activity
20092016
most citedAn algorithm for primary decomposition in polynomial rings over the integers

9 citations · 11 across the 5 of their papers we have counts for

collaborators

6 papers

math.CO2016

Augmented Zagreb Index of Polyhex Nanotubes

Nazeran Idrees, Afshan Sadiq, Muhammad Jawwad Saif +1

Augmented Zagreb Index is a newly defined degree based topological invariant which has been well established for its better correlation properties and is defined as $AZI(G)= \sum_{…

math.AC2014★ 1 cited

On primary decomposition of modules

Nazeran Idrees, Afshan Sadiq, Asifa Tassaddiq

Primary decomposition is a very important tool of commutative algebra and geometry. In this paper we generalized some of the existing algorithms of primary decomposition developed…

math.AC2014★ 1 cited

An Algorithm to Compute a Primary Decomposition of Modules in Polynomial Rings over the Integers

Nazeran Idrees, Gerhard Pfister, Afshan Sadiq

We present an algorithm to compute the primary decomposition of a submodule of the free module . For this purpose we use algorithms for primar…

math.AC2010★ 9 cited

An algorithm for primary decomposition in polynomial rings over the integers

Gerhard Pfister, Afshan Sadiq, Stefan Steidel

We present an algorithm to compute a primary decomposition of an ideal in a polynomial ring over the integers. For this purpose we use algorithms for primary decomposition in polyn…

math.AC2010

F4 Algorithm For Euclidean Rings

Afshan Sadiq

This short note is the generalization of Faugere F4-algorithm for polynomial rings with coefficients in Euclidean rings. This algorithm computes successively a Groebner basis repla…

math.AC2009

Standard Bases over Rings

Afshan Sadiq

The theory of standard bases in polynomial rings with coefficients in a ring R with respect to local orderings is developed. R is a commutative Noetherian ring with 1 and we assume…