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Kardar-Parisi-Zhang equation in the weak noise limit: pattern formation and upper critical dimension

Physical review. E, Statistical, nonlinear, and soft matter physics, 2006-03, Vol.73 (3 Pt 1), p.031104-031104, Article 031104

Fogedby, Hans C

2006

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Localized growth modes, dynamic textures, and upper critical dimension for the kardar-parisi-zhang equation in the weak-noise limit

Physical review letters, 2005-05, Vol.94 (19), p.195702.1-195702.4, Article 195702

FOGEDBY, Hans C

2005

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Lévy flights in random environments

Physical review letters, 1994-11, Vol.73 (19), p.2517-2520

Fogedby, HC

1994

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Lévy flights in external force fields: Langevin and fractional Fokker-Planck equations and their solutions

Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics, 1999-03, Vol.59 (3), p.2736-2745

1999

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Correlations, soliton modes, and non-Hermitian linear mode transmutation in the one-dimensional noisy Burgers equation

Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics, 2003-08, Vol.68 (2 Pt 2), p.026132-026132, Article 026132

Fogedby, Hans C

2003

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Langevin equations for continuous time Lévy flights

Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics, 1994-08, Vol.50 (2), p.1657-1660

Fogedby, HC

1994

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Nonequilibrium dynamics of a growing interface

Journal of physics. Condensed matter, 2002-02, Vol.14 (7), p.1557-1569

Fogedby, Hans C

2002

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Weak noise approach to the logistic map

Journal of statistical physics, 2005-12, Vol.121 (5-6), p.759-778

2005

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Scaling function for the noisy Burgers equation in the soliton approximation

Europhysics letters, 2001-11, Vol.56 (4), p.492-498

Fogedby, H. C

2001

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Lévy flights in quenched random force fields

Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics, 1998-08, Vol.58 (2), p.1690-1712

Fogedby, Hans C.

1998

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Morphology and Scaling in the Noisy Burgers Equation: Soliton Approach to the Strong Coupling Fixed Point

Physical review letters, 1998-02, Vol.80 (6), p.1126-1129

Fogedby, Hans C.

1998

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Towards a strong coupling theory for the KPZ equation

Physica A, 2002-11, Vol.314 (1), p.182-191

Fogedby, Hans C

2002

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Soliton-dynamical approach to a noisy Ginzburg-Landau model

Europhysics letters, 2003-06, Vol.62 (6), p.795-800

2003

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Dynamical pinning and non-Hermitian mode transmutation in the Burgers equation

The European physical journal. B, Condensed matter physics, 2001-03, Vol.20 (2), p.153-156

FOGEDBY, H. C

2001

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Canonical phase-space approach to the noisy Burgers equation: probability distributions

Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics, 1999-05, Vol.59 (5 Pt A), p.5065-5080

Fogedby, H C

1999

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Soliton approach to the noisy Burgers equation: Steepest descent method

Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics, 1998-05, Vol.57 (5), p.4943-4968

Fogedby, Hans C.

1998

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Finite-time-singularity with noise and damping

Brazilian journal of physics, 2003-09, Vol.33 (3), p.634-636

Fogedby, Hans C.

2003

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On the phase space approach to complexity

Journal of statistical physics, 1992-10, Vol.69 (1-2), p.411-425

FOGEDBY, H. C

1992

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Ballistic motion in quenched random environments

Physica A, 2001-08, Vol.297 (3), p.389-400

2001

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Continuum Limit, Galilean Invariance, and Solitons in the Quantum Equivalent of the Noisy Burgers Equation

Physical review letters, 1995-09, Vol.75 (10), p.1883-1886

1995

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Noise Applied to a Finite-Time-Singularity

Progress of theoretical physics. Supplement, 2003-01, Vol.150, p.343-347

Fogedby, Hans C.

2003

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Solitons and diffusive modes in the noiseless Burgers equation: Stability analysis

Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics, 1998-02, Vol.57 (2), p.2331-2337

Fogedby, Hans C.

1998

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Canonical phase-space approach to the noisy Burgers equation

Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics, 1999-10, Vol.60 (4 Pt B), p.4950-4953

Fogedby, H C

1999

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Aspects of Lévy flights in a quenched random force field

Lévy Flights and Related Topics in Physics, 2005, p.251-261

2005

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Monte Carlo study of correlations near the ground state of the triangular antiferromagnetic Ising model

Physica A, 1997-12, Vol.246 (3), p.563-575

1997

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Kardar-Parisi-Zhang equation in the weak noise limit: pattern formation and upper critical dimension

Localized growth modes, dynamic textures, and upper critical dimension for the kardar-parisi-zhang equation in the weak-noise limit

Lévy flights in random environments

Lévy flights in external force fields: Langevin and fractional Fokker-Planck equations and their solutions

Correlations, soliton modes, and non-Hermitian linear mode transmutation in the one-dimensional noisy Burgers equation

Langevin equations for continuous time Lévy flights

Nonequilibrium dynamics of a growing interface

Weak noise approach to the logistic map

Scaling function for the noisy Burgers equation in the soliton approximation

Lévy flights in quenched random force fields

Morphology and Scaling in the Noisy Burgers Equation: Soliton Approach to the Strong Coupling Fixed Point

Towards a strong coupling theory for the KPZ equation

Soliton-dynamical approach to a noisy Ginzburg-Landau model

Dynamical pinning and non-Hermitian mode transmutation in the Burgers equation

Canonical phase-space approach to the noisy Burgers equation: probability distributions

Soliton approach to the noisy Burgers equation: Steepest descent method

Finite-time-singularity with noise and damping

On the phase space approach to complexity

Ballistic motion in quenched random environments

Continuum Limit, Galilean Invariance, and Solitons in the Quantum Equivalent of the Noisy Burgers Equation

Noise Applied to a Finite-Time-Singularity

Solitons and diffusive modes in the noiseless Burgers equation: Stability analysis

Canonical phase-space approach to the noisy Burgers equation

Aspects of Lévy flights in a quenched random force field

Monte Carlo study of correlations near the ground state of the triangular antiferromagnetic Ising model

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