Renormalization group and the Ginzburg-Landau equation

From MaRDI portal
Publication:1207993

DOI10.1007/BF02096573zbMath0765.35052OpenAlexW1999307745MaRDI QIDQ1207993

Antti Kupiainen, Jean Bricmont

Publication date: 16 May 1993

Published in: Communications in Mathematical Physics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/bf02096573



Related Items

The nonlinear stability of front solutions for parabolic partial differential equations, Renormalization Group Theory for Global Asymptotic Analysis, Renormalization group theory and variational calculations for propagating fronts, Diffusive stability of Turing patterns via normal forms, Nonlinear diffusion through large complex networks containing regular subgraphs, Asymptotic behavior near planar transition fronts for the Cahn-Hilliard equation, Invasion into remnant instability: a case study of front dynamics, The validity of phase diffusion equations and of Cahn-Hilliard equations for the modulation of pattern in reaction-diffusion systems, Asymptotic symmetry and asymptotic solutions to Ito stochastic differential equations, First order approximation for quadratic dispersive equations by the renormalization group approach, Self-similar decay of spatially localized perturbations of the Nusselt solution for the inclined film problem, Diffusive stability of spatial periodic solutions of the Swift-Hohenberg equation, Asymptotic behavior near transition fronts for equations of generalized Cahn-Hilliard form, The renormalization method based on the Taylor expansion and applications for asymptotic analysis, Nonlinear stability of periodic roll solutions in the real Ginzburg-Landau equation against \(C_{\mathrm{ub}}^m\)-perturbations, Asymptotic stability of the critical pulled front in a Lotka-Volterra competition model, Stable nongaussian diffusive profiles, Almost global existence and transient self similar decay for Poiseuille flow at criticality for exponentially long times, Front propagation into unstable states, Reduction of dynamics with Lie group analysis, Modulation Equations Near the Eckhaus Boundary: The KdV Equation, A waiting time phenomenon for modulations of pattern in reaction-diffusion systems, Diffusive mixing of periodic wave trains in reaction-diffusion systems, Renormalization-group method for reduction of evolution equations; invariant manifolds and envelopes., Diffusive stability of oscillations in reaction-diffusion systems, ASYMPTOTIC SCALING SYMMETRIES FOR NONLINEAR PDES, Nonlinear Stability of Bifurcating Front Solutions for the Taylor-Couette Problem, Asymptotic stability of the critical Fisher-KPP front using pointwise estimates, Nonlinear Stability of Bifurcating Front Solutions for the Taylor-Couette Problem, Anomalous dimension in the solution of the Barenblatt’s equation, Renormalization group method applied to kinetic equations: Roles of initial values and time, Self-similar decay of localized perturbations in the integral boundary layer equation, Random walks and flights over connected graphs and complex networks, Nonlinear Stability at the Eckhaus Boundary, Global existence and decay in nonlinearly coupled reaction-diffusion-advection equations with different velocities, Diffusive stability of rolls in the two–dimensional real and complex swift–hohenberg equation, Group analysis and renormgroup symmetries, Renormalization Group Theory for Global Asymptotic Analysis, Stability of moving fronts in the Ginzburg-Landau equation



Cites Work