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Correlation effects in a discrete quantum random walkSTANG, J. B; REZAKHANI, A. T; SANDERS, B. C et al.Journal of physics. A, Mathematical and theoretical (Print). 2009, Vol 42, Num 17, issn 1751-8113, 175304.1-175304.11Article

COUNTING PLANAR RANDOM WALK HOLESBENES, Christian.Annals of probability. 2008, Vol 36, Num 1, pp 91-126, issn 0091-1798, 36 p.Article

Random walk of annihilating particles on the ringGRIGORIEV, S. Yu; PRIEZZHEV, V. B.Theoretical and mathematical physics. 2006, Vol 146, Num 3, pp 411-420, issn 0040-5779, 10 p.Article

First-passage times for random walks in bounded domainsCONDAMIN, S; BENICHOU, O; MOREAU, M et al.Physical review letters. 2005, Vol 95, Num 26, pp 260601.1-260601.4, issn 0031-9007Article

Comment on: Curious properties of simple random walks. By S. I. Ben-Abraham et alBAAKE, Michael; LÖWE, Matthias.Journal of statistical physics. 2004, Vol 116, Num 5-6, pp 1449-1451, issn 0022-4715, 3 p.Article

Balancing with noise and delayHOSAKA, Tadaaki; OHIRA, Toru; LUCIANI, Christian et al.Progress of theoretical physics. Supplement. 2006, Num 161, pp 314-319, issn 0375-9687, 6 p.Conference Paper

Aperiodic quantum random walksRIBEIRO, P; MILMAN, P; MOSSERI, R et al.Physical review letters. 2004, Vol 93, Num 19, pp 190503.1-190503.4, issn 0031-9007Article

Random walks on free products, quotients and amalgamsCARTWRIGHT, D. I; SOARDI, P. M.Nagoya Mathematical Journal. 1986, Vol 102, pp 163-180, issn 0027-7630Article

Quantum random walk polynomial and quantum random walk measureYUANBAO KANG; CAISHI WANG.Quantum information processing (Print). 2014, Vol 13, Num 5, pp 1191-1209, issn 1570-0755, 19 p.Article

Multi-excited random walks on integersZEMER, Martin P. W.Probability theory and related fields. 2005, Vol 133, Num 1, pp 98-122, issn 0178-8051, 25 p.Article

On the length of the longest excursionCSAKI, E; ERDOS, P; REVESZ, P et al.Zeitschrift für Wahrscheinlichkeitstheorie und Verwandte Gebiete. 1985, Vol 68, Num 3, pp 365-382, issn 0044-3719Article

A general random walk model for the leptokurtic distribution of organism movement : Theory and applicationXIAOXIAN ZHANG; JOHNSON, Scott N; CRAWFORD, John W et al.Ecological modelling. 2007, Vol 200, Num 1-2, pp 79-88, issn 0304-3800, 10 p.Article

Entropy of random walk rangeBENJAMINI, Itai; KOZMA, Gady; YADIN, Ariel et al.Annales de l'I.H.P. Probabilités et statistiques. 2010, Vol 46, Num 4, pp 1080-1092, issn 0246-0203, 13 p.Article

Unified solution of the expected maximum of a discrete time random walk and the discrete flux to a spherical trapMAJUMDAR, Satya N; COMTET, Alain; ZIFF, Robert M et al.Journal of statistical physics. 2006, Vol 122, Num 5, pp 833-856, issn 0022-4715, 24 p.Article

Classification on the average of random walksBERTACCHI, Daniela; ZUCCA, Fabio.Journal of statistical physics. 2004, Vol 114, Num 3-4, pp 947-975, issn 0022-4715, 29 p.Article

Zooplankton encounters in patchy particle distributionsCIANELLI, Daniela; UTTIEN, Marco; RUDI STRICKLER, J et al.Ecological modelling. 2009, Vol 220, Num 5, pp 596-604, issn 0304-3800, 9 p.Article

Random walks with internal degrees of freedom. II: First-hitting probabilitiesKRAMLI, A; SZASZ, D.Zeitschrift für Wahrscheinlichkeitstheorie und Verwandte Gebiete. 1984, Vol 68, Num 1, pp 53-64, issn 0044-3719Article

On the set visited once by a random walkMAJOR, P.Probability theory and related fields. 1988, Vol 77, Num 1, pp 117-128, issn 0178-8051Article

The influence of the initial distribution on a random walkSTADJE, W.Proceedings of the American Mathematical Society. 1988, Vol 103, Num 2, pp 602-606, issn 0002-9939Article

An extension of Kesten's renewal theorem for random walle in a random environmentLALLEY, S.Advances in applied mathematics (Print). 1986, Vol 7, Num 1, pp 80-100, issn 0196-8858Article

A new kinetic walk and percolation perimetersWEINRIB, A; TRUGMAN, S. A.Physical review. B, Condensed matter. 1985, Vol 31, Num 5, pp 2993-2997, issn 0163-1829Article

Random walks on finite high-dimensional cubic lattices with a single trapPOLITOWICZ, P. A; KOZAK, J. J; WEISS, G. H et al.Chemical physics letters. 1985, Vol 120, Num 4-5, pp 388-392, issn 0009-2614Article

A note on the asymptotic properties of correlated random walksROERDINK, J. B. T. M.Journal of applied probability. 1985, Vol 22, Num 4, pp 951-956, issn 0021-9002Article

How big are the increments of the local time of a recurrent random walk?CSAKI, E; FOLDES, A.Zeitschrift für Wahrscheinlichkeitstheorie und Verwandte Gebiete. 1983, Vol 65, Num 2, pp 307-322, issn 0044-3719Article

From random walks to informed movementFRONHOFER, Emanuel A; HOVESTADT, Thomas; POETHKE, Hans-Joachim et al.Oikos (København). 2013, Vol 122, Num 6, pp 857-866, issn 0030-1299, 10 p.Article

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