Results 201 to 210 of about 6,429 (238)

Selecting a Window Size for Phylogenomic Analyses of Whole Genome Alignments Using AIC. [PDF]

Syst Biol
Ivan J, Frandsen P, Lanfear R.
europepmc   +1 more source

Taxonomic reassessment of the <i>Lycodon rufozonatus</i> species complex (Serpentes, Colubridae), with re-evaluation of <i>Dinodon rufozonatum walli</i>, and description of a new species from north-central Vietnam. [PDF]

Zookeys
Nguyen TV, Poyarkov NA, Vogel G.
europepmc   +1 more source

How a physical exercise program performed by patients may impact caregiver burden in cancer: a qualitative study. [PDF]

Support Care Cancer
Borsati A, Marotta A, Ciurnelli C, Bettariga F, Adamoli G, Belluomini L, Schena F, Milella M, Tarperi C, Newton RU, Pilotto S, Avancini A.   +11 more
europepmc   +1 more source

Interpolating with generalized Assouad dimensions. [PDF]

J Geom Anal
Banaji A, Rutar A, Troscheit S.
europepmc   +1 more source

Identifiability of Phylogenetic Level-2 Networks under the Jukes-Cantor Model

Englander AK, Frohn M, Gross E, Holtgrefe N, van Iersel L, Jones M, Sullivant S.   +6 more
europepmc   +1 more source

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Cantor Sets And Dejean's Conjecture

J. Autom. Lang. Comb., 1996
Let $k\in\mathbb{R}$ be given, $1 \lt k \lt 2$. It is shown that for a large enough alphabet $\Sigma$, the set of $\omega$-words over $\Sigma$ avoiding powers greater than $k$ is a Cantor set. In particular, a new method for showing the existence of $\omega$-words over $\Sigma$ avoiding powers greater than $k$ is given. This presents a new way in which
James D. Currie, Robert O. Shelton
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Brownian Motion on Cantor Sets

International Journal of Nonlinear Sciences and Numerical Simulation, 2020
AbstractIn this paper, we have investigated the Langevin and Brownian equations on fractal time sets usingFα-calculus and shown that the mean square displacement is not varied linearly with time. We have also generalized the classical method of deriving the Fokker–Planck equation in order to obtain the Fokker–Planck equation on fractal time sets.
Ali Khalili Golmankhaneh, Saleh Ashrafi, Dumitru Baleanu, Arran Fernandez   +3 more
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Some Cantor Sets and Cantor Functions

Mathematics Magazine, 1972
(1972). Some Cantor Sets and Cantor Functions. Mathematics Magazine: Vol. 45, No. 1, pp. 2-7.
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On the intersection of Cantor τ-sets

Russian Mathematical Surveys, 2002
This article extends earlier topological results for intersections of Cantor \(\tau\)-sets. The central result is the following assertion: Theorem 1. Let \(F_j={\mathcal J}_j\setminus \cup^\infty_{\nu=1} \Delta^\nu_j\), \(j=1,2\), be two linked \(\tau\)-sets with the same sufficiently large \(\tau\).
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Maximal Operators and Cantor Sets

Canadian Mathematical Bulletin, 2000
AbstractWe consider maximal operators in the plane, defined by Cantor sets of directions, and show such operators are not bounded on L2 if the Cantor set has positive Hausdorff dimension.
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