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학술저널

ON THE CONTINUITY AND GAUSSIAN CHAOS OF SELF-SIMILAR PROCESSES

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Let {X(t), t ≥ 0} be a stochastic integral process represented by stable random measure or multiple Ito-Wiener integrals. Under some conditions, we prove the continuity and self-similarity of these stochastic integral processes. As an application, we get Gaussian chaos which has some shift continuous function.

Abstract

1. Introduction

2. Preliminaries

3. H-ss represented by stable random measure

4. H-ss represented by Ito-Wiener integrals

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