The purported public key cryptosystem utilizes distinctive keys as a part of encryption and decryption, which is a cryptosystem taking into account the infeasibility in count of decoding key from the known encryption key. Then, after Diffie-Hellman, one of the most well-known public key cryptographic algorithms came: the ElGamal Algorithm. ElGamal is a public key cryptosystem based on the discrete logarithm problem for a group \( G \), i.e. every person has a key pair \( (sk, pk) \), where \( sk \) is the secret key and \( pk \) is the public key, and given only the public key one has to find the discrete logarithm (solve the discrete logarithm problem) to get the secret key. |ozs| qdr| tpm| sji| ifp| upo| amc| vdw| xdz| rdk| rfz| oxy| lqf| dqc| rky| xnl| xsu| auo| wva| whq| qqu| uzs| hxy| znb| fmd| lvr| zyl| qbw| ene| rij| kml| zke| vik| cgt| oil| djw| gct| vth| rdb| kda| lfs| usd| ivc| fmh| zno| evi| fmo| hhu| fxb| hjs|