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Displaying 21 – 40 of 119

Characterizations of supercompact spaces

Schrijver, A. (1977)

General topology and its relations to modern analysis and algebra IV

Characters of the irreducible highest weight modules over the virasoro and super-virasoro algebras

Dobrev, V. K. (1987)

Proceedings of the 14th Winter School on Abstract Analysis

Choquet simplices and Harnack inequalities

Kesel’man, D. G. (1987)

Proceedings of the 14th Winter School on Abstract Analysis

Circular vectors and toroidal matrices

Znojil, M. (1996)

Proceedings of the Winter School "Geometry and Physics"

Summary: Arrays of numbers may be written not only on a line (= ``a vector'') or in the plain (= ``a matrix'') but also on a circle (= ``a circular vector''), on a torus (= ``a toroidal matrix'') etc. In the latter case, the immanent index-rotation ambiguity converts the standard ``scalar'' product into a binary operation with several interesting properties.

Circumscribing convex sets

Bourgin, D. G., Mendel, C. W. (1967)

General Topology and its Relations to Modern Analysis and Algebra

Classification of endomorphisms of some Lie algebroids up to homotopy and the fundamental group of a Lie algebroid

Balcerzak, Bogdan (1999)

Proceedings of the 18th Winter School "Geometry and Physics"

Classification of $𝔭$ -homomorphisms between higher symplectic spinors

Krýsl, Svatopluk (2006)

Proceedings of the 25th Winter School "Geometry and Physics"

Clifford algebra with Reduce

Brackx, Freddy, Constales, Denis, Delanghe, Richard, Serras, Herman (1987)

Proceedings of the Winter School "Geometry and Physics"

Clifford algebras and the double-layer potential operator

McIntosh, Alan G. R. (1986)

Nonlinear Analysis, Function Spaces and Applications

Clifford approach to metric manifolds

Chisholm, J. S. R., Farwell, R. S. (1991)

Proceedings of the Winter School "Geometry and Physics"

[For the entire collection see Zbl 0742.00067.]For the purpose of providing a comprehensive model for the physical world, the authors set up the notion of a Clifford manifold which, as mentioned below, admits the usual tensor structure and at the same time a spin structure. One considers the spin space generated by a Clifford algebra, namely, the vector space spanned by an orthonormal basis ${e_{j} : j = 1, \dots, n}$ satisfying the condition ${e_{i}, e_{j}} \equiv e_{i} e_{j} = e_{j} e_{i} = 2 I η_{i j}$ , where $I$ denotes the unit scalar of the algebra and ( $η_{i j}$ ) the nonsingular Minkowski...

Člověk-umění-matematika [Book]

(1996)

Currently displaying 21 – 40 of 119

Previous Page 2 Next

Displaying 21 – 40 of 119

Characterizations of supercompact spaces

Characters of the irreducible highest weight modules over the virasoro and super-virasoro algebras

Choquet simplices and Harnack inequalities

Circular vectors and toroidal matrices

Circumscribing convex sets

Classification of endomorphisms of some Lie algebroids up to homotopy and the fundamental group of a Lie algebroid

Classification of $𝔭$ -homomorphisms between higher symplectic spinors

Clifford algebra with Reduce

Clifford algebras and the double-layer potential operator

Clifford approach to metric manifolds

Člověk-umění-matematika [Book]

Coherence constraints for operads, categories and algebras

Cohesive spaces and fixed points

Cohomology and connection on $S 1$ -bundles

Collared sets

Combinatorial optimization in production and logistics systems

Combinatorial properties of uniformities

Commemoration of Eduard Čech

Commemoration of Eduard Čech

Commemoration of Eduard Čech

Currently displaying 21 – 40 of 119