High dimensional distributions, especially those with heavy tails, are notoriously difficult for
off-the-shelf MCMC samplers: the combination of unbounded state spaces, diminishing …

With the advancement of computer technology, there is a surge of interest in effective
mapping methods for objects in higher-dimensional spaces. To establish a one-to-one …

Full article: Triangular ratio metric in the unit disk Skip to Main Content Taylor and Francis
Online homepage Taylor and Francis Online homepage Log in | Register Cart 1.Home 2.All …

We study the homeomorphic extension of biholomorphisms between convex domains in C^
d C d without boundary regularity and boundedness assumptions. Our approach relies on …

The Beltrami coefficient from complex analysis has recently been found to provide a robust
constraint for obtaining orientation-preserving and diffeomorphic transformations for …

We study the conformal capacity by using novel computational algorithms based on
implementations of the fast multipole method, and analytic techniques. Especially, we apply …

For a given ring (domain) in R^ n R¯ n, we discuss whether its boundary components can be
separated by an annular ring with modulus nearly equal to that of the given ring. In …

We study numerical conformal mappings of planar Jordan domains with boundaries
consisting of finitely many circular arcs, also called polycircular domains, and compute the …

We show that the circle packing embedding in $\mathbb {R}^ 2$ of a one-ended, planar
triangulation with polynomial growth is quasisymmetric if and only if the simple random walk …

The hyperbolic Möbius transformations, which have been defined and proved to be
hyperbolic conformal in Golberg and Luna-Elizarrarás (Math Methods Appl Sci 2020 …