Results 1 to 10 of about 28 (28)
Jordan triple (α,β)-higher ∗-derivations on semiprime rings
In this article, we define the following: Let N0{{\mathbb{N}}}_{0} be the set of all nonnegative integers and D=(di)i∈N0D={\left({d}_{i})}_{i\in {{\mathbb{N}}}_{0}} a family of additive mappings of a ∗\ast -ring RR such that d0=idR{d}_{0}=i{d}_{R}. DD is
Ezzat O. H.
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A BILINEAR RUBIO DE FRANCIA INEQUALITY FOR ARBITRARY SQUARES
We prove the boundedness of a smooth bilinear Rubio de Francia operator associated with an arbitrary collection of squares (with sides parallel to the axes) in the frequency plane $$\begin ...
CRISTINA BENEA, FRÉDÉRIC BERNICOT
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HIGHER RANDOMNESS AND GENERICITY
We use concepts of continuous higher randomness, developed in Bienvenu et al. [‘Continuous higher randomness’, J. Math. Log. 17(1) (2017).], to investigate $\unicode[STIX]{x1D6F1}_{1}^{1}$
NOAM GREENBERG, BENOIT MONIN
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THE IWASAWA MAIN CONJECTURE FOR HILBERT MODULAR FORMS
Following the ideas and methods of a recent work of Skinner and Urban, we prove the one divisibility of the Iwasawa main conjecture for nearly ordinary Hilbert modular forms under certain local hypotheses.
XIN WAN
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Zero-divisor graphs of reduced Rickart *-rings
For a ring A with an involution *, the zero-divisor graph of A, Γ*(A), is the graph whose vertices are the nonzero left zero-divisors in A such that distinct vertices x and y are adjacent if and only if xy* = 0.
Patil A.A., Waphare B.N.
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Conrad’s Partial Order on P.Q.-Baer *-Rings
We prove that a p.q.-Baer *-ring forms a pseudo lattice with Conrad’s partial order and also characterize p.q.-Baer *-rings which are lattices. The initial segments of a p.q.-Baer *-ring with the Conrad’s partial order are shown to be an orthomodular ...
Khairnar Anil, Waphare B.N.
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Pravastatin and placental insufficiency associated disorders: A systematic review and meta-analysis. [PDF]
Hirsch A +3 more
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Nutritional interventions to counteract the detrimental consequences of early-life stress. [PDF]
Geertsema J +9 more
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Some of the next articles are maybe not open access.
On Posner’s second theorem for semirings with involution
Journal of Discrete Mathematical Sciences and Cryptography, 2020Liaqat Ali
exaly

