int pkcs1_encrypt(int block_type, struct crypto_rsa_key *key,
int use_private, const u8 *in, size_t inlen,
u8 *out, size_t *outlen)
{
size_t modlen;
modlen = crypto_rsa_get_modulus_len(key);
if (pkcs1_generate_encryption_block(block_type, modlen, in, inlen,
out, outlen) < 0)
return -1;
return crypto_rsa_exptmod(out, modlen, out, outlen, key, use_private);
}
/**
* crypto_rsa_exptmod - RSA modular exponentiation
* @in: Input data
* @inlen: Input data length
* @out: Buffer for output data
* @outlen: Maximum size of the output buffer and used size on success
* @key: RSA key
* @use_private: 1 = Use RSA private key, 0 = Use RSA public key
* Returns: 0 on success, -1 on failure
*/
int crypto_rsa_exptmod(const u8 *in, size_t inlen, u8 *out, size_t *outlen,
struct crypto_rsa_key *key, int use_private)
{
struct bignum *tmp, *a = NULL, *b = NULL;
int ret = -1;
size_t modlen;
if (use_private && !key->private_key)
return -1;
tmp = bignum_init();
if (tmp == NULL)
return -1;
if (bignum_set_unsigned_bin(tmp, in, inlen) < 0)
goto error;
if (bignum_cmp(key->n, tmp) < 0) {
/* Too large input value for the RSA key modulus */
goto error;
}
if (use_private) {
/*
* Decrypt (or sign) using Chinese remainer theorem to speed
* up calculation. This is equivalent to tmp = tmp^d mod n
* (which would require more CPU to calculate directly).
*
* dmp1 = (1/e) mod (p-1)
* dmq1 = (1/e) mod (q-1)
* iqmp = (1/q) mod p, where p > q
* m1 = c^dmp1 mod p
* m2 = c^dmq1 mod q
* h = q^-1 (m1 - m2) mod p
* m = m2 + hq
*/
a = bignum_init();
b = bignum_init();
if (a == NULL || b == NULL)
goto error;
/* a = tmp^dmp1 mod p */
if (bignum_exptmod(tmp, key->dmp1, key->p, a) < 0)
goto error;
/* b = tmp^dmq1 mod q */
if (bignum_exptmod(tmp, key->dmq1, key->q, b) < 0)
goto error;
/* tmp = (a - b) * (1/q mod p) (mod p) */
if (bignum_sub(a, b, tmp) < 0 ||
bignum_mulmod(tmp, key->iqmp, key->p, tmp) < 0)
goto error;
/* tmp = b + q * tmp */
if (bignum_mul(tmp, key->q, tmp) < 0 ||
bignum_add(tmp, b, tmp) < 0)
goto error;
} else {
/* Encrypt (or verify signature) */
/* tmp = tmp^e mod N */
if (bignum_exptmod(tmp, key->e, key->n, tmp) < 0)
goto error;
}
modlen = crypto_rsa_get_modulus_len(key);
if (modlen > *outlen) {
*outlen = modlen;
goto error;
}
if (bignum_get_unsigned_bin_len(tmp) > modlen)
goto error; /* should never happen */
*outlen = modlen;
os_memset(out, 0, modlen);
if (bignum_get_unsigned_bin(
tmp, out +
(modlen - bignum_get_unsigned_bin_len(tmp)), NULL) < 0)
goto error;
ret = 0;
error:
bignum_deinit(tmp);
bignum_deinit(a);
bignum_deinit(b);
return ret;
}
