Results 31 to 40 of about 1,523,478 (287)
Local-Global Principles for Diophantine Equations [PDF]
The real number field, denoted ℝ, is the most well-known extension field of ℚ, the field of rational numbers, but it is not the only one. For each prime p, there exists an extension field ℚp of ℚ, and these fields, known as the p-adic fields, have some ...
Barham, Benjamin
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Abstract We prove a rigidity result for maps between Čech–Stone remainders under fairly mild forcing axioms.
ALESSANDRO VIGNATI, DENIZ YILMAZ
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An Extension of the Invariance Principle for Switched Affine System
In this paper, an approach to investigate switched affine system via matrix inequalities is presented. Particularly, an extension of LaSalle’s invariance principle for this class of systems under arbitrary dwell-time switching signal is presented.
Thiago S. Pinto +2 more
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On extension of Donsker–Prokhorov invariance principle
The extension of Donsker–Prokhorov invariance principle for two-dimensional parameter summation process in Hölder space is provided for the case of independent non-identically distributed random variables.
Vaidotas Zemlys
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A complex singlet extension of the standard model and multi-critical point principle
We study the Multi-critical Point Principle (MPP) in a complex singlet scalar extension of the Standard Model (CxSM). The MPP discussed in this study selects model parameters so that two low-energy vacua realized by scalar fields are degenerate.
Gi-Chol Cho +2 more
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We show that the minimal speed for the existence of monotonic fronts of the equation $u_t = (u^m)_{xx} + f(u)$ with $f(0) = f(1) = 0$, $m >1$ and $f>0$ in $(0,1)$ derives from a variational principle.
A. Kolmogorov +11 more
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The prevention principle and the extension of time clauses in English law shipbuilding contracts
This paper deals with a well-established English law principle known as the “prevention principle“ in the context of shipbuilding contracts. Under the principle, no party to a contract should benefit from its own failure to perform.
Zoran Tasić
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Hasse principles for multinorm equations
Let $k$ be a global field and let $L_0$,...,$L_m$ be finite separable field extensions of $k$. In this paper, we are interested in the Hasse principle for the multinorm equation $\underset{i=0}{\overset{m}{\prod}}N_{L_i/k}(t_i)=c$.
Bayer-Fluckiger, Eva +2 more
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Testing the Gravitational Weak Equivalence Principle in the Standard-Model Extension with Binary Pulsars [PDF]
The Standard-Model Extension provides a framework to systematically investigate possible violation of the Lorentz symmetry. Concerning gravity, the linearized version was extensively examined.
Bailey, Quentin G., Shao, Lijing
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About Extensions of the Extremal Principle
In this article, after recalling and discussing the conventional extremality, local extremality, stationarity and approximate stationarity properties of collections of sets and the corresponding (extended) extremal principle, we focus on extensions of these properties and the corresponding dual conditions with the goal to refine the main arguments used
Hoa T. Bui, Alexander Y. Kruger
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