BibTex Citation Data :
@article{JFMA7381, author = {Iwan Ernanto}, title = {SIFAT-SIFAT RING FAKTOR YANG DILENGKAPI DERIVASI}, journal = {Journal of Fundamental Mathematics and Applications (JFMA)}, volume = {1}, number = {1}, year = {2018}, keywords = {}, abstract = { Let \$R\$ is a ring with unit element and \$\delta\$ is a derivation on \$R\$. An ideal \$I\$ of \$R\$ is called \$\delta\$-ideal if it satisfies \$\delta (I)\subseteq I\$. Related to the theory of ideal, we can define prime \$\delta\$-ideal and maximal \$\delta\$-ideal. The ring \$R\$ is called \$\delta\$-simple if \$R\$ is non-zero and the only \$\delta\$-ideal of \$R\$ are \$\{0\}\$ and \$R\$. In this paper, given the necessary and sufficient conditions for quotient ring \$R/I\$ is a \$\delta\$-simple where \$\delta_*\$ is a derivation on \$R/I\$ such that \$\delta_* \circ \pi =\pi \circ \delta\$. }, issn = {2621-6035}, pages = {12--21} doi = {10.14710/jfma.v1i1.3}, url = {https://ejournal2.undip.ac.id/index.php/jfma/article/view/7381} }
Refworks Citation Data :
Let $R$ is a ring with unit element and $\delta$ is a derivation on $R$. An ideal $I$ of $R$ is called $\delta$-ideal if it satisfies $\delta (I)\subseteq I$. Related to the theory of ideal, we can define prime $\delta$-ideal and maximal $\delta$-ideal. The ring $R$ is called $\delta$-simple if $R$ is non-zero and the only $\delta$-ideal of $R$ are ${0}$ and $R$. In this paper, given the necessary and sufficient conditions for quotient ring $R/I$ is a $\delta$-simple where $\delta_*$ is a derivation on $R/I$ such that $\delta_* \circ \pi =\pi \circ \delta$.
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