I. E. Wijayanti

activity

20222026

most citedOn Codes over Eisenstein Integers

2 citations · 2 across the 7 of their papers we have counts for

collaborators

Showing 2025Show all

3 papers · 1 filter

math.CO2025

Isomorphism of Clean Graphs over $Z_{n}$ and Structural Insight into $M_{2} (Z_{p})$

Felicia Servina Djuang, Indah Emilia Wijayanti, Yeni Susanti

Let $R$ be a finite ring with identity. The clean graph $C l (R)$ of a ring $R$ is a graph whose vertices are pairs $(e, u)$ , where $e$ is an idempotent element and $u$ is a unit of…

math.RA2025

On $(δ, f)$ -derivations and Jordan $(δ, f)$ -derivations on modules

Gusti Ayu Dwi Yanti, Indah Emilia Wijayanti

Let $R$ be a ring with identity, $M, N$ right modules over $R$ . An additive mapping $δ$ from $R$ to $R$ is called derivation on ring $R$ if it satisfies the Leibniz condition. If $δ…

math.RA2025

Clean Graphs and Idempotent Graphs over Finite Rings: An Approach Based on Z_n

Felicia Servina Djuang, Indah Emilia Wijayanti, Yeni Susanti

Let $R$ be a finite ring with identity. The idempotent graph $I (R)$ is the graph whose vertex set consists of the non-trivial idempotent elements of $R$ , where two distinct vertice…

Isomorphism of Clean Graphs over Zn​ and Structural Insight into M2​(Zp​)

On (δ,f)-derivations and Jordan (δ,f)-derivations on modules

Clean Graphs and Idempotent Graphs over Finite Rings: An Approach Based on Z_n

Isomorphism of Clean Graphs over $Z_{n}$ and Structural Insight into $M_{2} (Z_{p})$

On $(δ, f)$ -derivations and Jordan $(δ, f)$ -derivations on modules