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1996 – Shafrira Goldwasser
Citation
For her early work relating computation, randomness, knowledge committee
and proofs, which has shaped the foundations of probabilistic computation theory, computational
number theory, and cryptography. This work is a continuing influence in design and certification
of secure communications protocols, with practical applications to development of secure networks
and computer systems.
Press Release
Full Citation
The Grace Murray Hopper Award for 1996 is awarded to Dr. Shafrira Goldwasser for her
early work relating computation, randomness, knowledge and proofs, which has played a major
role in shaping the foundations of probabilistic computation theory, and applications to
computational number theory and theoretical cryptography.
Dr. Goldwasser's early work, with a variety of collaborators, is a sequence of remarkable
results in the area of probabilistic computation theory. Among the significant contributions are:
the notion of zero-knowledge proofs, the notion of interactive proofs, provably secure protocols,
and fast probabilistic primality-checking algorithms. These early results, achieved before Dr.
Goldwasser turned 30, are broadly acknowledged as forming the roots that have led to a large
and important body of work by Dr. Goldwasser and many others in the areas of cryptography,
combinatorial approximation algorithms, secure and fault-tolerant multiparty computations,
computational complexity, and number theory. In addition to the impact of her work on the
foundations of Computer Science, this work, particularly the notion of zero-knowledge
interactive proof, has important practical applications to the soundness of computer and network
security by showing how to design and demonstrate the correctness of secure communications
protocols.
Dr. Goldwasser is now recognized world-wide as a leader in "theory" and "cryptography"
research. Along with Dr. Silvio Micali and Dr. Charles Rackoff, she shared the first Gödel prize
for the single best theoretical Computer Science paper in a five-year period.
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