[PDF] Top 20 Scaling of a random walk on a supercritical contact process
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Scaling of a random walk on a supercritical contact process
... simple random walks, the exclusion process, the contact process and the voter ...exclusion process particles are conserved and cannot sit on top of each ...the contact ... See full document
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Scaling limit for the random walk on the largest connected component of the critical random graph
... continuum random tree into R d with the same embedding we might be able to define the scaling limit of the random walks on the critical percolation ...the scaling limit of the random ... See full document
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Optimal scaling of the random walk Metropolis on elliptically symmetric unimodal targets
... The class for which the limit results are valid was then extended to include all algorithms on elliptically symmetric targets such that the same “shell” conditions are satisfied once the target has been transformed to ... See full document
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Methodology for inference on the Markov modulated Poisson process and theory for optimal scaling of the random walk Metropolis
... Section 2.5 details the Gibbs sampler itself for all three data formats. Priors are discussed, as is the use of the Gibbs sampler for model choice. Finally, limiting forms of the observed information matrix are derived ... See full document
264
Random walk in a high density dynamic random environment
... surprising, but it is non-trivial to prove. The proof that is given in this note is based on techniques that were developed in [10] to deal with spread-of-infection models. The main difficulty is that, due to particle ... See full document
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Slow movement of a random walk on the range of a random walk in the presence of an external field
... simple random walk S has loops, and so it is necessary to estimate how much time the biased random walk X spends in ...a random path that is non-self intersecting, then there is not ... See full document
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Dynamical Process on Growing Geometrical Network Based on Modular Group
... of random walk process in grow- ing geometrical ..., random walk centrality, average trapping time and global mean first passage ...linear scaling of GMFPT indicates the struc- ... See full document
9
Random walk with barycentric self-interaction
... loop-erased random walk (LERW), obtained by erasing chronologically the loops of a random walk, was introduced in [24] to study SAW, but it was soon realized that the two processes belong to ... See full document
34
Random walk on the range of random walk
... annealed scaling limits for the process X, which show that the intersections of the original simple random walk path are essentially ...any scaling limit for X will require logarithmic ... See full document
26
Random walks and the contact process
... the random walk satisfies some drift ...the random walk, Comets and Zeitouni [46] weakened the mixing assumptions of Rassoul-Agha [94] slightly, and proved a ... See full document
150
Decaying correlations for the supercritical contact process conditioned on survival
... set of all sites x for which there exists an active path from (x9, 0) to (x, t) for some site x9 2 A. Clearly f A t : t > 0g is distributed as a contact process with initial set A. By choosing the ... See full document
19
Transient random walk in symmetric exclusion: limit theorems and an Einstein relation
... exclusion, supercritical contact, and zero-range processes), apart from recent re- sults for specific cases (den Hollander and dos Santos (2013), den Hollander et ... See full document
17
Group walk random graphs
... I expect that GWRGs can unify many existing models of geometric ran- dom graphs, while introducing new ones, and offer new tools for analysing them including the Poisson boundary, as well as the notion of graphons [5]. ... See full document
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Do MENA stock market returns follow a random walk process? Pages 165-172 Download PDF
... The null hypothesis is that the returns (differences of log prices) follow a random walk. All tests are applied to the whole sample (joint test) and also for arbitrarily chosen k = 2,4,8,16. For ... See full document
8
Random walk attachment graphs
... a new vertex is added it links at random to a vertex and then takes ℓ random steps along directed edges, its colour then being determined. The case ℓ 6= 0(mod k) will have the proportions of each colour ... See full document
7
Interactive Segmentation Algorithm Based on Improved Random Walk
... In this paper the following results are shown for a total of two sets of test images, the first group is a natural image, the image size for the second group is the medical image, the image size is. In the first group, ... See full document
6
A Random Walk in Physical Biology
... general process of extracting information about various features in digital images is termed “segmentation” and is one of the most difficult problems in image ... See full document
194
Random Walk Decay Centrality
... on random walks in the ...along random outgo- ing edges (Lovász ...of random-walk ver- sions of various centrality measures, such as Random Walk Closeness centrality (White and ... See full document
8
Random walk over a hypersphere
... through the volume of an n-dimenslonal sphere can be obtained by a projection from a uniform distribution over the surface of an ame radius.. n+2-dimensional sphere each having the.[r] ... See full document
6
A crossover for the bad configurations of random walk in random scenery
... the random walk has increments 0, +1 or −1 with probability ε, (1 − ε)p and (1 − ε)(1 − p), respectively, with p ∈ [ 1 2 , 1 ] and ε ∈ [0, 1), and where the scenery assigns the color black or white to the ... See full document
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