TY - UNPB
T1 - On the Number of Times where a simple Random Walk reaches its Maximum
AU - Katzenbeisser, Walter
AU - Panny, Wolfgang
PY - 1990
Y1 - 1990
N2 - Let Q, denote the number of times where a simple random walk reaches its maximum, where the random walk starts at the origin and returns to the origin after 2n steps. Such random walks play an important r6le in probability and statistics. In this paper the distribution and the moments of Q, are considered and their asymptotic behavior is studied. (author's abstract)
AB - Let Q, denote the number of times where a simple random walk reaches its maximum, where the random walk starts at the origin and returns to the origin after 2n steps. Such random walks play an important r6le in probability and statistics. In this paper the distribution and the moments of Q, are considered and their asymptotic behavior is studied. (author's abstract)
U2 - 10.57938/9f8b2c6c-bfdb-4209-a183-00457831a90c
DO - 10.57938/9f8b2c6c-bfdb-4209-a183-00457831a90c
M3 - WU Working Paper and Case
T3 - Forschungsberichte / Institut für Statistik
BT - On the Number of Times where a simple Random Walk reaches its Maximum
PB - Department of Statistics and Mathematics, WU Vienna University of Economics and Business
CY - Vienna
ER -