Supermartingale decomposition with a general index set

Okaji gives in [7] some necessary conditions for differ- ential operator whose principal symbol is a product of second order op- erators with commutative Hamilton maps

In Section 7, we study a min- imization problem with partially free boundary, which is then used in Section 8 to prove the boundary regularity of freely stationary varifolds

First introduced by Faddeev and Kashaev [7, 9], the quantum dilogarithm G b (x) and its variants S b (x) and g b (x) play a crucial role in the study of positive representations

For example, he proved independently that two completely regular spaces X and Y have homeomorphic realcompactifications νX and νY whenever there is a biseparating linear maps from

James presented a counterexample to show that a bounded convex set with James’ property is not necessarily weakly compact even if it is the closed unit ball of a normed space.. We

The second mentioned author would like to thank James Cogdell for helpful conversation on their previous results when he was visiting Ohio State University.. The authors also would

Although the necessary and sufficient condition of Theorem 4.1 is a key step to understand the problem of non uniqueness of the Fr´ echet mean on S 1 , it is of little practice

— In this paper we show that any smoothable complex projective variety, smooth in codimension two, with klt singularities and numerically trivial canonical class admits a finite