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Function object

Known as: Function objects, Functionoid, Function 
A function object is a computer programming construct allowing an object to be invoked or called as if it were an ordinary function, usually with the… Expand
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Related topics

Related topics

50 relations
AdaC++C++ Standard LibraryC++11
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Papers overview

Semantic Scholar uses AI to extract papers important to this topic.
Highly Cited
2013
Highly Cited
2013
Efficient construction of approximate call graphs for JavaScript IDE services
The rapid rise of JavaScript as one of the most popular programming languages of the present day has led to a demand for… Expand
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Highly Cited
2010
Highly Cited
2010
ORDINARY PARTS OF ADMISSIBLE REPRESENTATIONS OF p-ADIC REDUCTIVE GROUPS II. DERIVED FUNCTORS
The goal of this paper, which is a sequel to [10], is to extend the functors of ordinary parts introduced in that paper to… Expand
Highly Cited
2009
Highly Cited
2009
Modules over Operads and Functors
Categorical and operadic background.- Symmetric monoidal categories for operads.- Symmetric objects and functors.- Operads and… Expand
Highly Cited
2007
Highly Cited
2007
Category O and slk link invariants
We construct a functor valued invariant of oriented tangles on certain singular blocks of category O. Parabolic subcategories of… Expand
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2004
2004
An Advanced Case-Knowledge Architecture Based on Fuzzy Objects
The case-based reasoning (CBR) architecture described in this paper represents a substantive advancement in the representation of… Expand
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Review
2000
Review
2000
C++ Standard Template Library
From the Publisher: Standard Template Libraries (STL) were created to provide C++ programmers with a suite of reusable programs… Expand
Highly Cited
1994
Highly Cited
1994
Composing Concurrent Objects
Adopting the object-oriented paradigm for the development of large and complex software systems offers several advantages, of… Expand
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Highly Cited
1993
Highly Cited
1993
Heads in grammatical theory: Heads, bases and functors
Highly Cited
1970
Highly Cited
1970
Categories and Functors
Highly Cited
1968
Highly Cited
1968
Introduction to the Theory of Categories and Functors
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