Function spaces from coherent continuous domains to RB-domains

A new class of function spaces on domains of R^d and its relations to classical function spaces

A note on the problem when FS-domains coincide with RB-domains

In this paper, we introduce the notion of super finitely separating functions which gives a characterization of RB-domains. Then we prove that FS-domains and RB-domains are equivalent in some special cases by the following three claims: a dcpo is an RB-domain if and only if there exists an approximate identity for it consisting of super finitely separating functions; a consistent join-semilatti...

a new class of function spaces on domains of r^d and its relations to classical function spaces

Learning from Experience in Continuous Domains

Agents existing in a continuous domain require a great deal of speciic, detailed knowledge. Providing that information to the agent manually is time-consuming and error-prone, so it is desirable to enable the agent to automatically learn to accomplish its goals. However, performance in the early stages of learning is characterized by many errors and random guessing, slowing the learning rate. T...

Sweeping with Continuous Domains

The geost constraint has been proposed to model and solve discrete placement problems involving multi-dimensional boxes (packing in space and time). The filtering technique is based on a sweeping algorithm that requires the ability for each constraint to compute a forbidden box around a given fixed point and within a surrounding area. Several cases have been studied so far, including integer li...