Results 41 to 50 of about 5,574,136 (208)
Deformations of smooth functions on 2-torus
Let $f$ be a Morse function on a smooth compact surface $M$ and $\mathcal{S}'(f)$ be the group of $f$-preserving diffeomorphisms of $M$ which are isotopic to the identity map.
Bohdan Feshchenko
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Dynamics of Some Perturbed Morse-Type Oscillators: Simulations and Applications
The purpose of this paper is to investigate some Morse-type oscillators. In its original form, it is a model for describing the vibrations of a diatomic molecule.
Nikolay Kyurkchiev +5 more
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Morse Theory for Continuous Functionals
In an earlier paper, the author, \textit{M. Degiovanni} and \textit{M. Marzocchi} [Topol. Methods Nonlinear Anal. 1, No. 1, 151-171 (1993; Zbl 0789.58021)] developed some Lyusternik-Schnirelmann theory for (lower semi-) continuous functions \(X \to \mathbb{R} \cup \{\infty\}\) where \(X\) is a complete metric space.
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Cascades and perturbed Morse–Bott functions [PDF]
34 pages, 2 ...
Banyaga, Augustin, Hurtubise, David E
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Morse Shellings Out of Discrete Morse Functions
22 pages, 3 ...
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Morse shellings and compatible discrete Morse functions
28 pages, 12 ...
Salepci, Nermin, Welschinger, Jean-Yves
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Studying of the Potential Curves of Ground State of Diatomic Molecule Using Two Functions.
Diatomic molecules have been studied theoretically for ground state X2Π of (CH,CO,LuF,HBr) free radicals . It had been constructed dissociation energy using potential curves for the ground state by using Morse and Varshini functions to calculate ...
Asma S. Atiah, Muhaj T. Abdullah
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Polynomials and Parking Functions [PDF]
In a 2010 paper Haglund, Morse, and Zabrocki studied the family of polynomials $\nabla C_{p1}\dots C_{pk}1$ , where $p=(p_1,\ldots,p_k)$ is a composition, $\nabla$ is the Bergeron-Garsia Macdonald operator and the $C_\alpha$ are certain slightly modified
Angela Hicks
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Morse functions statistics [PDF]
5 pages, 2 ...
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A Parking Function Setting for Nabla Images of Schur Functions [PDF]
In this article, we show how the compositional refinement of the ``Shuffle Conjecture'' due to Jim Haglund, Jennifer Morse, and Mike Zabrocki can be used to express the image of a Schur function under the Bergeron-Garsia Nabla operator as a weighted sum ...
Yeonkyung Kim
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