Results 181 to 190 of about 3,954 (230)
Uncovering molecular determinants of potency and binding affinity in hit compounds targeting FGF14/Nav1.6 complex. [PDF]
J CheminformTeimouri H +8 more
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Nonlinear Stochastic Dynamics of the Intermediate Dispersive Velocity Equation with Soliton Stability and Chaos. [PDF]
Entropy (Basel)Wali S +4 more
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An embedding theorem for weakly regular and fully idempotent rings
An embedding theorem for weakly regular and fully idempotent ringsopenaire
Canadian Mathematical Bulletin, 1973 This paper attempts to generalize a property of regular rings, namely,I2=Ifor every right (left) ideal. Rings with this property are called right (left) weakly regular. A ring which is both left and right weakly regular is called weakly regular. Kovacs in [6] proved that, for commutative rings, weak regularity and regularity are equivalent conditions ...
V. S. Ramamurthi
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Semiregular, weakly regular, and π-regular rings
Journal of Mathematical Sciences, 2002 This is a survey paper related to regular rings and their generalizations. It introduces many rings and modules, such as: semiregular and regular modules, semiregular and regular rings, semiprime and nonsingular rings, weakly \(\pi\)-regular and weakly regular rings, strongly \(\pi\)-regular and \(\pi\)-regular rings, rings of quotients and Pierce ...
A. A. Tuganbaev
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Weakly and Strongly Regular Near-rings
Algebra Colloquium, 2005 In this paper, we prove some basic properties of left weakly regular near-rings. We give an affirmative answer to the question whether a left weakly regular near-ring with left unity and satisfying the IFP is also right weakly regular. In the last section, we use among others left 0-prime and left completely prime ideals to characterize strongly ...
Groenewald, NJ, Argac, N
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Weakly regular modules over normal rings
Siberian Mathematical Journal, 2008 Summary: Under study are some conditions for the weakly regular modules to be closed under direct sums and the rings over which all modules are weakly regular. For an arbitrary right \(R\)-module \(M\), we prove that every module in the category \(\sigma(M)\) is weakly regular if and only if each module in \(\sigma(M)\) is either semisimple or contains
А. N. Abyzov
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Right Weakly Regular Rings: A Survey
, 2010 A ring is right weakly regular (r.w.r.) if every right ideal of the ring is idempotent. Such rings are also called fully right idempotent. This paper gives a survey of the theory of r.w.r. rings and some closely allied topics, from its origins in the early 1950’s up to the present state-of-the-art. The paper contains sections on: equivalent conditions,
Henry E. Heatherly, Ralph P. Tucci
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