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Predicting masked linear pseudorandom number generators over finite fields.

, , , and . Des. Codes Cryptogr., 67 (3): 395-402 (2013)

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On finite fields for pairing based cryptography., and . Adv. in Math. of Comm., 1 (3): 281-286 (2007)Circuit and Decision Tree Complexity of Some Number Theoretic Problems, , and . Universität Trier, Mathematik/Informatik, Forschungsbericht, (1998)Computational Diffie-Hellman Problem.. Encyclopedia of Cryptography and Security (2nd Ed.), Springer, (2011)Divisibility, Smoothness and Cryptographic Applications., and . Algebraic Aspects of Digital Communications, volume 24 of NATO Science for Peace and Security Series - D: Information and Communication Security, IOS Press, (2009)Approximate Polynomial gcd: Small Degree and Small Height Perturbations., and . LATIN, volume 4957 of Lecture Notes in Computer Science, page 276-283. Springer, (2008)An Extremely Small and Efficient Identification Scheme., , and . ACISP, volume 1841 of Lecture Notes in Computer Science, page 378-384. Springer, (2000)Sum-Products Estimates with Several Sets and Applications., , and . Integers, (2012)Counting Co-Cyclic Lattices., and . CoRR, (2015)Periodic Structure of the Exponential Pseudorandom Number Generator., , and . CoRR, (2013)Sparse polynomial approximation in finite fields.. STOC, page 209-215. ACM, (2001)