.TH ELGAMAL 3 .SH NAME eggen, egencrypt, egdecrypt, egsign, egverify, egpuballoc, egpubfree, egprivalloc, egprivfree, egsigalloc, egsigfree, egprivtopub - elgamal encryption .SH SYNOPSIS .B #include .br .B #include .br .B #include .br .B #include .PP .B EGpriv* eggen(int nlen, int nrep) .PP .B mpint* egencrypt(EGpub *k, mpint *in, mpint *out) .PP .B mpint* egdecrypt(EGpriv *k, mpint *in, mpint *out) .PP .B EGsig* egsign(EGpriv *k, mpint *m) .PP .B int egverify(EGpub *k, EGsig *sig, mpint *m) .PP .B EGpub* egpuballoc(void) .PP .B void egpubfree(EGpub*) .PP .B EGpriv* egprivalloc(void) .PP .B void egprivfree(EGpriv*) .PP .B EGsig* egsigalloc(void) .PP .B void egsigfree(EGsig*) .PP .B EGpub* egprivtopub(EGpriv*) .SH DESCRIPTION .PP Elgamal is a public key encryption and signature algorithm. The owner of a key publishes the public part of the key: .EX struct EGpub { mpint *p; // modulus mpint *alpha; // generator mpint *key; // (encryption key) alpha**secret mod p }; .EE This part can be used for encrypting data (with .IR egencrypt ) to be sent to the owner. The owner decrypts (with .IR egdecrypt ) using his private key: .EX struct EGpriv { EGpub pub; mpint *secret; // (decryption key) }; .EE .PP Keys are generated using .IR eggen . .I Eggen takes both bit length of the modulus and the number of repetitions of the Miller-Rabin primality test to run. If the latter is 0, it does the default number of rounds. .I Egprivtopub returns a newly allocated copy of the public key corresponding to the private key. .PP The routines .IR egpuballoc , .IR egpubfree , .IR egprivalloc , and .I egprivfree are provided to manage key storage. .PP .I Egsign signs message .I m using a private key .I k yielding a .EX struct EGsig { mpint *r, *s; }; .EE .I Egverify returns 0 if the signature is valid and \-1 if not. .PP The routines .I egsigalloc and .I egsigfree are provided to manage signature storage. .SH SOURCE .B \*9/src/libsec .SH SEE ALSO .MR mp (3) , .MR aes (3) , .MR blowfish (3) , .MR des (3) , .MR dsa (3) , .MR rc4 (3) , .MR rsa (3) , .MR sechash (3) , .MR prime (3) , .MR rand (3)