CPS Translations and Applications: the Cube and Beyond (1996) - Article by G. Barthe, J. Hatcliff, and M.H. Sørensen which presents a CPS translation to Barenderegt's `cube' of pure type systems, and applies this to provide a formulae-as-types correspondence for higher-order classical predicate logic. - http://citeseer.ist.psu.edu/did/4806
Computational Isomorphisms in Classical Logic - Article by V. Danos, J. B. Joinet and H. Schellinx examining the categorical semantics of classical logic from a persepctive inspired by linear logic. - http://citeseer.ist.psu.edu/243183.html
A Semantic View of Classical Proofs (1996) - Article by C.-H. Luke Ong presenting the semantics of classical proof theory from three prespectives: a formulae-as-types characterisation in a variant of Parigot's lambda-mu calculus, a denotational characterisation in game semantics, and a categorical s - http://citeseer.ist.psu.edu/did/231416
Computational Content of Classical Logic (1996) - Lecture notes from a research seminar series by Thierry Coquand covering double-negation translations, game semantics of classical logic and point-free topology. - http://citeseer.ist.psu.edu/coquand96computational.html
On the computational content of the Axiom of Choice (1995) - Article by S. Berardi, M. Bezem and T. Coquand presenting a possible computational content of the negative translation of classical analysis with the Axiom of Choice. - http://citeseer.ist.psu.edu/berardi95computational.html
A Curry-Howard Foundation for Functional Computation with Control (1997) - Article by C.-H. L. Ong and C. A. Stewart which presents a call-by-name variant of Parigot's lambda-mu calculus. The calculus is proposed as a foundation for first-class continuations and statically scoped exceptions in functional programming languages. - http://citeseer.ist.psu.edu/ong97curryhoward.html
On the Formulae-as-Types Correspondence for Classical Logic - Doctoral thesis of Charles Stewart, which investigates foundational aspects of the application of the formulae-as-types correspondence to classical logic, and extends the treatment to include intensional equality and induction. - http://www.linearity.org/cas/thesis/