Results 31 to 40 of about 3,419,452 (348)
Les phenomenes d'adsorption en geometries non standard, et en particulier en mouillage de surfaces courbes, revelent des caracteristiques nouvelles et inattendues. Contrairement aux recentes previsions, les transitions de phase d'adsorption sur des substrats cylindriques peuvent continuer d'exister quand la longueur de correlation ξ de la taille d ...
Indekeu, J, Upton, P, Yeomans, J
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The polarized distribution of P granules in a worm embryo is achieved, not by movement of the granules, but by a condensation process.
Le Goff, Loïc, Lecuit, Thomas
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Phase transitions in phylogeny [PDF]
We apply the theory of markov random fields on trees to derive a phase transition in the number of samples needed in order to reconstruct phylogenies. We consider the Cavender-Farris-Neyman model of evolution on trees, where all the inner nodes have degree at least 3, and the net transition on each edge is bounded by e.
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Phase transitions at preheating [PDF]
Some statements are corrected. Also, comments of the referee of Phys. Lett.
Igor Tkachev, Igor Tkachev
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Axiogenesis from SU(2) R phase transition
The baryon asymmetry of the universe may be explained by rotations of the QCD axion in field space and baryon number violating processes. We consider the minimal extension of the Standard Model by a non-Abelian gauge interaction, SU(2) R , whose ...
Keisuke Harigaya, Ruoquan Wang
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The present work is devoted to the modelling which is based on the modified Cahn-Hilliard equation, the interplay of equilibrium and non-equilibrium phase transitions.
P.O. Mchedlov-Petrosyan, L.N. Davydov
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Observation of Dynamical Quantum Phase Transition with Correspondence in Excited State Phase Diagram [PDF]
Dynamical quantum phase transitions are closely related to equilibrium quantum phase transitions for ground states. Here, we report an experimental observation of a dynamical quantum phase transition in a spinor condensate with correspondence in an excited state phase diagram, instead of the ground state one.
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On the Douglas-Kazakov phase transition
We give a rigorous proof of the fact that a phase transition discovered by Douglas and Kazakov in 1993 in the context of two-dimensional gauge theories occurs. This phase transition can be formulated in terms of the Brownian bridge on
Lévy Thierry, Maïda Mylène
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Complexity, scaling, and a phase transition
We investigate the holographic complexity of CFTs compactified on a circle with a Wilson line, dual to magnetized solitons in AdS4 and AdS5. These theories have a confinement-deconfinement phase transition as a function of the Wilson line, and the ...
Jiayue Yang, Andrew R. Frey
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Phase transitions in a multistate majority-vote model on complex networks [PDF]
We generalize the original majority-vote (MV) model from two states to arbitrary $p$ states and study the order-disorder phase transitions in such a $p$-state MV model on complex networks. By extensive Monte Carlo simulations and a mean-field theory, we show that for $p\geq3$ the order of phase transition is essentially different from a continuous ...
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