Integration of differential forms on manifolds with locally finite variations.
Potepun, A.V. (2005)
Zapiski Nauchnykh Seminarov POMI
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Displaying similar documents to “A methodology for the numerical computation of normal forms, centre manifolds and first integrals of Hamiltonian systems.”
Integration of differential forms on manifolds with locally finite variations.
Contact structures on (n-1)-connected (2n+1)-manifolds
C. B. Thomas (1986)
Banach Center Publications
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On exterior forms and exterior differential on a differential space of finite dimension.
Hanna Matuszczyk (1984)
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Invariant manifolds for flows
Kurzweil, J.
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On stability of 3-manifolds
Sławomir Kwasik, Witold Rosicki (2004)
Fundamenta Mathematicae
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We address the following question: How different can closed, oriented 3-manifolds be if they become homeomorphic after taking a product with a sphere? For geometric 3-manifolds this paper provides a complete answer to this question. For possibly non-geometric 3-manifolds, we establish results which concern 3-manifolds with finite fundamental group (i.e., 3-dimensional fake spherical space forms) and compare these results with results involving fake spherical space...
Folding on the Cartesian product of manifolds and their fundamental group.
El-Ghoul, M., El-Ahmady, A.E., Abu-Saleem, M. (2007)
APPS. Applied Sciences
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Two criteria thrusting simple connectedness on manifolds
P. H. Doyle (1974)
Colloquium Mathematicae
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Generalized invexity on differentiable manifolds.
Pripoae, Cristina Liliana, Pripoae, Gabriel Teodor (2005)
Balkan Journal of Geometry and its Applications (BJGA)
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A short introduction to shadows of 4-manifolds
Francesco Costantino (2005)
Fundamenta Mathematicae
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We give a self-contained introduction to the theory of shadows as a tool to study smooth 3-manifolds and 4-manifolds. The goal of the present paper is twofold: on the one hand, it is intended to be a shortcut to a basic use of the theory of shadows, on the other hand it gives a sketchy overview of some of the most recent results on shadows. No original result is proved here and most of the details of the proofs are left out.
Splitting homomorphisms and bounded 3-manifolds
Lloyd G. Roeling (1976)
Colloquium Mathematicae
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Nash Manifolds
Masahiro Shiota (1986)
Publications mathématiques et informatique de Rennes
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3-Manifolds which are unions of three solid tori.
José Carlos Gómez Larranaga (1987)
Manuscripta mathematica
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A geometric mechanism for diffusion in Hamiltonian systems overcoming the large gap problem: announcement of results.
Delshams, Amadeu, de la Llave, Rafael, Seara, Tere M. (2003)
Electronic Research Announcements of the American Mathematical Society [electronic only]
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