Smarandache Multi-Space Theory(I)-Algebraic multi-spaces
Linfan Mao
Abstract
A Smarandache multi-space is a union of n different spaces equipped with some different structures for an integer n≥ 2, which can be both used for discrete or connected spaces, particularly for geometries and spacetimes in theoretical physics. This paper is the first part on characterizing multi-spaces. Various algebraic multi-spaces with structures such as those of multi-groups, multi-rings, multi-vector spaces, multi-metric spaces, multi-operation systems are discussed and new results are obtained.
Create a lesson
Related papers
Linear-exponent bounds for the automatic complexity of rational diagonals modulo prime powers
Alex Shvets
How Does One Cut a 30-60-90 Triangle?
Ed Pegg, Brian Trease, Andrew Hudson et al.
A Computational Verification of the Markov Uniqueness Conjecture for z≤ 10500000
Hu Tan, Ying Zhang
On Some Special Cases of the Weber-Schafheitlin Integral
V. G. Zborovskii
Harborth's theorem p(5)=18 revisited
Mike Winkler
Bernstein and Stieltjes properties of some functions involving logarithmic functions
Feng Qi