Right projective semigroups with 0
β Scribed by Eckehart Hotzel
- Publisher
- Elsevier Science
- Year
- 2002
- Tongue
- English
- Weight
- 249 KB
- Volume
- 170
- Category
- Article
- ISSN
- 0022-4049
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β¦ Synopsis
We describe the semigroups S with 0 that are projective in the category of right S-objects, i.e. of centered right S-operands. Among them are the free semigroups with an adjoined zero, and several characterizations of this subclass are given. Two other classes, one of them close to free semigroups with 0, the other rather far apart, are discussed in detail. The ΓΏrst class consists of semigroups of ΓΏnite and inΓΏnite sequences, with multiplication based on concatenation. The second is formed by the projectives in the category of (S; S)-biobjects.
π SIMILAR VOLUMES
Let {T (t)} tβ₯0 be a C 0 -semigroup on a Banach space X with generator A, and let T be the space of all x β X such that the local resolvent Ξ» β R(Ξ», A)x has a bounded holomorphic extension to the right half -plane. For the class of integrable functions Ο on [0, β) whose Fourier transforms are integ
Projection techniques are developed for computing approximate solutions to linear systems of the form Ax" =b", for a sequence n = 1, 2, , e.g. arising from time discretization of a partial differential equation. The approximate solutions are based upon previous solutions, and can be used as initial