Fr. 63.00

Recent Developments in the Algebraic, Analytical, and Topological Theory of Semigroups - Proceedings of a Conference held at Oberwolfach, Germany, May 24-30, 1981

English, German, French · Paperback / Softback

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List of contents

Recent trends in the theory of semigroups in analysis and topology.- Multipliers for some measure algebras on compact semilattices.- Inner points in certain holoidal semigroups.- Semigroups defined by lattice polynomials.- Differentiable semigroups.- Foundations of lie semigroups.- Measure algebras of locally compact semilattices.- On structural methods and results in the theory of compact semitopological semigroups.- Semigroupes semitopologiques et presque-periodicite.- Preface to the papers on the algebraic and combinatorial theories of semigroups, delivered at the Conference on semigroups in oberwolfach 1981, May 24 through May 30.- Free objects in the variety generated by rings and distributive lattices.- On right quotient filters of semigroups.- Some remarks on fundamental regular *-semigroups.- Total disjunktive verallgemeinerte Bruck-Reilly-Erweiterungen von Halbgruppen und formale Sprachen.- Characterization of monoids by properties of finitely generated right acts and their right ideals.- Remarks on a monoid radical theory.- Simple acts.- Torsion theories and semigroups of quotients.- Regular semigroups of endomorphisms of groups.- On ? -decomposition of semigroups.- Languages of primitive words associated with sets of natural numbers.- Extensions of seminearrings by semigroups of right quotients.

Product details

Assisted by K. H. Hofmann (Editor), H J Weinert (Editor), H Jürgensen (Editor), H. Jürgensen (Editor), H. J. Weinert (Editor), H.J. Weinert (Editor)
Publisher Springer, Berlin
 
Languages English, German, French
Product format Paperback / Softback
Released 26.06.2009
 
EAN 9783540123217
ISBN 978-3-540-12321-7
No. of pages 492
Dimensions 156 mm x 237 mm x 25 mm
Weight 776 g
Illustrations VIII, 492 p.
Series Lecture Notes in Mathematics
Lecture Notes in Mathematics
Subject Natural sciences, medicine, IT, technology > Mathematics > Arithmetic, algebra

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