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TY  - BOOK
ID  - 2679790
TI  - Algorithmic Number Theory : Third International Symposium, ANTS-III, Portland, Orgeon, USA, June 21-25, 1998, Proceedings
AU  - Buhler, Joe P.
AU  - Algorithmic Number Theory Symposium
PY  - 1998
VL  - 1423
SN  - 3540646574 3540691138
PB  - Berlin, Heidelberg : Springer Berlin Heidelberg : Imprint: Springer,
DB  - UniCat
KW  - Number theory
KW  - Algebra
KW  - Mathematics
KW  - Physical Sciences & Mathematics
KW  - Computer science.
KW  - Data encryption (Computer science).
KW  - Computers.
KW  - Algorithms.
KW  - Computer science
KW  - Number theory.
KW  - Computer Science.
KW  - Theory of Computation.
KW  - Number Theory.
KW  - Symbolic and Algebraic Manipulation.
KW  - Algorithm Analysis and Problem Complexity.
KW  - Data Encryption.
KW  - Mathematics.
KW  - Congresses
KW  - Information theory.
KW  - Computer software.
KW  - Cryptology.
KW  - Data processing.
KW  - Number study
KW  - Numbers, Theory of
KW  - Algorism
KW  - Arithmetic
KW  - Data encoding (Computer science)
KW  - Encryption of data (Computer science)
KW  - Computer security
KW  - Cryptography
KW  - Software, Computer
KW  - Computer systems
KW  - Communication theory
KW  - Communication
KW  - Cybernetics
KW  - Foundations
KW  - Computer science—Mathematics.
KW  - Automatic computers
KW  - Automatic data processors
KW  - Computer hardware
KW  - Computing machines (Computers)
KW  - Electronic brains
KW  - Electronic calculating-machines
KW  - Electronic computers
KW  - Hardware, Computer
KW  - Machine theory
KW  - Calculators
KW  - Cyberspace
UR  - https://www.unicat.be/uniCat?func=search&query=sysid:2679790
AB  - This book constitutes the refereed proceedings of the Third International Symposium on Algorithmic Number Theory, ANTS-III, held in Portland, Oregon, USA, in June 1998. The volume presents 46 revised full papers together with two invited surveys. The papers are organized in chapters on gcd algorithms, primality, factoring, sieving, analytic number theory, cryptography, linear algebra and lattices, series and sums, algebraic number fields, class groups and fields, curves, and function fields.
ER  -