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Displaying 301 – 320 of 2200

Compact Hausdorff spaces with two open sets

Mioduszewski, J. (1977)

General topology and its relations to modern analysis and algebra IV

Compactifications by adding a countable number of points

Hoshina, T. (1977)

General topology and its relations to modern analysis and algebra IV

Comparison of Dirac operators on manifolds with

Bunke, Ulrich (1993)

Proceedings of the Winter School "Geometry and Physics"

The author introduces boundary conditions for Dirac operators $D$ giving selfadjoint extensions such that the Hamiltonians $H = D^{2}$ define elliptic operators. Using finite propagation speed methods and assuming bounded geometry he estimates the trace of the difference of two heat operators $e^{- t H}$ associated to a pair of Dirac operators coinciding on cocompact sets.

Compatibility of systems of linear ordinary differential equations with variable coefficients

Malikov, Khoris M. (1982)

Equadiff 5

Competencia obligatoria.

Tomás Recio (2008)

Gaceta de la Real Sociedad Matemática Española

Complementary inductive invariants and dimension

Aarts, Jan M. (1972)

General Topology and its Relations to Modern Analysis and Algebra

Complétion et compactification d'espaces syntopogènes

Császár, Á. (1962)

General Topology and its Relations to Modern Analysis and Algebra

Completions of uniform spaces

Aquaro, G. (1962)

General Topology and its Relations to Modern Analysis and Algebra

Complex cohomology automorphisms of compact homogeneous spaces of positive Euler characteristic

Papadima, Stefan (1987)

Proceedings of the Winter School "Geometry and Physics"

Complex methods in real integral geometry

Eastwood, Michael (1997)

Proceedings of the 16th Winter School "Geometry and Physics"

This is an exposition of a general machinery developed by M. G. Eastwood, T. N. Bailey, C. R. Graham which analyses some real integral transforms using complex methods. The machinery deals with double fibrations $M \subset Ω \overset{η}{\to} \leftarrow \tilde{Ω} @ > τ > > X$ $(Ω$ complex manifold; $M$ totally real, real-analytic submanifold;...

Complexity and Chaos Theory in Art

Jay Kappraff (2006)

Visual Mathematics

Computer science a jej vzťah k matematike

Donald E. Knuth (1976)

Pokroky matematiky, fyziky a astronomie

Computer Science versus matematika

Jiří Hořejš (1987)

Pokroky matematiky, fyziky a astronomie

Computing upper bounds on Friedrichs’ constant

Vejchodský, Tomáš (2012)

Applications of Mathematics 2012

This contribution shows how to compute upper bounds of the optimal constant in Friedrichs’ and similar inequalities. The approach is based on the method of $a p r i o r i - a p o s t e r i o r i i n e q u a l i t i e s$ [9]. However, this method requires trial and test functions with continuous second derivatives. We show how to avoid this requirement and how to compute the bounds on Friedrichs’ constant using standard finite element methods. This approach is quite general and allows variable coefficients and mixed boundary conditions. We use the computed...

Currently displaying 301 – 320 of 2200

Previous Page 16 Next

Displaying 301 – 320 of 2200

Compact Hausdorff spaces with two open sets

Compactifications by adding a countable number of points

Comparison of Dirac operators on manifolds with

Compatibility of systems of linear ordinary differential equations with variable coefficients

Competencia obligatoria.

Complementary inductive invariants and dimension

Complétion et compactification d'espaces syntopogènes

Completions of uniform spaces

Complex cohomology automorphisms of compact homogeneous spaces of positive Euler characteristic

Complex methods in real integral geometry

Complexity and Chaos Theory in Art

Computer science a jej vzťah k matematike

Computer Science versus matematika

Computing upper bounds on Friedrichs’ constant

Concerning a categorial approach to topological and algebraic theories

Concerning infinite-dimensional spaces

Concerning the dimension of ANR-sets

Concerning the topological products of two Fréchet spaces

Concerning the weight of topological spaces

Condition number estimates for elliptic difference problems with anisotropy

Currently displaying 301 – 320 of 2200