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  1. Lambda calculus and intuitionistic linear logic.Simona Ronchi della Rocca & Luca Roversi - 1997 - Studia Logica 59 (3):417-448.
    The introduction of Linear Logic extends the Curry-Howard Isomorphism to intensional aspects of the typed functional programming. In particular, every formula of Linear Logic tells whether the term it is a type for, can be either erased/duplicated or not, during a computation. So, Linear Logic can be seen as a model of a computational environment with an explicit control about the management of resources.This paper introduces a typed functional language ! and a categorical model for it.
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  • Natural deduction: a proof-theoretical study.Dag Prawitz - 1965 - Mineola, N.Y.: Dover Publications.
    This volume examines the notion of an analytic proof as a natural deduction, suggesting that the proof's value may be understood as its normal form--a concept with significant implications to proof-theoretic semantics.
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  • The |lambda-Calculus.H. P. Barendregt - 1981 - Philosophical Review 97 (1):132-137.
  • Lectures on Linear Logic.Anne Sjerp Troelstra - 1992 - Center for the Study of Language and Information Publications.
    The initial sections of this text deal with syntactical matters such as logical formalism, cut-elimination, and the embedding of intuitionistic logic in classical linear logic. Concluding chapters focus on proofnets for the multiplicative fragment and the algorithmic interpretation of cut-elimination in proofnets.
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  • On the fine structure of the exponential rule.Simone Martini Andrea Masini - 1995 - In Jean-Yves Girard, Yves Lafont & Laurent Regnier (eds.), Advances in Linear Logic. Cambridge University Press. pp. 197.
  • On the correspondence between proofs and lamba-terms.J. Gallier - 1995 - In Philippe De Groote (ed.), The Curry-Howard Isomorphism. Academia.
     
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