A Formal Proof of the Lax Equivalence Theorem for Finite Difference Schemes

Author:

Tekriwal Mohit,Duraisamy Karthik,Jeannin Jean-Baptiste

Publisher

Springer International Publishing

Reference33 articles.

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2. Boldo, S., Clément, F., Faissole, F., Martin, V., Mayero, M.: Elfic Coq library for formalization of Lax-Milgram theorem. https://www.lri.fr/sboldo/elfic/index.html. Accessed 20 Sep 2020

3. Boldo, S., Clément, F., Faissole, F., Martin, V., Mayero, M.: A Coq formal proof of the Lax-Milgram theorem. In: Proceedings of the 6th ACM SIGPLAN Conference on Certified Programs and Proofs, pp. 79–89. ACM (2017)

4. Lecture Notes in Computer Science;S Boldo,2010

5. Boldo, S., Clément, F., Filliâtre, J.C., Mayero, M., Melquiond, G., Weis, P.: Wave equation numerical resolution: a comprehensive mechanized proof of a c program. J. Autom. Reasoning 50(4), 423–456 (2013)

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