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Premonoidal Categories and Notions of Computation (1995)  (Make Corrections)  (13 citations)
John Power, Edmund Robinson
Mathematical Structures in Computer Science



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Abstract: We introduce the notions of... (Update)


Context of citations to this paper:   More

...models given as above. Following the discovery of the premonoidal structure on the Kleisli category part C T (R C ) of these models [15], Thielecke [19] proposed a direct axiomatization of R C not depending on the base category C (which may be seen as a chosen category of...

.... of uniformity, for which the distinction between values and e#ect insensitive programs (characterised by the notion of centrality) [21, 27, 10] is essential. Using our axioms, we establish the bijectivity result between fixpoint operators and iterators. Therefore here is an...

Cited by:   More
Nominal Games and Full Abstraction for the Nu-Calculus - Abramsky, Ghica..   (Correct)
Modelling Environments in Call-By-Value Programming Languages - Levy, Power, Thielecke (2002)   (Correct)
Axioms for Recursion in Call-by-Value - Hasegawa, Kakutani   (Correct)

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BibTeX entry:   (Update)

J. Power and E. Robinson. Premonoidal categories and notions of computation. Draft. 1995. http://citeseer.ist.psu.edu/article/power95premonoidal.html   More

@article{ power97premonoidal,
    author = "John Power and Edmund Robinson",
    title = "Premonoidal Categories and Notions of Computation",
    journal = "Mathematical Structures in Computer Science",
    volume = "7",
    number = "5",
    pages = "453--468",
    year = "1997",
    url = "citeseer.ist.psu.edu/article/power95premonoidal.html" }
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Documents on the same site (http://www.dcs.qmw.ac.uk/~edmundr/publications.html):   More
Variations on Algebra: monadicity and generalisations of.. - Robinson (2001)   (Correct)
Logical Relations, Data Abstraction, and Structured Fibrations - Power, Robinson   (Correct)
Logical Relations and Data Abstraction - Power, Robinson   (Correct)

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