@article {10.3844/jmssp.2009.171.177,
article_type = {journal},
title = {The Algebraic K-Theory of Finitely Generated Projective Supermodules P(R) Over a Supercommutative Super-Ring R },
author = {Jaber, Ameer},
volume = {5},
year = {2009},
month = {Sep},
pages = {171-177},
doi = {10.3844/jmssp.2009.171.177},
url = {https://thescipub.com/abstract/jmssp.2009.171.177},
abstract = {Problem statement: Algebraic K-theory of projective modules over commutative rings were introduced by Bass and central simple superalgebras, supercommutative super-rings were introduced by many researchers such as Knus, Racine and Zelmanov. In this research, we classified the projective supermodules over (torsion free) supercommutative super-rings and through out this study we forced our selves to generalize the algebraic K-theory of projective supermodules over (torsion free) supercommutative super-rings. Approach: We generalized the algebraic K-theory of projective modules to the super-case over (torsion free) supercommutative super-rings. Results: we extended two results proved by Saltman to the supercase. Conclusion: The extending two results, which were proved by Saltman, to the supercase and the algebraic K-theory of projective supermodules over (torsion free) supercommutative super-rings would help any researcher to classify further properties about projective supermodules.},
journal = {Journal of Mathematics and Statistics},
publisher = {Science Publications}
}