Search Results - "Majumdar, SN"

Persistence in nonequilibrium systems by Majumdar, Satya N.

“…This is a brief review of recent theoretical efforts to understand persistence in nonequilibrium systems…”
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Airy distribution function : From the area under a brownian excursion to the maximal height of fluctuating interfaces by MAJUMDAR, Satya N, COMTET, Alain

“…The Airy distribution function describes the probability distribution of the area under a Brownian excursion over a unit interval. Surprisingly, this function…”
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Exact maximal height distribution of fluctuating interfaces by MAJUMDAR, Satya N, COMTET, Alain

“…We present an exact solution for the distribution P(h(m),L) of the maximal height h(m) (measured with respect to the average spatial height) in the steady…”
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Nature of the condensate in mass transport models by MAJUMDAR, Satya N, EVANS, M. R, ZIA, R. K. P

“…We study the phenomenon of real space condensation in the steady state of a class of one-dimensional mass transport models. We derive the criterion for the…”
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Local and occupation time of a particle diffusing in a random medium by Majumdar, Satya N, Comtet, Alain

“…We consider a particle moving in a one-dimensional potential which has a symmetric deterministic part and a quenched random part. We study analytically the…”
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Canonical analysis of condensation in factorised steady states by EVANS, M. R, MAJUMDAR, Satya N, ZIA, R. K. P

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Spatial persistence of fluctuating interfaces by Majumdar, S N, Bray, A J

“…We show that the probability, P0(l), that the height of a fluctuating (d+1)-dimensional interface in its steady state stays above its initial value up to a…”
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Unified solution of the expected maximum of a discrete time random walk and the discrete flux to a spherical trap by MAJUMDAR, Satya N, COMTET, Alain, ZIFF, Robert M

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Persistence exponents for fluctuating interfaces by Krug, J., Kallabis, H., Majumdar, S. N., Cornell, S. J., Bray, A. J., Sire, C.

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Nonequilibrium Phase Transitions in Models of Aggregation, Adsorption, and Dissociation by Majumdar, Satya N., Krishnamurthy, Supriya, Barma, Mustansir

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Nontrivial Exponent for Simple Diffusion by Majumdar, SN, Sire, C, Bray, AJ, Cornell, SJ

“…The diffusion equation \\partial_t\\phi = \\nabla^2\\phi is considered, with initial condition \\phi( _x_ ,0) a gaussian random variable with zero mean. Using…”
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Traveling front solutions to directed diffusion-limited aggregation, digital search trees, and the Lempel-Ziv data compression algorithm by Majumdar, Satya N

“…We use the traveling front approach to derive exact asymptotic results for the statistics of the number of particles in a class of directed diffusion-limited…”
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Extreme value statistics and traveling fronts: various applications by Majumdar, Satya N., Krapivsky, P.L.

“…An intriguing connection between extreme value statistics and traveling fronts has been found recently in a number of diverse problems. In this short review we…”
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Passive sliders on fluctuating surfaces : Strong-clustering states by NAGAR, Apoorva, BARMA, Mustansir, MAJUMDAR, Satya N

“…We study the clustering properties of particles sliding downwards on a fluctuating surface evolving through the Kardar-Parisi-Zhang equation, a problem…”
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Survival Probability of a Gaussian Non-Markovian Process: Application to the T=0 Dynamics of the Ising Model by Majumdar, SN, Sire, C

“…We study the decay of the probability for a non-Markovian stationary Gaussian walker not to cross the origin up to time $t$. This result is then used to…”
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Extreme value statistics and traveling fronts: application to computer science by Majumdar, Satya N, Krapivsky, P L

“…We study the statistics of height and balanced height in the binary search tree problem in computer science. The search tree problem is first mapped to a…”
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Traveling waves, front selection, and exact nontrivial exponents in a random fragmentation problem by Krapivsky, P L, Majumdar, S N

“…We study a random bisection problem where an interval of length x is cut into two random fragments at the first stage, then each of these two fragments is cut…”
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Persistence with Partial Survival by Majumdar, Satya N., Bray, Alan J.

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Critical properties of random quantum Potts and clock models by Senthil, T, Majumdar, SN

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Persistence of manifolds in nonequilibrium critical dynamics by Majumdar, Satya N, Bray, Alan J

“…We study the persistence probability P(t) that, starting from a random initial condition, the magnetization of a d'-dimensional manifold of a d-dimensional…”
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