Results 11 to 20 of about 7,227 (40)
Monte Carlo study of the hull distribution for the q=1 Brauer model
We study a special case of the Brauer model in which every path of the model has weight q=1. The model has been studied before as a solvable lattice model and can be viewed as a Lorentz lattice gas.
Ahlfors L V +18 more
core +3 more sources
The Length of an SLE - Monte Carlo Studies
The scaling limits of a variety of critical two-dimensional lattice models are equal to the Schramm-Loewner evolution (SLE) for a suitable value of the parameter kappa.
G. Lawler +15 more
core +3 more sources
Area distribution of the planar random loop boundary
We numerically investigate the area statistics of the outer boundary of planar random loops, on the square and triangular lattices. Our Monte Carlo simulations suggest that the underlying limit distribution is the Airy distribution, which was recently ...
Cardy J L +17 more
core +1 more source
Simulations of the self-avoiding walk (SAW) are performed in a half-plane and a cut-plane (the complex plane with the positive real axis removed) using the pivot algorithm.
Kennedy, Tom
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Uniform Central Limit Theorem for martingales [PDF]
We study some sufficient conditions imposed on the sequence of martingale differences (m.d.) in the separable Banach spaces of continuous functions defined on the metric compact set for the Central Limit Theorem in this space.
Sirota, L.
core
We compare finite rank perturbations of the following three ensembles of complex rectangular random matrices: First, a generalised Wishart ensemble with one random and two fixed correlation matrices introduced by Borodin and P\'ech\'e, second, the ...
Akemann, Gernot +3 more
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Global properties of Stochastic Loewner evolution driven by Levy processes
Standard Schramm-Loewner evolution (SLE) is driven by a continuous Brownian motion which then produces a trace, a continuous fractal curve connecting the singular points of the motion. If jumps are added to the driving function, the trace branches.
Appelbaum D +18 more
core +3 more sources
We consider some versions and generalizations of the approach to expansion of iterated Ito stochastic integrals of arbitrary multiplicity $k$ $(k\in\mathbb{N})$ based on generalized multiple Fourier series. The expansions of iterated stochastic integrals
Kuznetsov, Dmitriy F.
core
Generalized flows, intrinsic stochasticity, and turbulent transport. [PDF]
E W, Vanden Eijnden E.
europepmc +1 more source
Some of the next articles are maybe not open access.
Disentangling the individual and contextual effects of math anxiety: A global perspective
Proceedings of the National Academy of Sciences of the United States of America, 2022Nathan T T Lau +2 more
exaly

