Results 221 to 230 of about 91,863 (269)
Potassium in dental calculus as an indicator of diabetes. [PDF]
Szepesi Z +4 more
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A numerical framework for fractional and fractal-fractional analysis of the Pehlivan chaotic system using Caputo derivative. [PDF]
Vinoth R, Jayalakshmi M.
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Giant Pancreatic Duct Calculi in the Common Channel Two Decades Post Choledochojejunostomy: The Synergistic Impact of Persistent Anomalous Pancreaticobiliary Union and an Elongated Blind Stump. [PDF]
Geng D, Liu T, Chen Y, Wang B.
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Heavily ossified renal mass as the initial presentation of primary renal osteosarcoma: a case report. [PDF]
Sah MK +4 more
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Neutrix calculus IIb Special neutrix calculus
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A Calculus of Lambda Calculus Contexts
Journal of Automated Reasoning, 2001zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Mirna Bognar, Roel C. de Vrijer
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The λ-calculus in the π-calculus
Mathematical Structures in Computer Science, 2011A general approach is proposed for transforming objects to methods on the fly in the framework of the π-calculus. The power of the approach is demonstrated by applying it to generate an encoding of the full lambda calculus in the π-calculus. The encoding is proved to preserve and reflect beta reduction, and is shown to be fully abstract with respect to
Xiaojuan Cai, Yuxi Fu
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Journal of Logic, Language and Information, 2010
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Glyn Morrill +2 more
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Glyn Morrill +2 more
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1993
Summary: The Fork Calculus FC presents a theory of communicating systems in family with CCS, but it differs in the way that processes are put in parallel. In CCS there is a binary parallel operator \(|\), and two processes \(p\) and \(q\) are put in parallel by \(p | q\).
Havelund, Klaus, Larsen, K.
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Summary: The Fork Calculus FC presents a theory of communicating systems in family with CCS, but it differs in the way that processes are put in parallel. In CCS there is a binary parallel operator \(|\), and two processes \(p\) and \(q\) are put in parallel by \(p | q\).
Havelund, Klaus, Larsen, K.
openaire +3 more sources

