Abstract
In this note, we introduce the notion of -IDT processes which is obtained from a slight and fundamental modification of the IDT property. Several examples of -IDT processes are given and Gaussian processes which are -IDT are characterized. A kind example of this Gaussian -IDT is the standard fractional Brownian motion. Also, we invest some links between the -IDT property, with selfdecomposability, temporal selfdecomposability, stability and self similarity.
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