Semigroups, Algebras and Operator Theory Kochi, India, February 2014 /

• Corporate Author: SpringerLink (Online service)
• Other Authors: Romeo, P G. (Editor), Meakin, John. C. (Editor), Rajan, A R. (Editor)
• Format: Electronic eBook
• Language: English
• Published: New Delhi : Springer India : Imprint: Springer, 2015.
• Series: Springer Proceedings in Mathematics & Statistics, 142
• Subjects: Mathematics.; Computer science > Mathematics.; Associative rings.; Rings (Algebra).; Commutative algebra.; Commutative rings.; Group theory.; Operator theory.; Group Theory and Generalizations.; Operator Theory.; Associative Rings and Algebras.; Commutative Rings and Algebras.; Math Applications in Computer Science.

This book discusses recent developments in semigroup theory and its applications in areas such as operator algebras, operator approximations and category theory. All contributing authors are eminent researchers in their respective fields, from across the world. Their papers, presented at the 2014 In...

Table of Contents:

• Chapter 1. Decidability vs. Undecidability of the Word Problem in Amalgams of Inverse Semigroups
• Chapter 2. A Nonfinitely Based Semigroup of Triangular Matrices
• Chapter 3. Regular Elements in Von Neumann Algebras
• Chapter 4. LeftRight Clifford Semigroups
• Chapter 5. Certain Categories Derived from Normal Categories
• Chapter 6. Semigroup Ideals and Permuting 3-derivations in Prime Near Rings
• Chapter 7. Biordered Sets and Regular Rings
• Chapter 8. Topological Rees Matrix Semigroups
• Chapter 9. Prime Fuzzy Ideals, Completely Prime Fuzzy Ideals of Po-Gamma-Semigroups based on Fuzzy Points
• Chapter 10. Radicals and Ideals of Affine Near –Semirings over Brandt Semigroups
• Chapter 11. Operator Approximation
• Chapter 12. The Null Space Theorem
• Chapter 13. Role of Hilbert Scales in Regularization Theory
• Chapter 14. On Three-Space Problems for Certain Classes of C* - Algebras
• Chapter 15. Spectral Approximation of Bounded Self- Adjoint Operators- A Short Survey
• Chapter 16. On k-Minimal and k-Maximal Operator Space Structures.