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- THE UNIVERSALITY CLASSES IN THE PARABOLIC ANDERSON MODEL
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- The Annals of Probability 2006, Vol. 34, No. 4, 13701422
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- ANNEALED DEVIATIONS OF RANDOM WALK IN RANDOM SCENERY Nina Gantert 1 , Wolfgang K onig 2 and Zhan Shi 3
- LARGE DEVIATIONS FOR BROWNIAN INTERSECTION MEASURES By Wolfgang Knig 1 and Chiranjib Mukherjee 2
- SELF-INTERSECTION LOCAL TIMES OF RANDOM WALKS: EXPONENTIAL MOMENTS IN SUBCRITICAL DIMENSIONS
- A TWO CITIES THEOREM FOR THE PARABOLIC ANDERSON MODEL
- ORTHOGONAL POLYNOMIAL ENSEMBLES IN PROBABILITY THEORY
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- ANNEALED DEVIATIONS OF RANDOM WALK IN RANDOM SCENERY Nina Gantert1, Wolfgang Konig2 and Zhan Shi3
- ORDERED RANDOM WALKS Peter Eichelsbacher 1 and Wolfgang K onig 2
- SELFINTERSECTION LOCAL TIMES OF RANDOM WALKS: EXPONENTIAL MOMENTS IN SUBCRITICAL DIMENSIONS
- DEVIATIONS OF A RANDOM WALK IN A RANDOM SCENERY WITH STRETCHED EXPONENTIAL TAILS
- LARGE SYSTEMS OF PATH-REPELLENT BROWNIAN MOTIONS IN A TRAP AT POSITIVE TEMPERATURE
- The Annals of Probability 2007, Vol. 35, No. 4, 13071332
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- ORTHOGONAL POLYNOMIAL ENSEMBLES IN PROBABILITY THEORY
- Probability Theory and Related Fields
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- LARGE DEVIATIONS FOR CLUSTER SIZE DISTRIBUTIONS IN A CONTINUOUS CLASSICAL MANY-BODY SYSTEM
- t t
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- Brownian motion in a truncated Weyl chamber Wolfgang Knig and Patrick Schmid
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- x = (x1, . . . , xN ) N = [0, L]d UN (x) = UN (x1, . . . , xN ) =
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