Results 11 to 20 of about 2,040,363 (288)
Dynamics near QCD critical point by dynamic renormalization group [PDF]
, 2011 We work out the basic analysis of dynamics near QCD critical point (CP) by dynamic renormalization group (RG). In addition to the RG analysis by coarse graining, we construct the nonlinear Langevin equation as a basic equation for the critical dynamics ...
Minami, Yuki
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Elementary cuspoid catastrophes as the models of phenomenological equations of state
AIP Advances, 2011 The suggested earlier approach based on the equation of state expressed as the equilibrium surface of cuspoid catastrophes has been expanded and developed. The family of equations of state with arbitrary critical point degeneracy has been obtained.
Alexander V. Tatarenko
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Linear Stability Analysis of the Cahn–Hilliard Equation in Spinodal Region
Journal of Function Spaces, 2022 We study a linear stability analysis for the Cahn–Hilliard (CH) equation at critical and off-critical compositions. The CH equation is solved by the linearly stabilized splitting scheme and the Fourier-spectral method.
Seokjun Ham +6 more
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Calculating Lyapunov Value for the Logistic Equation with Rapidly Oscillating Delay
Моделирование и анализ информационных систем, 2014 We consider the local dynamic of the logistic equation with rapidly oscillating timeperiodic piecewise constant or piecewise linear coefficient of delay.
N. D. Bykova
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Higher Lamé Equations and Critical Points of Master Functions [PDF]
Moscow Mathematical Journal, 2007 Under certain conditions, we give an estimate from above on the number of differential equations of order $r+1$ with prescribed regular singular points, prescribed exponents at singular points, and having a quasi-polynomial flag of solutions. The estimate is given in terms of a suitable weight subspace of the tensor power $U(\n_-)^{\otimes (n-1 ...
Mukhin, E., Tarasov, V., Varchenko, A.
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Critical Points for Elliptic Equations with Prescribed Boundary Conditions [PDF]
Archive for Rational Mechanics and Analysis, 2017 This paper concerns the existence of critical points for solutions to second order elliptic equations of the form $\nabla\cdot (x)\nabla u=0$ posed on a bounded domain $X$ with prescribed boundary conditions. In spatial dimension $n=2$, it is known that the number of critical points (where $\nabla u=0$) is related to the number of oscillations of the
Alberti, Giovanni S. +2 more
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The U(5)-O(6) transition in the Interacting Boson Model and the E(5) critical point symmetry [PDF]
, 2003 The relation of the recently proposed E(5) critical point symmetry with the interacting boson model is investigated. The large-N limit of the interacting boson model at the critical point in the transition from U(5) to O(6) is obtained by solving the ...
A. Bohr +10 more
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Critical behavior of a four-point Schwinger-Dyson equation [PDF]
Physical Review D, 1995 We study the Schwinger-Dyson equation associated with a chirality-changing fermion four-point function in a strongly coupled U(1) gauge theory. After making appropriate simplifications, we solve the equation numerically via a relaxation method. Our analysis provides an estimate of the critical coupling and it gives some indication as to the general ...
, Holdom, , Triantaphyllou
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The Isospin Dependence Of The Nuclear Equation Of State Near The Critical Point [PDF]
, 2010 We discuss experimental evidence for a nuclear phase transition driven by the different concentration of neutrons to protons. Different ratios of the neutron to proton concentrations lead to different critical points for the phase transition.
A. Bonasera +19 more
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Critical Point Theory for the Lorentz Force Equation
Archive for Rational Mechanics and Analysis, 2019 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
David Arcoya +2 more
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