磯﨑 泰樹

The first hitting time of the integers by symmetric Lévy processes 

Stochastic Processes and their Applications 129(5) 1782-1794 2019年5月  査読有り筆頭著者

Fractional order error estimates for the renewal density 

JOURNAL OF THE MATHEMATICAL SOCIETY OF JAPAN 68(1) 31-49 2016年1月  査読有り

First hitting time of the integer lattice by symmetric stable processes 

STATISTICS & PROBABILITY LETTERS 98 50-53 2015年3月  査読有り

A property of the Fourier transform of probability measures on the real line related to the renewal theorem 

PROCEEDINGS OF THE JAPAN ACADEMY SERIES A-MATHEMATICAL SCIENCES 88(9) 152-155 2012年11月  査読有り

Hitting of a line or a half-line in the plane by two-dimensional symmetric stable Levy processes 

STOCHASTIC PROCESSES AND THEIR APPLICATIONS 121(8) 1749-1769 2011年8月  査読有り

Fluctuation Identities Applied to the Hitting Time of a Half-line in the Plane 

JOURNAL OF THEORETICAL PROBABILITY 22(1) 57-81 2009年3月  査読有り

An asymptotic estimate for the hitting time of a half-line by two-dimensional Brownian motion 

JOURNAL OF MATHEMATICS OF KYOTO UNIVERSITY 49(3) 603-617 2009年  査読有り

On some laws of iterated logarithm for Burgers turbulence with Brownian initial data based on the concave majorant 

OSAKA JOURNAL OF MATHEMATICS 43(2) 239-261 2006年6月  査読有り