Titlebook: Domain Theory, Logic and Computation; Proceedings of the 2 G Q Zhang,J. Lawson,M.-K. Luo Conference proceedings 2003 Springer Science+Busin

lumbar-puncture

书目名称Domain Theory, Logic and Computation影响因子(影响力)




书目名称Domain Theory, Logic and Computation影响因子(影响力)学科排名




书目名称Domain Theory, Logic and Computation网络公开度




书目名称Domain Theory, Logic and Computation网络公开度学科排名




书目名称Domain Theory, Logic and Computation被引频次




书目名称Domain Theory, Logic and Computation被引频次学科排名




书目名称Domain Theory, Logic and Computation年度引用




书目名称Domain Theory, Logic and Computation年度引用学科排名




书目名称Domain Theory, Logic and Computation读者反馈




书目名称Domain Theory, Logic and Computation读者反馈学科排名

Increment

grotto

金盘是高原

喊叫

External Characterizations of Continuous sL-domains,po . is a continuous sL-domain if and only if [. → .] is a continuous dcpo (resp: sL-domain) for all compact and core compact spaces .. This characterization solves Problem 532 posed by J. D. Lawson and M. W. Mislove in the book [J. Van Mill, G. M. Reed (Editors), Open Problems in Topology, Elsevier

使满足

使满足

On Minimal Event and Concrete Data Structures,n equivalence relations on the prime intervals of the domains we can associate different event structures and cds to a given domain, respectively. By introducing reductions we show the existence of a greatest event structure and cds as well as of minimal event structures and cds generating a given e

使虚弱

A Note on Strongly Finite Sequent Structures,tion by demanding the existence of a distinguished element with the properties of a tautology. This is no restriction compared with Zhang’s approach, but has several advantages. Moreover, we show that the entailment relation of every strongly finite sequent structure can be derived from a preorder.

DEAWL

Joakim Holmlund,Björn Nilsson,Johan Rönnbynd a dcpo . is meet-continuous when . or it is a semilattice with a .-topology, where . denote the topology generated by all the Scott-open filters of .. Moreover, under appropriate conditions, the category of dcpos with .-topology form a cartesian closed category.

Blood-Vessels

On Meet-Continuous Dcpos,nd a dcpo . is meet-continuous when . or it is a semilattice with a .-topology, where . denote the topology generated by all the Scott-open filters of .. Moreover, under appropriate conditions, the category of dcpos with .-topology form a cartesian closed category.