estimator of the regression operator when the response variable is subject to random right censoring.
Feriel Bouhadjera, Elias Ould Saïd
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Mathematics, 2023 This article aims at the development and analysis of a numerical scheme for solving a singularly perturbed parabolic system of n reaction–diffusion equations where m of the equations (with ...
Manikandan Mariappan +2 more
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Converging Flow Passages, Nanofluids and Magnetic Field: Effects on the Thermal Response of Microchannel Heat Sinks [PDF]
Journal of Heat and Mass Transfer Research, 2022 To analyze the possibility of heat transfer enhancement of micro-scale heat exchangers, the transport phenomena of water (H2O) - Aluminum oxide (Al2O3) nanofluid in a three-dimensional microchannel with converging flow passages in the presence of a ...
Amir Fattahi +2 more
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