Results 51 to 60 of about 100,499 (167)
Power analysis for detecting trends in juvenile spotted seatrout abundance in Florida Bay [PDF]
The spotted seatrout (Cynoscion nebulosus) is considered a key species relative to the implementation of the Comprehensive Everglades Restoration Plan (CERP). One of the goals of the CERP is to increase freshwater flows to Florida Bay.
Porch, Clay E. +2 more
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The congruence of Wolstenholme and generalized binomial coefficients related to Lucas sequences [PDF]
Using generalized binomial coefficients with respect to fundamental Lucas sequences we establish congruences that generalize the classical congruence of Wolstenholme and other related stronger congruences.Comment: 23 ...
Ballot, Christian
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Asymptotics of Symmetry in Matroids [PDF]
We prove that asymptotically almost all matroids have a trivial automorphism group, or an automorphism group generated by a single transposition. Additionally, we show that asymptotically almost all sparse paving matroids have a trivial automorphism ...
Pendavingh, Rudi, van der Pol, Jorn
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We study the dependence of the normalized moments of the net-proton multiplicity distributions on the definition of centrality in relativistic nuclear collisions at a beam energy of $\sqrt{s_{\mathrm{NN}}}= 7.7$ GeV.
Bleicher, M. +5 more
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IntroductionDespite advances in understanding the pathophysiology of rheumatoid arthritis (RA) and head and neck cancer (HNC) individually, their shared genetic and molecular mechanisms remain poorly defined.MethodsThis study aimed to explore gene-level ...
Ran Wang +6 more
doaj +1 more source
Two permutation classes enumerated by the central binomial coefficients
We define a map between the set of permutations that avoid either the four patterns $3214,3241,4213,4231$ or $3124,3142,4123,4132$, and the set of Dyck prefixes. This map, when restricted to either of the two classes, turns out to be a bijection that allows us to determine some notable features of these permutations, such as the distribution of the ...
BARNABEI, MARILENA +2 more
openaire +4 more sources
INTEGRAL REPRESENTATIONS AND INEQUALITIES OF EXTENDED CENTRAL BINOMIAL COEFFICIENTS [PDF]
In the paper, the author presents three integral representations of extended central binomial coefficient, proves decreasing and increasing properties of two power-exponential functions involving extended (central) binomial coefficients, derives several double inequalities for bounding extended (central) binomial coefficient, and compares with known ...
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Sums of Reciprocals of the Central Binomial Coefficients
We consider a set of combinatorial sums involving the reciprocals of the central binomial coefficients and try to solve (or close) them by means of generating functions. We obtain a number of results for infinite sums, in some of which the golden ratio ! appears.
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On congruences related to central binomial coefficients
It is known that $\sum_{k=0}^\infty\binom{2k}{k}/((2k+1)4^k)= /2$ and $\sum_{k=0}^\infty\binom{2k}{k}/((2k+1)16^k)= /3$. In this paper we obtain their p-adic analogues such as $$\sum_{p/23 is a prime and E_0,E_1,E_2,... are Euler numbers. Besides these, we also deduce some other congruences related to central binomial coefficients.
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A Continuous Analogue of Lattice Path Enumeration: Part II
Here are exhibited some additional results about the continuous binomial coefficients as introduced by L. Cano and R.
Vignat, C., Wakhare, T.
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