Saving private randomness in one-way functions and pseudorandom generators
Can a one-way function f on n input bits be used with fewer than n bits while retaining
comparable hardness of inversion? We show that the answer to this fundamental question is …
comparable hardness of inversion? We show that the answer to this fundamental question is …
Saving Private Randomness in One-Way Functions and Pseudorandom Generators
N Dedic, D Harnik, L Reyzin - Cryptology ePrint Archive, 2007 - eprint.iacr.org
Can a one-way function f on n input bits be used with fewer than $ n $ bits while retaining
comparable hardness of inversion? We show that the answer to this fundamental question is …
comparable hardness of inversion? We show that the answer to this fundamental question is …
[PDF][PDF] Saving Private Randomness in One-Way Functions and Pseudorandom Generators
N Dedic, D Harnik, L Reyzin - 2007 - scholar.archive.org
Can a one-way function f on n input bits be used with fewer than n bits while retaining
comparable hardness of inversion? We show that the answer to this fundamental question is …
comparable hardness of inversion? We show that the answer to this fundamental question is …
[PDF][PDF] Saving Private Randomness in One-Way Functions and Pseudorandom Generators
N Dedic, D Harnik, L Reyzin - iacr.org
Can a one-way function f on n input bits be used with fewer than n bits while retaining
comparable hardness of inversion? We show that the answer to this fundamental question is …
comparable hardness of inversion? We show that the answer to this fundamental question is …
Saving Private Randomness in One-Way Functions and Pseudorandom Generators
N Dedić, D Harnik, L Reyzin - Theory of Cryptography - infona.pl
Can a one-way function f on n input bits be used with fewer than n bits while retaining
comparable hardness of inversion? We show that the answer to this fundamental question is …
comparable hardness of inversion? We show that the answer to this fundamental question is …
[PDF][PDF] Saving Private Randomness in One-Way Functions and Pseudorandom Generators
N Dedic, D Harnik, L Reyzin - iacr.org
Can a one-way function f on n input bits be used with fewer than n bits while retaining
comparable hardness of inversion? We show that the answer to this fundamental question is …
comparable hardness of inversion? We show that the answer to this fundamental question is …
[PDF][PDF] Saving Private Randomness in One-Way Functions and Pseudorandom Generators
N Dedic, D Harnik, L Reyzin - Theory of Cryptography - ndl.ethernet.edu.et
Can a one-way function f on n input bits be used with fewer than n bits while retaining
comparable hardness of inversion? We show that the answer to this fundamental question is …
comparable hardness of inversion? We show that the answer to this fundamental question is …
Saving Private Randomness in One-Way Functions and Pseudorandom Generators
N Dedic, D Harnik, L Reyzin - Theory of Cryptography - Springer
Can a one-way function f on n input bits be used with fewer than n bits while retaining
comparable hardness of inversion? We show that the answer to this fundamental question is …
comparable hardness of inversion? We show that the answer to this fundamental question is …
[引用][C] Saving Private Randomness in One-Way Functions and Pseudorandom Generators
N Dedić, D Harnik, L Reyzin - Theory of Cryptography - cir.nii.ac.jp
[PDF][PDF] Saving Private Randomness in One-Way Functions and Pseudorandom Generators
N Dedic, D Harnik, L Reyzin - 2007 - academia.edu
Can a one-way function f on n input bits be used with fewer than n bits while retaining
comparable hardness of inversion? We show that the answer to this fundamental question is …
comparable hardness of inversion? We show that the answer to this fundamental question is …