Karimi-Mansoub, A. Et Al. 2018. Rings in which every unit is a sum of a nilpotent and an idempotent. ADVANCES IN RINGS AND MODULES , vol.715 , 189-203.

Karimi-Mansoub, A., Kosan, T., & Zhou, Y., (2018). Rings in which every unit is a sum of a nilpotent and an idempotent. ADVANCES IN RINGS AND MODULES , vol.715, 189-203.

Karimi-Mansoub, Arezou, MUHAMMET TAMER KOŞAN, And Yiqiang Zhou. "Rings in which every unit is a sum of a nilpotent and an idempotent," ADVANCES IN RINGS AND MODULES , vol.715, 189-203, 2018

Karimi-Mansoub, Arezou Et Al. "Rings in which every unit is a sum of a nilpotent and an idempotent." ADVANCES IN RINGS AND MODULES , vol.715, pp.189-203, 2018

Karimi-Mansoub, A. Kosan, T. And Zhou, Y. (2018) . "Rings in which every unit is a sum of a nilpotent and an idempotent." ADVANCES IN RINGS AND MODULES , vol.715, pp.189-203.

@article{article, author={Arezou Karimi-Mansoub Et Al. }, title={Rings in which every unit is a sum of a nilpotent and an idempotent}, journal={ADVANCES IN RINGS AND MODULES}, year=2018, pages={189-203} }