Steffen Rohde works where complex analysis meets probability theory. His University of Washington profile also identifies interests in numerical analysis.[ref]
With Oded Schramm, he established basic geometric properties of Schramm–Loewner evolution, in which a Brownian motion drives a conformal growth equation. Their paper proves a change in path behavior with the parameter: simple curves for , self-intersections for , and space-filling paths for . These regimes connect an analytic differential equation with the geometry of random interfaces.[ref]
Basic properties of SLE by Steffen Rohde and Oded Schramm. Abstract and section 6; the parameter-eight case requires the separately noted later result
Steffen Rohde
. Portrait identified by the University of Washington mathematics profile. Source. Articles by others on the same topic
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