M
Mohammad Habibi
Researcher at Tafresh University
Publications - 57
Citations - 354
Mohammad Habibi is an academic researcher from Tafresh University. The author has contributed to research in topics: Ring (mathematics) & Principal ideal ring. The author has an hindex of 10, co-authored 51 publications receiving 307 citations. Previous affiliations of Mohammad Habibi include Tennessee State University & Virginia Tech.
Papers
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Comparing Postural Stability Entropy Analyses to Differentiate Fallers and Non-fallers
Peter C. Fino,Ahmad R. Mojdehi,Khaled Adjerid,Mohammad Habibi,Thurmon E. Lockhart,Shane D. Ross +5 more
TL;DR: This study compared the discriminatory ability of several entropy methods at differentiating two paradigms in the center-of-pressure of elderly individuals and suggested researchers and clinicians attempting to create clinical tests to identify fallers should consider a combination of every entropy method when creating a classifying test.
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The Inclusion Ideal Graph of Rings
TL;DR: In this article, it was shown that the inclusion ideal graph of a ring R is not connected if and only if R ≤ 3, and if R ≥ M 2(D) or D 1Õ×D 2, for some division rings, D, D 1 and D 2.
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Oil-Impregnated Hydrocarbon-Based Polymer Films
Ranit Mukherjee,Mohammad Habibi,Ziad T. Rashed,Otacilio Berbert,Xiangke Shi,Jonathan B. Boreyko +5 more
TL;DR: This paper shows that hydrocarbon-based polymer films such as polyethylene can be stably impregnated with chemically compatible vegetable oils, without requiring any surface treatment, and exhibits minimal contact angle hysteresis for a wide variety of test products including water, ketchup, and yogurt.
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The McCoy Condition on Ore Extensions
TL;DR: In this paper, it was shown that a reversible ring with an (α, δ)-condition satisfies a McCoy-type property, in the context of the Ore extension R[x; α, ϴ], and provided a rich class of reversible (semicommutative) ϴ-compatible rings.
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On Rings Having McCoy-Like Conditions
TL;DR: In this paper, weak McCoy rings and weak Armendariz rings are studied and the weak skew McCoy condition is defined. But weak skewMcCoy rings do not have a property close to the weak McCoy condition.