Results 11 to 20 of about 2,049,523 (298)
Memorizing Schröder’s Method as an Efficient Strategy for Estimating Roots of Unknown Multiplicity
Mathematics, 2021 In this paper, we propose, to the best of our knowledge, the first iterative scheme with memory for finding roots whose multiplicity is unknown existing in the literature.
A. Cordero, B. Neta, J. Torregrosa
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Multiplicity‐1 minmax minimal hypersurfaces in manifolds with positive Ricci curvature [PDF]
Communications on Pure and Applied Mathematics, 2020 We address the one‐parameter minmax construction for the Allen–Cahn energy that has recently lead to a new proof of the existence of a closed minimal hypersurface in an arbitrary compact Riemannian manifold Nn+1$N^{n+1}$ with n≥2$n\ge 2$ (Guaraco's work,
C. Bellettini
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The Continuous Spectrum in Discrete Series Branching Laws [PDF]
, 2013 If $G$ is a reductive Lie group of Harish-Chandra class, $H$ is a symmetric subgroup, and $\pi$ is a discrete series representation of $G$, the authors give a condition on the pair $(G,H)$ which guarantees that the direct integral decomposition of $\pi ...
Harris, Benjamin +2 more
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Two Formulas for the BR Multiplicity [PDF]
, 2016 We prove a projection formula, expressing a relative Buchsbaum--Rim multiplicity in terms of corresponding ones over a module-finite algebra of pure degree, generalizing an old formula for the ordinary (Samuel) multiplicity. Our proof is simple in spirit:
Kleiman, Steven L.
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Multiplicity of Normalized Solutions for the Fractional Schrödinger Equation with Potentials [PDF]
MathematicsWe are concerned with the existence and multiplicity of normalized solutions to the fractional Schrödinger equation (−Δ)su+V(εx)u=λu+h(εx)f(u)inRN,∫RN|u|2dx=a,, where (−Δ)s is the fractional Laplacian, s∈(0,1), a,ε>0, λ∈R is an unknown parameter that ...
Xue Zhang, M. Squassina, Jianjun Zhang
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Degeneracy and finiteness theorems for meromorphic mappings in several complex variables [PDF]
, 2017 In this article, we prove that there are at most two meromorphic mappings of $\mathbb C^m$ into $\mathbb P^n(\mathbb C)\ (n\geqslant 2)$ sharing $2n+2$ hyperplanes in general position regardless of multiplicity, where all zeros with multiplicities more ...
Quang, Si Duc
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Mathematical and computational modeling in biology at multiple scales [PDF]
Theoretical Biology and Medical Modelling, 2014 A variety of topics are reviewed in the area of mathematical and computational modeling in biology, covering the range of scales from populations of organisms to electrons in atoms. The use of maximum entropy as an inference tool in the fields of biology and drug discovery is discussed.
Cassandra D. M. Churchill +11 more
openaire +3 more sources
The specialization index of a variety over a discretely valued field [PDF]
, 2015 Let $X$ be a proper variety over a henselian discretely valued field. An important obstruction to the existence of a rational point on $X$ is the index, the minimal positive degree of a zero cycle on $X$.
Kesteloot, Lore, Nicaise, Johannes
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Multiplicity One for Pairs of Prasad–Takloo-Bighash Type [PDF]
International mathematics research notices, 2019 Let ${\textrm{E}}/{\textrm{F}}$ be a quadratic extension of non-archimedean local fields of characteristic different from $2$. Let ${\textrm{A}}$ be an ${\textrm{F}}$-central simple algebra of even dimension so that it contains ${\textrm{E}}$ as a ...
P. Broussous, N. Matringe
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Two theorems about maximal Cohen--Macaulay modules [PDF]
, 2004 This paper contains two theorems concerning the theory of maximal Cohen--Macaulay modules. The first theorem proves that certain Ext groups between maximal Cohen--Macaulay modules $M$ and $N$ must have finite length, provided only finitely many ...
Huneke, Craig, Leuschke, Graham J.
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