Bethe solution for the dynamical-scaling exponent of the noisy Burgers equation.
about
Universal distributions for growth processes in 1+1 dimensions and random matricesDynamic correlation functions and Boltzmann-Langevin approach for driven one-dimensional lattice gas.Inhomogeneous exclusion processes with extended objects: the effect of defect locations.Competition between multiple totally asymmetric simple exclusion processes for a finite pool of resources.Slow relaxation and aging kinetics for the driven lattice gas.Interplay between finite resources and a local defect in an asymmetric simple exclusion process.Exact solution of the asymmetric exclusion model with particles of arbitrary size.Tagged particle correlations in the asymmetric simple exclusion process: finite-size effects.Finite-size scaling and the toroidal partition function of the critical asymmetric six-vertex model.Infinitely fast diffusion in single-file systems.Transient behavior in single-file systems.Exact Bethe Ansatz Spectrum of a Tight-Binding Chain with Dephasing Noise.Emergence of jams in the generalized totally asymmetric simple exclusion process.Asymmetric exclusion model with impurities.Universal cumulants of the current in diffusive systems on a ring.Scaling properties of the asymmetric exclusion process with long-range hopping.Bethe ansatz solution of the asymmetric exclusion process with open boundaries.Disordered asymmetric simple exclusion process: mean-field treatment.Bethe ansatz solution of zero-range process with nonuniform stationary state.Asymmetric exclusion process and extremal statistics of random sequences.Solvable multispecies reaction-diffusion processes.Bloch walls and macroscopic string states in Bethe's solution of the heisenberg ferromagnetic linear chainContinuum Limit, Galilean Invariance, and Solitons in the Quantum Equivalent of the Noisy Burgers Equation.Asymmetric one-dimensional exclusion processes: a two-parameter exactly solvable example.Anomalous tag diffusion in the asymmetric exclusion model with particles of arbitrary sizes.Relaxation dynamics of the asymmetric simple exclusion process with Langmuir kinetics on a ring.One-dimensional partially asymmetric simple exclusion process on a ring with a defect particleStochastic Higher Spin Vertex Models on the LineOrigins of scale invariance in growth processesDiscrete stochastic models for traffic flow
P2860
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P2860
Bethe solution for the dynamical-scaling exponent of the noisy Burgers equation.
description
1992 nî lūn-bûn
@nan
1992年の論文
@ja
1992年学术文章
@wuu
1992年学术文章
@zh
1992年学术文章
@zh-cn
1992年学术文章
@zh-hans
1992年学术文章
@zh-my
1992年学术文章
@zh-sg
1992年學術文章
@yue
1992年學術文章
@zh-hant
name
Bethe solution for the dynamical-scaling exponent of the noisy Burgers equation.
@en
Bethe solution for the dynamical-scaling exponent of the noisy Burgers equation.
@nl
type
label
Bethe solution for the dynamical-scaling exponent of the noisy Burgers equation.
@en
Bethe solution for the dynamical-scaling exponent of the noisy Burgers equation.
@nl
prefLabel
Bethe solution for the dynamical-scaling exponent of the noisy Burgers equation.
@en
Bethe solution for the dynamical-scaling exponent of the noisy Burgers equation.
@nl
P2860
P356
P1433
P1476
Bethe solution for the dynamical-scaling exponent of the noisy Burgers equation.
@en
P2860
P304
P356
10.1103/PHYSREVA.46.844
P407
P577
1992-07-01T00:00:00Z