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Closure (computer programming)

Known as: Function closures, Closure (Computer Science), Closures (computer science) 
In programming languages, closures (also lexical closures or function closures) are techniques for implementing lexically scoped name binding in… 
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Related topics

Related topics

50 relations
ALGOLActor modelAutomatic Reference CountingAutomatic variable

Papers overview

Semantic Scholar uses AI to extract papers important to this topic.
Highly Cited
2013
Highly Cited
2013
Forecasting Spatiotemporal Impact of Traffic Incidents on Road Networks
The advances in sensor technologies enable real-time collection of high-fidelity spatiotemporal data on transportation networks… 
2013
2013
Dual multi-adjoint concept lattices
2012
2012
Ecological and economic trade-offs in the management of mixed fisheries: a case study of spawning closures in flatfish fisheries
As a contribution to the ecosystem approach to fisheries management, we estimated the effects of spawning closures on stock… 
Highly Cited
2011
Highly Cited
2011
Operational forest stream crossings effects on water quality in the Virginia Piedmont
10–40%. Many ephemeral and intermittent streams in this landscape have unstable banks because they are recovering erosion gullies… 
2010
2010
Exploring Population-Level Effects of Fishery Closures during Spawning: An Example Using Largemouth Bass
Abstract We used an age-structured model to evaluate the impacts of recreational angling during spawning on populations of… 
2003
2003
Normal cycles of Lipschitz manifolds by approximation with parallel sets
1998
1998
Topological Equivalence and Similarity in Multi-Representation Geographic Databases
Highly Cited
1986
Highly Cited
1986
Trellises formed by stable and unstable manifolds in the plane
A trellis is the figure formed by the stable and unstable manifolds of a hyperbolic periodic point of a diSeomorphism of a 2… 
1985
1985
Minimum matrix representation of closure operations
1957
1957
Structure theory of faithful rings. II. Restricted rings
The first paper of this series(2) concerned itself mainly with closure operations on a lattice. This paper applies these results… 
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