@article{oai:soar-ir.repo.nii.ac.jp:00012052,
 author = {INOUE,  Kazuyuki},
 issue = {2},
 journal = {信州大学理学部紀要},
 month = {Mar},
 note = {This is the extended exposition of the previous paper [2]. Given an infinitely divisible (or ID) random measure A on a measurable space T, we provide a certain method to construct a version of A based on a Poisson random measure on the product space S = T×(R＼{0}). In particular, the present paper contains a new result about a class of ID random measures on T which are realized by R-valued signed measures on T. As an application we discuss the law equivalence of ID random measures on T by using our constructive method with Kakutani's theorem on the equivalence of infinite product probability measures., Article, 信州大学理学部紀要 31(2): 71-80(1997)},
 pages = {71--80},
 title = {Equivalence of Probability Laws for a Class of Infinitely Divisible Random Measures},
 volume = {31},
 year = {1997}
}