Results 41 to 50 of about 32,538 (166)
Influence of Thermoelastic Phenomena on the Energy Conservation in Non-Contacting Face Seals
The purpose of this study was to develop a mathematical model for non-contacting face seals to analyze how their performance is affected by thermoelastic phenomena. The model was used to solve thermal conductivity and thermoelasticity problems.
Slawomir Blasiak
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Moduli space of filtered λ-ringstructures over a filtered ring
Motivated in part by recent works on the genus of classifying spaces of compact Lie groups, here we study the set of filtered λ-ring structures over a filtered ring from a purely algebraic point of view. From a global perspective, we first show that this
Donald Yau
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A steel containment vessel of PWR (Pressurized Water Reactor) has a circular cylindrical body and a hemispherical head. Since the containment vessel is a thin-walled shell structure, shear and bending buckling might occur in the cylindrical part under ...
Kazuhiro MIURA +6 more
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Double and Square Bessel–Gaussian Beams
We obtain a transform that relates the standard Bessel–Gaussian (BG) beams with BG beams described by the Bessel function of a half-integer order and quadratic radial dependence in the argument.
Eugeny G. Abramochkin +2 more
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In this study, we consider codes over Euclidean domains modulo their ideals. In the first half of the study, we deal with arbitrary Euclidean domains.
Hajime Matsui
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Noetherian rings of composite generalized power series
Let A⊆BA\subseteq B be an extension of commutative rings with identity, (S,≤)\left(S,\le ) a nonzero strictly ordered monoid, and S*=S\{0}{S}^{* }\left=S\backslash \left\{0\right\}.
Oh Dong Yeol
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On λ-rings and topological realization
It is shown that most possibly truncated power series rings admit uncountably many filtered λ-ring structures. The question of how many of these filtered λ-ring structures are topologically realizable by the K-theory of torsion-free spaces is also ...
Donald Yau
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Right Gaussian rings and skew power series rings
The authors extend the notion of a Gaussian ring to a noncommutative setting by introducing right Gaussian rings. For a ring \(R\) and a polynomial \(f\in R[x]\), let \(c_r(f)\) be the right ideal of \(R\) generated by the coefficients of \(f\). If \(c_r(fg)=c_r(f)c_r(g)\) for any \(f,g\in R[x]\), the ring \(R\) is called `right Gaussian'.
Mazurek, Ryszard, Ziembowski, Michał
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Localizations and completions of skew power series rings
This paper is a natural continuation of the study of skew power series rings $A=R[[t;\sigma,\delta]]$ initiated in an earlier work. We construct skew Laurent series rings $B$ and show the existence of some canonical Ore sets $S$ for the skew power series rings $A$ such that a certain completion of the localization $A_S$ is isomorphic to $B.$ This
P. Schneider, O. Venjakob
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ALMOST right (left) SEMICLEAN RINGS of SKEW GENERALIZED POWER SERIES
We extend the notions of almost clean, n-almost clean, and almost semiclean to the non-commutative setting. Then, we demonstrate that under specific conditions that the skew generalized power series rings S[[T,w]] is almost right (left) semiclean if ...
Dina Abdelhakim +2 more
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