Results 91 to 100 of about 193 (154)
Dominating Sets Whose Closed Stars Form Spanning Trees
, 1995 For a subset W of vertices of an undirected graph G, let S(W ) be the subgraph consisting of W , all edges incident to at least one vertex in W , and all vertices adjacent to at least one vertex in W .
Jerrold W. Grossman
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Boundary behaviour of λ -polyharmonic functions on regular trees. [PDF]
Ann Mat Pura Appl, 2021 Sava-Huss E, Woess W.
europepmc +1 more source
Inducibility of topological trees
, 2019 Trees without vertices of degree 2 are sometimes named topological trees. In this work, we bring forward the study of the inducibility of (rooted) topological trees with a given number of leaves.
Dossou-Olory, Audace A.V. +1 more
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A tree-cotree splitting for the construction of divergence-free finite elements: the high-order case [PDF]
, 2019 We extend, to Raviart-Thomas finite elements of any degree, two methods for the construction of basis of the space of divergence-free functions that are well established in the case of degree one.
Camano, Jessica +3 more
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A combinatorial identity for rooted labeled forests. [PDF]
Aequ Math, 2020 Hackl B.
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The Isomorphism Problem for Catalan Families
, 1995 : Given two sets of configurations S and T (defined by some geometric or algebraic rules) with weightfunctions !S : S ! IIN and ! T : T ! IIN respectively. Suppose S and T are equipotent, i.e. j! \Gamma1 S (n)j = j!
To Prof +3 more
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The hybrid number of a ploidy profile. [PDF]
J Math Biol, 2022 Huber KT, Maher LJ.
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Some Results on the Structure of Multipoles in the Study of Snarks ∗
, 2014 AMS classification: 05C15, 05C05, 05C38. Multipoles are the pieces we obtain by cutting some edges of a cubic graph. As a result of the cut, a multipole M has dangling edges with one free end, which we call semiedges.
J. Vilaltella, M. A. Fiol
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Enumeration of coalescent histories for caterpillar species trees and p-pseudocaterpillar gene trees. [PDF]
Adv Appl Math, 2021 Alimpiev E, Rosenberg NA.
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Multivariate Asymptotics for Products of Large Powers with Applications to Lagrange Inversion
, 1999 An asymptotic estimate is given for the coefficients of products of large powers of generating functions. This theorem and another local limit theorem which is useful for conditioning are applied to various combinatorial enumeration problems that involve
Edward A. Bender, L. Bruce Richmond
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