Random Measure Algebras Under O-dot Product and Morse-Transue Integral Convolution | Zendy

Jason Hong Jae Park | Zendy

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Random Measure Algebras Under O-dot Product and Morse-Transue Integral Convolution

Author(s) -

Jason Hong Jae Park

Publication year - 2019

Publication title -

international journal of statistics and probability

Language(s) - English

Resource type - Journals

eISSN - 1927-7040

pISSN - 1927-7032

DOI - 10.5539/ijsp.v8n6p73

Subject(s) - mathematics , convolution (computer science) , morse code , product (mathematics) , measure (data warehouse) , construct (python library) , pure mathematics , computer science , geometry , artificial intelligence , telecommunications , database , artificial neural network , programming language

In this article, we consider two operations of random measures: O-dot product and the convolution product by Morse-Transue integral. With these two operations, we construct algebras of random measures. Also we investigate further on the explicit forms of the products of Wiener processes by O-dot operation and by Morse-Transue integral convolution.

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