Geometric Theory of Spaces of Integral Polynomials and Symmetric Tensor Products
β Scribed by C Boyd; R.A Ryan
- Publisher
- Elsevier Science
- Year
- 2001
- Tongue
- English
- Weight
- 204 KB
- Volume
- 179
- Category
- Article
- ISSN
- 0022-1236
No coin nor oath required. For personal study only.
π SIMILAR VOLUMES
Among other things, we show that L is isomorphic to a complemented q subspace of the space of multilinear forms on L = ΠΈΠΈΠΈ = L , where q G 1 is given by 1rp q ΠΈΠΈΠΈ q1rp q 1rq s 1. The proof strongly depends on the L -1 n Ο± module structure of the spaces L .
This paper is concerned with two important elements in the high-order accurate spatial discretization of finite-volume equations over arbitrary grids. One element is the integration of basis functions over arbitrary domains, which is used in expressing various spatial integrals in terms of discrete
## Abstract Analytic operator valued functions of two operators on tensor products of Hilbert spaces are considered. A precise norm estimate is established. Applications to operator differential equations are also discussed. (Β© 2008 WILEYβVCH Verlag GmbH & Co. KGaA, Weinheim)
If V is a vector space over a field K, then an element g of the general linear group GL V acts on V β V , on the space of alternating 2-tensors A V , and on the space of symmetric 2-tensors S V . For a unipotent element g, we exhibit bases for the subspace of fixed points of g acting on both V β V a