Publications
- Implications of Forbidden Structures for Extremal Algorithmic Problems, with K. Lieberherr, Journal of Theoretical Computer Science, 40 (1985), 195-210.
- Security, Verifiability, and Universality in Distributed Computing,
with S.H. Teng, Journal of Algorithms, 11 (1990), 492-521.
- Factorization of Polynomials over Finite Fields and Decomposition of Primes in Algebraic Number Fields, Journal of Algorithms, 12 (1991), 482-489.
- Generalized Riemann Hypothesis and Factoring Polynomials over Finite Fields, Journal of Algorithms, 12 (1991), 464-481.
- Primality Testing and Two Dimensional Abelian Varieties over Finite Fields with L. M. Adleman, monograph in Springer-Verlag Lecture Note Series in Mathematics 1512 (142 pages), 1992.
- Efficient Algorithms for the Riemann-Roch Problem and for Addition in the Jacobian of a Curve, with D. Ierardi, Journal of Symbolic Computation, 18 (1994), 519-539.
- Efficient Program Checkers for Number Theoretical Computations, with L. M. Adleman and K. Kompella, Information and Computation, 121, (1995), 93-102.
- Quantum Computability, with L.M. Adleman and J. DeMarrais, Siam J. Computing, 26,(1997), 1523-1539
- Counting Points on Curves over Finite Fields, with D. Ierardi, Journal of Symbolic Computation, 25, (1998), 1-21.
- Solving Polynomials by Radicals with Roots of Unity in Minimum Depth, with G. Horng, to appear in Mathematics of Computation.
- A Subexponential Algorithm for Discrete Logarithms over the Jacobians of Large Genus Hyperelliptic Curves over GF(p), with L.M. Adleman and J, DeMarrais, to appear in Journal of Theoretical Computer Science.
- A Function Field Sieve Method for Discrete Logarithms over Finite Fields, with L.M. Adleman, to appear in Journal of Information and Computation.
- Solvability of Systems of Polynomial Congruences Modulo a Large Prime, with Y.C. Wong, provisionally accepted by J. Computational Complexity.
- Some Computational Problems of Cryptographic Significance Concerning Elliptic Curves over Rings, with C. Xing, to appear in Journal of Information and Computation.