Difference between revisions of "Publications/newton.17.dtd.report"

From LRDE

 
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| address = Paris, France
 
| address = Paris, France
 
| abstract = In this article we demonstrate 4 algorithms for calculating the maximal disjoint decomposition of a given set of types. We discuss some advantages and disadvantages of each, and compare their performance. We extended currently known work to describe an efficient algorithm for manipulating binary decision diagrams representing types in a programming language which supports subtyping viewed as subsets.
 
| abstract = In this article we demonstrate 4 algorithms for calculating the maximal disjoint decomposition of a given set of types. We discuss some advantages and disadvantages of each, and compare their performance. We extended currently known work to describe an efficient algorithm for manipulating binary decision diagrams representing types in a programming language which supports subtyping viewed as subsets.
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| nodoi =
 
| type = techreport
 
| type = techreport
 
| id = newton.17.dtd.report
 
| id = newton.17.dtd.report
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manipulating binary decision diagrams representing types in
 
manipulating binary decision diagrams representing types in
 
a programming language which supports subtyping viewed as
 
a programming language which supports subtyping viewed as
subsets.<nowiki>}</nowiki>
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subsets.<nowiki>}</nowiki>,
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nodoi = <nowiki>{</nowiki><nowiki>}</nowiki>
 
<nowiki>}</nowiki>
 
<nowiki>}</nowiki>
   

Latest revision as of 19:08, 7 April 2023

Abstract

In this article we demonstrate 4 algorithms for calculating the maximal disjoint decomposition of a given set of types. We discuss some advantages and disadvantages of each, and compare their performance. We extended currently known work to describe an efficient algorithm for manipulating binary decision diagrams representing types in a programming language which supports subtyping viewed as subsets.

Documents

Bibtex (lrde.bib)

@TechReport{	  newton.17.dtd.report,
  author	= {Jim Newton},
  title		= {Analysis of Algorithms Calculating the Maximal Disjoint
		  Decomposition of a Set},
  institution	= {LRDE},
  year		= 2017,
  address	= {Paris, France},
  month		= jan,
  abstract	= { In this article we demonstrate 4 algorithms for
		  calculating the maximal disjoint decomposition of a given
		  set of types. We discuss some advantages and disadvantages
		  of each, and compare their performance. We extended
		  currently known work to describe an efficient algorithm for
		  manipulating binary decision diagrams representing types in
		  a programming language which supports subtyping viewed as
		  subsets.},
  nodoi		= {}
}