integer factoringの例文

例文

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1. The first use of it came from Carl Pomerance in his paper " Analysis and comparison of some integer factoring algorithms ".
2. However, many of the underlying assumptions in cryptography are related but not always equivalent to integer factoring, e . g.
3. However, for the integer factoring and discrete logarithm algorithms that L-notation is commonly used for, the running time is not an upper bound, so this definition is not preferred.
4. The most famous of these is integer factorization ( e . g ., the RSA algorithm is based on a problem related to integer factoring ), but the discrete logarithm problem is also important.
5. :Regarding your subject line : note that there are algorithms that run in super-polynomial but sub-exponential time, such as the best known algorithms for integer factoring and talk ) 23 : 45, 12 March 2012 ( UTC)