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Formal Verification of Programs Computing the Floating-Point Average.. ICFEM, volume 9407 of Lecture Notes in Computer Science, page 17-32. Springer, (2015)Trusting computations: A mechanized proof from partial differential equations to actual program., , , , , and . Comput. Math. Appl., 68 (3): 325-352 (2014)Hardware-independent Proofs of Numerical Programs., and . NASA Formal Methods, volume NASA/CP-2010-216215 of NASA Conference Proceedings, page 14-23. (2010)Emulating Round-to-Nearest Ties-to-Zero Äugmented" Floating-Point Operations Using Round-to-Nearest Ties-to-Even Arithmetic., , and . IEEE Trans. Computers, 70 (7): 1046-1058 (2021)A Coq Formalization of Lebesgue Integration of Nonnegative Functions., , , , and . CoRR, (2021)A Coq Formalization of the Bochner integral., , and . CoRR, (2022)A Coq Formalization of Lebesgue Induction Principle and Tonelli's Theorem., , , , and . FM, volume 14000 of Lecture Notes in Computer Science, page 39-55. Springer, (2023)Stupid is as Stupid Does: Taking the Square Root of the Square of a Floating-Point Number.. NSV, volume 317 of Electronic Notes in Theoretical Computer Science, page 27-32. Elsevier, (2014)A Formally-Proved Algorithm to Compute the Correct Average of Decimal Floating-Point Numbers., , and . ARITH, page 69-75. IEEE, (2018)Formal Verification of Numerical Programs: From C Annotated Programs to Mechanical Proofs., and . Math. Comput. Sci., 5 (4): 377-393 (2011)