Results 51 to 60 of about 5,615,400 (187)

Finding critical points using improved scaling Ansaetze

, 2015
Analyzing in detail the first corrections to the scaling hypothesis, we develop accelerated methods for the determination of critical points from finite size data.
Barber M N ed Domb C, Baxter R J, C Degli Esposti Boschi, L Campos Venuti, M Roncaglia, Patasinskij A Z, Reinicke P   +6 more
core   +1 more source

Deceleration parameter as a unifying criterion for FRW cosmological models at critical points

Physics Letters B
The critical points of dynamical system equations are key in understanding the time evolution of the relevant model-universe. They provide information which help us to rule out those cosmological models which are not able to correctly describe the ...
Amin Salehi
doaj   +1 more source

Dynamics and transport near quantum-critical points

, 1997
The physics of non-zero temperature dynamics and transport near quantum-critical points is discussed by a detailed study of the O(N)-symmetric, relativistic, quantum field theory of a N-component scalar field in $d$ spatial dimensions.
A Leclair, A Sokol, AB Zamalodchikov, AF Hebard, AJ Millis, AJ Millis, AM Goldman, AM Polyakov, AV Chubukov, AV Chubukov, AV Chubukov, AW Sandvik, AW Sandvik, BM McCoy, BM McCoy, DW Jepsen, E Barouch, E Brezin, E Lieb, ES Sorensen, GG Batrouni, GT Zimanyi, HSJ Zant van der, J Zinn-Justin, J-M Drouffe, JA Hertz, JB Kogut, JHH Perk, JHH Perk, JL Cardy, JL Cardy, JL Lebowitz, JM Tranquada, JP Boucher, K Hida, K Maki, K Runge, L Zheng, LB Keldysh, LP Kadanoff, M Azuma, M Greven, M Greven, M Luscher, M Makivic, M Takigawa, M Takigawa, M Troyer, M Wallin, M-C Cha, MA Continentino, MP Gelfand, MPA Fisher, MPA Fisher, MPA Fisher, N Elstner, N Read, NM Bogoliubov, O Babelon, OA Staxykh, P Danielewicz, P Pfeuty, PC Hohenberg, R Fazio, RJ Glauber, S Chakravarty, S Kivelson, S Sachdev, S Sachdev, S Sachdev, S Sachdev, S Sachdev, S Sachdev, S Sachdev, S Sachdev, S Sachdev, S Sachdev, S Sachdev, S Sarma Das, S Tyc, SM Girvin, T Imai, T Imai, T Joliceour, T Shimizu, TM Rice, V Pellegrini, VP Yurov, W Chen, XG Wen, XG Wen   +90 more
core   +1 more source

Anisotropic critical points from holography

Journal of High Energy Physics
We present a comprehensive analysis of generic 5-dimensional Einstein-Maxwell-Dilaton-Axion (EMDA) holographic theories with exponential couplings.
Dimitrios Giataganas, Umut Gürsoy, Claire Moran, Juan F. Pedraza, David Rodríguez Fernández   +4 more
doaj   +1 more source

On critical points of Blaschke products [PDF]

, 2010
We obtain an upper bound for the derivative of a Blaschke product, whose zeros lie in a certain Stolz-type region. We show that the derivative belongs to the space of analytic functions in the unit disk, introduced recently in \cite{FG}.
Favorov, S., Golinskii, L.
core  

Coexistence Curve Singularities at Critical End Points

, 1997
We report an extensive Monte Carlo study of critical end point behaviour in a symmetrical binary fluid mixture. On the basis of general scaling arguments, singular behaviour is predicted in the diameter of the liquid-gas coexistence curve as the critical
A. D. Bruce, A. M. Ferrenberg, B. Berg, B. M. Law, C. Borgs, K. Binder, M. A. Anisimov, M. C. Barbosa, M. C. Barbosa, M. E. Fisher, M. E. Fisher, M. E. Fisher, M. P. Allen, N. B. Wilding, Nigel B. Wilding   +14 more
core   +1 more source

Existence of multiple nontrivial solutions of the nonlinear Schrödinger-Korteweg-de Vries type system

Advances in Nonlinear Analysis, 2021
In this paper we are concerned with the existence, nonexistence and bifurcation of nontrivial solution of the nonlinear Schrödinger-Korteweg-de Vries type system(NLS-NLS-KdV).
Geng Qiuping, Wang Jun, Yang Jing
doaj   +1 more source

Critical fixed points in class D superconductors

, 2009
We study in detail a critical line on the phase diagram of the Cho-Fisher network model separating three different phases: metallic and two distinct localized phases with different quantized thermal Hall conductances.
Kagalovsky, Victor, Nemirovsky, Demitry
core   +1 more source

Pairing gaps near ferromagnetic quantum critical points

, 2015
We address the quantum-critical behavior of a two-dimensional itinerant ferromagnetic systems described by a spin-fermion model in which fermions interact with close to critical bosonic modes.
Efetov, Konstantin B., Einenkel, Matthias, Meier, Hendrik, Pépin, Catherine   +3 more
core   +4 more sources

Scaling approach to itinerant quantum critical points

, 2003
Based on phase space arguments, we develop a simple approach to metallic quantum critical points, designed to study the problem without integrating the fermions out of the partition function.
A. Abanov, A. Schröder, A. Schröder, A.J. Millis, Ar. Abanov, C. Nayak, Catherine Pépin, D. Belitz, D. Belitz, D. Belitz, G. Benfatto, J. Custers, J. Gan, J. Hertz, Jérome Rech, N.D. Mathur, R. Shankar, Revaz Ramazashvili, S.R. Julian, T. Vojta, T. Vojta   +20 more
core   +4 more sources