Results 21 to 30 of about 78,445 (293)
Inspired by the peak structure observed by recent DAMPE experiment in $$e^+e^-$$ e+e- cosmic-ray spectrum, we consider a scalar dark matter (DM) model with gauged $$U(1)_{L_e-L_\mu }$$ U(1)Le-Lμ symmetry, which is the most economical anomaly-free theory ...
Junjie Cao +6 more
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Ideals on the Quantum Plane’s Jet Space
The goal of this paper is to introduce some rings that play the role of the jet spaces of the quantum plane and unlike the quantum plane itself possess interesting nontrivial prime ideals.
Andrey Glubokov
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On minimal spectrum of multiplication lattice modules [PDF]
We study the minimal prime elements of multiplication lattice module $M$ over a $C$-lattice $L$. Moreover, we topologize the spectrum $\pi(M)$ of minimal prime elements of $M$ and study several properties of it.
Sachin Ballal, Vilas Kharat
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β-Prime Spectrum of Stone Almost Distributive Lattices
The notion of boosters and β-filters in stone Almost Distributive Lattices are introduced and their properties are studied, utilizing boosters to characterize the β-filters.
Rafi N., Bandaru Ravi Kumar
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Prime spectrum and dynamics for nilpotent Cantor actions
A minimal equicontinuous action by homeomorphisms of a discrete group $\Gamma$ on a Cantor set $X$ is locally quasi-analytic, if each homeomorphism has a unique extension from small open sets to open sets of uniform diameter on $X$.
Hurder, S. +3 more
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Underwater Ambiguity Elimination Method Based on Co-Prime Sensor Array
Recently, the direction of arrival estimation with co-prime arrays has gradually been applied in underwater scenarios because of its significant advantages over traditional uniform linear arrays.
Tian Lan, Yilin Wang, Longhao Qiu
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Acceleration and Spectral Redistribution of Cosmic Rays in Radio-jet Shear Flows
A steady-state, semi-analytical model of energetic particle acceleration in radio-jet shear flows due to cosmic-ray viscosity obtained by Webb et al. is generalized to take into account more general cosmic-ray boundary spectra.
G. M. Webb +7 more
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The prime spectrum of an 𝐿-algebra
We prove that the lattice of ideals of an arbitrary L L -algebra is distributive.
Rump, Wolfgang, Vendramin, Leandro
openaire +4 more sources
ON THE CLASSICAL PRIME SPECTRUM OF LATTICE MODULES
Summary: Let \(M\) be a lattice module over a \(C\)-lattice \(L\). A proper element \(P\) of \(M\) is said to be classical prime if for \(a, b \in L\) and \(X \in M, abX \leq P\) implies that \(aX \leq P\) or \(bX \leq P\) . The set of all classical prime elements of \(M , Spec^{cp}(M)\) is called as classical prime spectrum.
GİRASE, Pradip +2 more
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ON DIFFERENTIAL IDEALS OF DIFFERENTIAL RINGS [PDF]
In this paper we introduce two operators denoted by and of a differential ring constructed from a subset of a differential ring. We shall also discuss the relationship between these operators and the differential ideals in differential rings, and Keigher
Yaseen A.W. Alhiti
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