= Davar Khoshnevisan
{c}
<Davar Khoshnevisan> is a mathematician whose work concerns <probability theory>, particularly random fields and <stochastic partial differential equations>. His institutional page lists research on long-time behavior and well-posedness of randomly forced equations, as well as geometric properties of their solutions.https://www2.math.utah.edu/~davar/[Author's University of Utah page, research-paper list]{ref}
His <Topics in Probability: Lévy Processes by Davar Khoshnevisan> develops how processes with stationary independent <increments> are decomposed and described by their exponents. For instance, the notes distinguish increasing jump processes through the <Laplace exponent of a subordinator> of a <subordinator>, connecting an abstract <stochastic process> to an explicitly computable transform.<Topics in Probability: Lévy Processes by Davar Khoshnevisan>[Lectures 7–8, compound Poisson component and Laplace exponent]{ref}
\Image[https://www2.math.utah.edu/~davar/Davar_web_portrait_4x5.jpg]
{title=Davar Khoshnevisan, portrait identified on his University of Utah page}
Back to article page
