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Aug 8, 2018 at 8:36 comment added Turbo Even there is a typo 'size' should be 'side' same typo as in other answer.
Aug 8, 2018 at 8:35 comment added Turbo The best known factorization algorithms depend only on the modulus unless the factors are small enough to enter the range feasible with Elliptic Curve Multiplication which has a cost which depends (mostly) on the size of the smallest factor. More generally, a batch RSA algorithm (not multiprime RSA) can be used to speed up batch processing of many RSA signatures at once in a server setting, with substantial speedups. The paper by Boneh and Scacham [here][1] describes these ideas. [1]: hovav.net/ucsd/dist/survey.pdf'
Aug 8, 2018 at 8:35 comment added Turbo 'Having more than two prime factors is already supported by the PKCS#1 standard. This is called a "multiprime RSA" algorithm. On the plus size, this may offer some computational performance improvement via the Chinese Remainder Theorem. For instance, if you use a modulus with $k$ factors, the CRT speedup factor is about $k^2.$ However, using too small factors may weaken the modulus.
Aug 8, 2018 at 8:34 comment added Turbo i don't know why answer below is getting upvote. This answer was pulled up from crypto.stackexchange.com/questions/11287/….
Aug 8, 2018 at 4:31 comment added Turbo @GerryMyerson Is there a multiparty protocol? In Diffie-Hellman extending to three party is straightforward.
Aug 7, 2018 at 23:35 answer added kodlu timeline score: 4
Aug 7, 2018 at 22:44 comment added Gerry Myerson Does it help ... what, exactly? The question is not clear.
Aug 7, 2018 at 21:03 history asked Turbo CC BY-SA 4.0