In this paper, we study the Cauchy–Dirichlet problem for parabolic complex Monge–Ampère equations on strongly pseudoconvex domains using viscosity method. We prove a comparison principle and use it to existence uniqueness of solution in certain cases where sets $$\{z\in \Omega : f(t, z)=0 \}$$ may be pairwise disjoint.

We present a classification scheme based on conditions which must hold for a vulnerability to exist. This scheme allows for vulnerabilities to fall into multiple classes without ambiguity, and enables analysts to focus on the causes of vulnerabilities. We use a tree-based approach to organize these conditions at different levels of abstraction.

Limit distributions are not limited to uncorrelated variables but can be constructively derived for a large class of correlated random variables, as was shown e.g. in the context of large deviation theory [1], and recently in a very general setting by Hilhorst and Schehr [2]. At the same time it has been conjectured, based on numerical evidence, that several limit distributions originating from...

This paper explores the use of strings as models to effectively represent event data such as might be found in a document annotated with ISO-TimeML. We describe the translation of such data to strings, as well as a number of operations, such as superposition, which may be used to manipulate these strings in order to infer new information. Some advantages and limitations of the operations are di...