Results 121 to 130 of about 40,546 (266)
Big Ramsey Degrees and Divisibility in Classes of Ultrametric Spaces [PDF]
, 2008 Lionel Nguyen Van Thé
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Entorhinal Silencing Reveals Energy Cascade Organization of Hippocampal Oscillations
Hippocampus, Volume 36, Issue 1, January 2026.ABSTRACT Hippocampal theta and gamma rhythms are often viewed as discrete channels supporting distinct cognitive operations. In particular, “gamma multiplexing” models propose that slow and fast gamma bands independently encode separate information streams or memory processes.
Ben Zhao +3 more
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Asymptotic gcd and divisible sequences for entire functions [PDF]
, 2017 Ji Guo, Julie Tzu‐Yueh Wang
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Steiner Triple Systems With High Discrepancy
Journal of Combinatorial Designs, Volume 34, Issue 1, Page 5-14, January 2026.ABSTRACT In this paper, we initiate the study of discrepancy questions for combinatorial designs. Specifically, we show that, for every fixed r ≥ 3 and n ≡ 1 , 3 ( mod 6 ), any r‐colouring of the triples on [ n ] admits a Steiner triple system of order n with discrepancy Ω ( n 2 ).
Lior Gishboliner +2 more
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On Markovianity and classicality in multilevel spin-boson models. [PDF]
Sci Rep, 2023 Chruściński D, Hesabi S, Lonigro D.
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Lévy measures of infinitely divisible positive processes -- examples and distributional identities [PDF]
, 2021 Nathalie Eisenbaum, J. Rosiński
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An Approach to the Girth Problem in Cubic Graphs
Journal of Graph Theory, Volume 111, Issue 1, Page 17-26, January 2026.ABSTRACT We offer a new, gradual approach to the largest girth problem for cubic graphs. It is easily observed that the largest possible girth of all n‐vertex cubic graphs is attained by a 2‐connected graph G = ( V , E ). By Petersen's graph theorem, E is the disjoint union of a 2‐factor and a perfect matching M.
Aya Bernstine, Nati Linial
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The Student $t$-Distribution for Odd Degrees of Freedom is Infinitely Divisible [PDF]
, 1976 Emil Grosswald
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Effective estimation of some oscillatory integrals related to infinitely divisible distributions [PDF]
, 2021 Sandro Bettin, Sary Drappeau
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Random Structures &Algorithms, Volume 68, Issue 1, January 2026.ABSTRACT We study a random walk on the Lie algebra sl2(Fp)$$ {\mathfrak{sl}}_2\left({\mathbf{F}}_p\right) $$ where new elements are produced by randomly applying adjoint operators of two generators. Focusing on the generic case where the generators are selected at random, we analyze the limiting distribution of the random walk and the speed at which it
Urban Jezernik, Matevž Miščič
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