Seeking prime numbers quickly through parallelcomputin求素数快速通过并行计算.pptVIP

Seeking prime numbers quickly through parallelcomputin求素数快速通过并行计算.ppt

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Seeking prime numbers quickly through parallelcomputin求素数快速通过并行计算

Seeking prime numbers quickly through parallel-computing Daniel J. Wright Seeking prime numbers quickly through parallel-computing Reasoning / Background Project Goals Methodology and Assumptions Software Description Result Data Conclusions Reasoning / Background DES: U.S. Government Data Encryption Standard: 72,057,594,037,927,936 (72 quadrillion) possible keys. Cracked by the Electronic Frontier Foundation’s “Deep Crack” software and hardware in just over 22 hours, trying 245 billion keys per second. How? Parallel Processing!!! Multiple CPU’s networked together and assigned only a portion of the entire work to be completed. Reasoning / Background RC5: Public key encryption Two keys (one public and one private) are generated based on the factors of a third number. Recipe for a hard-to-factor number: Multiply two very large prime numbers together. How do we find large prime numbers quickly? Parallel Processing!!! Multiple CPU’s networked together to find very large prime numbers faster than any one machine could. Project Goals To develop software that utilizes multiple CPUs to solve a problem more quickly than any one of the CPUs alone. To demonstrate a usage for legacy equipment. To implement the software within a frame of three months. Description Two sets of software were written for comparison purposes. Standalone version designed to find prime numbers very quickly. Networked version designed to cooperate with multiple PCs to find the same range of prime numbers. Methodologies and Assumptions Finding prime numbers is not a hard task. Fast prime number algorithms are not 100% effective. The networked version uses identical algorithms for actually calculating the primes. Both software versions are capable of benchmarking themselves. Software Description Standalone Version: Accepts all project details on the command line. Uses the Rabin-Miller algorithm for finding prime numbers. Outputs resulting data to pre-designated output files. Networked Client: Accepts p

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