Download Bulletproof SSL and TLS by Ivan Ristić PDF

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By Ivan Ristić

Realizing and deploying SSL/TLS and PKI to safe servers and net functions, by means of Ivan Ristić

For method directors, builders, and IT defense execs, this publication offers a complete insurance of the ever-changing box of SSL/TLS and net PKI. Written via Ivan Ristić, a safety researcher and writer of SSL Labs, this booklet will train you every little thing you want to comprehend to guard your platforms from eavesdropping and impersonation assaults.

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P0 )B . In the C function for squaring the initialization in step 1 is likewise, in analogy to multiplication, replaced by the calculation and storing of the first partial product a0 (an−1 an−2 . . a1 )B . 42 The Fundamental Operations Function: squaring Syntax: int sqr_l (CLINT f_l, CLINT pp_l); Input: f_l (factor) Output: pp_l (square) Return: E_CLINT_OK if all is ok E_CLINT_OFL if overflow int sqr_l (CLINT f_l, CLINT pp_l) { register clint *pptr_l, *bptr_l; CLINT a_l; CLINTD p_l; clint *aptr_l, *csptr_l, *msdptra_l, *msdptrb_l, *msdptrc_l; USHORT av; ULONG carry; int OFL = E_CLINT_OK; cpy_l (a_l, f_l); if (EQZ_L (a_l)) { SETZERO_L (pp_l); return E_CLINT_OK; } msdptrb_l = MSDPTR_L (a_l); msdptra_l = msdptrb_l - 1; The initialization of the result vector addressed by pptr_l is carried out by means of the partial product a0 (an−1 an−2 .

A multiplication function that followed exactly the schema outlined above would first calculate all partial products, store these values, and then sum them up, each provided with the appropriate scaling factor. This school method is quite suitable for calculating with pencil and paper, but for the possibilities of a computer program it is somewhat cumbersome. A more efficient alternative consists in adding the inner products ai bj at once to the accumulated values in the result digit pi+j , to which are added the carries c from previous steps.

Set j ← i + 1 and c ← 0. 4. Set t ← pi+j + ai aj + c, pi+j ← t mod B , and c ← ⌊t/B⌋. 5. Set j ← j + 1; if j ≤ n − 1, go to step 4. 6. Set pi+n ← c. 7. Set i ← i + 1; if i ≤ n − 2, go to step 3. 8. Multiplication of inner products by 2: Set i ← 1 and c ← 0. 9. Set t ← 2pi + c, pi ← t mod B , and c ← ⌊t/B⌋. 10. Set i ← i + 1; if i ≤ 2n − 2, go to step 9. 11. Set p2n−1 ← c. 12. Addition of the inner squares: Set i ← 0 and c ← 0. 13. Set t ← p2i + a2i + c, p2i ← t mod B , and c ← ⌊t/B⌋. 14. Set t ← p2i+1 + c, p2i+1 ← t mod B , and c ← ⌊t/B⌋.

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