Solution Manifolds and Submanifolds of Parametrized Equations and Their Discretization Errors.

Werner C. Rheinboldt; James P. Fink

Displaying similar documents to “Solution Manifolds and Submanifolds of Parametrized Equations and Their Discretization Errors.”

Contact normal submanifolds and contact generic normal submanifolds in Kenmotsu manifolds.

Minoru Kobayashi (1991)

Revista Matemática de la Universidad Complutense de Madrid

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We study contact normal submanifolds and contact generic normal in Kenmotsu manifolds and in Kenmotsu space forms. Submanifolds mentioned above with certain conditions in forms space Kenmotsu are shown that they CR-manifolds, spaces of constant curvature, locally symmetric and Einsteinnian. Also, the non-existence of totally umbilical submanifolds in a Kenmotsu space form -1 is proven under a certain condition.

Metric polynomial structures

Barbara Opozda

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CONTENTSIntroduction.................................................................................................................................................51. Preliminaries...........................................................................................................................................62. f-Kählerian manifolds............................................................................................................................113. The f-sectional...

Deformation of Submanifolds of Strongly Negatively Curved Manifolds.

M. Kalka (1980)

Mathematische Annalen

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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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On Immersions of m-Manifolds in (m+1)-Manifolds.

Banghe Li (1983)

Mathematische Zeitschrift

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On submanifolds of two manifolds.

Marcos Dajczer, Ruy Tojeiro (1993)

Mathematische Zeitschrift

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Doubly warped product submanifolds of (κ,μ)-contact metric manifolds

Sibel Sular, Cihan Özgür (2011)

Annales Polonici Mathematici

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We establish sharp inequalities for C-totally real doubly warped product submanifolds in (κ,μ)-contact space forms and in non-Sasakian (κ,μ)-contact metric manifolds.

Two criteria thrusting simple connectedness on manifolds

P. H. Doyle (1974)

Colloquium Mathematicae

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Invariant Submanifolds in Sasakian Manifolds.

Masahiro Kon (1976)

Mathematische Annalen

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Some Totally Real Embeddings of Three-Manifolds.

Franc Fortsneric (1986)

Manuscripta mathematica

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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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On the Generalized Gauss Lemma in Lorentzian Manifolds

Hukum Singh (1985)

Publications de l'Institut Mathématique

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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.