منابع مشابه
Recherche dirigée par le dernier conflit
In this paper, we propose an approach to guide search to sources of conflicts. The principle is the following: the last variable involved in the last conflict is selected in priority, as long as the constraint network can not be made consistent, in order to find the (most recent) culprit variable, following the current partial instantiation from the leaf to the root of the search tree. In other...
متن کاملar X iv : h ep - p h / 05 02 17 5 v 1 1 8 Fe b 20 05 HUTP
Inspired by the AdS/CFT correspondence, we show that any G/H symmetry breaking pattern can be described by a simple two-site moose diagram. This construction trivially reproduces the CCWZ prescription in the context of Hidden Local Symmetry. We interpret this moose in a novel way to show that many little Higgs theories can emerge from ordinary chiral symmetry breaking in scaled-up QCD. We apply...
متن کاملar X iv : h ep - p h / 05 02 01 2 v 1 1 Fe b 20 05
Sometimes one hears the lament[1] that while theorists are lionized, rarely do experimenters get the credit that they deserve. To redress this balance a little, I would like to begin by recalling the life and times of Charles Drummond Ellis; whose work made the invention of the neutrino inevitable. His romantic story starts with his “conversion” from an army career as an artillery officer to re...
متن کاملar X iv : h ep - p h / 05 09 11 2 v 1 1 2 Se p 20 05 MADPH -
We study neutralino sectors in extensions of the MSSM that dynamically generate the μ-term. The extra neutralino states are superpartners of the Higgs singlets and/or additional gauge bosons. The extended models may have distinct lightest neutralino properties which can have important influences on their phenomenology. We consider constraints on the lightest neutralino from LEP, Tevatron, and (...
متن کامل18.783 Elliptic Curves Spring 2013 Lecture #24 05/09/2013
Andrew V. Sutherland In this lecture we give a brief overview of modular forms, focusing on their relationship to elliptic curves. This connection is crucial to Wiles’ proof of Fermat’s Last Theorem [7]; the crux of his proof is that every semistable elliptic curve over Q is modular.1 In order to explain what this means, we need to delve briefly into the theory of modular forms. Our goal in doi...
متن کاملذخیره در منابع من
با ذخیره ی این منبع در منابع من، دسترسی به آن را برای استفاده های بعدی آسان تر کنید
ژورنال
عنوان ژورنال: Cahiers d'Outre-Mer
سال: 2016
ISSN: 0373-5834,1961-8603
DOI: 10.4000/com.7779