Bialgebraic Structures and Smarandache Bialgebraic Structures

Abstract

Generally the study of algebraic deals with the concepts like groups, semigroups, groupoids, loops, rings, near-rings, semirings and vector spaces. The study of bialgebraic structures deals with the study of bistructures like bigroups, biloops, bigroupoids, bisemigroups, birings, binear-rings, bisemirings and bivector spaces. A complete study of these bialgebraic structures and their Smarandache analogues is carried out in this book.

270 pages, 25 figures, 70 tables

References in corpus (4)

• Special Algebraic Structures
• Smarandache semirings, semifields and semivector spaces
• Loops and the Lagrange property
• Smarandache Near-rings

Cited by in corpus (18)

• Some Neutrosophic Algebraic Structures and Neutrosophic N-Algebraic Structures
• N-Algebraic Structures and S-N-Algebraic Structures
• Introduction to Linear Bialgebra
• Applications of Bimatrices to some Fuzzy and Neutrosophic Models
• Introduction to Bimatrices
• Smarandache Neutrosophic Algebraic Structures
• n-Linear Algebra of type I and its applications
• New classes of Neutrosophic Linear Algebras
• n-Linear Algebra of type II
• New Classes of Codes for Cryptologists and Computer Scientists
• Interval Linear Algebra
• On Algebraic Multi-Ring Spaces
• Special Classes of Set Codes and Their Applications
• On Multi-Vector Spaces
• Smarandache Multi-Space Theory(IV)--Application to theoretical physics
• Smarandache Linear Algebra
• Rank Distance Bicodes and their Generalization
• Special set linear algebra and special set fuzzy linear algebra