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Formal verification of sequential Galois field arithmetic circuits using algebraic geometry.

, , , and . DATE, page 1623-1628. ACM, (2015)

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Simulation Bounds for Equivalence Verification of Polynomial Datapaths Using Finite Ring Algebra., , , and . IEEE Trans. VLSI Syst., 16 (4): 376-387 (2008)Exploiting Vanishing Polynomials for Equivalence Veri.cation of Fixed-Size Arithmetic Datapaths., , , and . ICCD, page 215-220. IEEE Computer Society, (2005)Optimization of Arithmetic Datapaths with Finite Word-Length Operands., , and . ASP-DAC, page 511-516. IEEE Computer Society, (2007)Finding Unsatisfiable Cores of a Set of Polynomials Using the Gröbner Basis Algorithm., , , and . CP, volume 9892 of Lecture Notes in Computer Science, page 859-875. Springer, (2016)Post-Verification Debugging and Rectification of Finite Field Arithmetic Circuits using Computer Algebra Techniques., , , , , and . FMCAD, page 1-9. IEEE, (2018)On the Rectifiability of Arithmetic Circuits using Craig Interpolants in Finite Fields., , , , , and . VLSI-SoC, page 49-54. IEEE, (2018)Equivalence Verification of Polynomial Datapaths Using Ideal Membership Testing., , and . IEEE Trans. on CAD of Integrated Circuits and Systems, 26 (7): 1320-1330 (2007)Equivalence verification of polynomial datapaths with fixed-size bit-vectors using finite ring algebra., , , and . ICCAD, page 291-296. IEEE Computer Society, (2005)Simulation Bounds for Equivalence Verification of Arithmetic Datapaths with Finite Word-Length Operands., , , and . FMCAD, page 179-186. IEEE Computer Society, (2006)Rectification of Arithmetic Circuits with Craig Interpolants in Finite Fields., , , , , and . VLSI-SoC (Selected Papers), volume 561 of IFIP Advances in Information and Communication Technology, page 79-106. Springer, (2018)