For disordered elastic manifolds in the ground state (equilibrium) we obtain the critical exponents for the roughness and the correction-to-scaling up to 3-loop order, i.e. third order in ε=4−d, where d is the internal dimension d. We also give the full 2-point function up to order ε2, i.e. at 2-loop order
16 pages, 1 figure. v3: proof of the main theorem simplified, typos corrected, 1 reference added. To...
[[abstract]]We study a recently introduced stochastic growth model for interfacial depinning with qu...
Companion paper to arXiv:2207.08341There are two main universality classes for depinning of elastic ...
We calculate the effective action for disordered elastic manifolds in the ground state (equilibrium)...
46 pages, 7 figuresInternational audienceWe study the scaling properties of a one-dimensional interf...
The simultaneous effect of both disorder and crystal-lattice pinning on the equilibrium behavior of ...
The competition between pinning of periodic elastic media, e.g., charge density waves or flux line l...
4 pages, 2 figuresWithin a recently developed framework of dynamical Monte Carlo algorithms, we comp...
International audienceElastic interfaces display scale-invariant geometrical fluctuations at suffici...
The roughening behavior of a one-dimensional interface fluctuating under quenched disorder growth is...
Self-affine rough interfaces are ubiquitous in experimental systems, and display characteristic scal...
4 pages, 4 figuresWe compute roughness exponents of elastic d-dimensional manifolds in (d+1)-dimensi...
A wide class of solid-state models support incommensurate structures. They are mostly given by eithe...
Statistical topography of two-dimensional interfaces in the presence of quenched disorder is studied...
We study the model of a driven interface in a disordered medium including the KPZ-nonlinearity. The ...
16 pages, 1 figure. v3: proof of the main theorem simplified, typos corrected, 1 reference added. To...
[[abstract]]We study a recently introduced stochastic growth model for interfacial depinning with qu...
Companion paper to arXiv:2207.08341There are two main universality classes for depinning of elastic ...
We calculate the effective action for disordered elastic manifolds in the ground state (equilibrium)...
46 pages, 7 figuresInternational audienceWe study the scaling properties of a one-dimensional interf...
The simultaneous effect of both disorder and crystal-lattice pinning on the equilibrium behavior of ...
The competition between pinning of periodic elastic media, e.g., charge density waves or flux line l...
4 pages, 2 figuresWithin a recently developed framework of dynamical Monte Carlo algorithms, we comp...
International audienceElastic interfaces display scale-invariant geometrical fluctuations at suffici...
The roughening behavior of a one-dimensional interface fluctuating under quenched disorder growth is...
Self-affine rough interfaces are ubiquitous in experimental systems, and display characteristic scal...
4 pages, 4 figuresWe compute roughness exponents of elastic d-dimensional manifolds in (d+1)-dimensi...
A wide class of solid-state models support incommensurate structures. They are mostly given by eithe...
Statistical topography of two-dimensional interfaces in the presence of quenched disorder is studied...
We study the model of a driven interface in a disordered medium including the KPZ-nonlinearity. The ...
16 pages, 1 figure. v3: proof of the main theorem simplified, typos corrected, 1 reference added. To...
[[abstract]]We study a recently introduced stochastic growth model for interfacial depinning with qu...
Companion paper to arXiv:2207.08341There are two main universality classes for depinning of elastic ...