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|
/*
* rsa.c
* -----
* Basic RSA functions based on Cryptech ModExp core.
*
* The mix of what we're doing in software vs what we're doing on the
* FPGA is a moving target. Goal for now is to have the bits we need
* to do in C be straightforward to review and as simple as possible
* (but no simpler).
*
* Much of the code in this module is based, at least loosely, on Tom
* St Denis's libtomcrypt code.
*
* Authors: Rob Austein
* Copyright (c) 2015, SUNET
*
* Redistribution and use in source and binary forms, with or
* without modification, are permitted provided that the following
* conditions are met:
*
* 1. Redistributions of source code must retain the above copyright
* notice, this list of conditions and the following disclaimer.
*
* 2. Redistributions in binary form must reproduce the above copyright
* notice, this list of conditions and the following disclaimer in
* the documentation and/or other materials provided with the
* distribution.
*
* THIS SOFTWARE IS PROVIDED BY THE COPYRIGHT HOLDERS AND CONTRIBUTORS
* "AS IS" AND ANY EXPRESS OR IMPLIED WARRANTIES, INCLUDING, BUT NOT
* LIMITED TO, THE IMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS
* FOR A PARTICULAR PURPOSE ARE DISCLAIMED. IN NO EVENT SHALL THE
* COPYRIGHT OWNER OR CONTRIBUTORS BE LIABLE FOR ANY DIRECT, INDIRECT,
* INCIDENTAL, SPECIAL, EXEMPLARY, OR CONSEQUENTIAL DAMAGES (INCLUDING,
* BUT NOT LIMITED TO, PROCUREMENT OF SUBSTITUTE GOODS OR SERVICES;
* LOSS OF USE, DATA, OR PROFITS; OR BUSINESS INTERRUPTION) HOWEVER
* CAUSED AND ON ANY THEORY OF LIABILITY, WHETHER IN CONTRACT,
* STRICT LIABILITY, OR TORT (INCLUDING NEGLIGENCE OR OTHERWISE)
* ARISING IN ANY WAY OUT OF THE USE OF THIS SOFTWARE, EVEN IF
* ADVISED OF THE POSSIBILITY OF SUCH DAMAGE.
*/
#include <stdio.h>
#include <stdint.h>
#include <stdlib.h>
#include <string.h>
#include <assert.h>
#include "cryptech.h"
/*
* Use "Tom's Fast Math" library for our bignum implementation. This
* particular implementation has a couple of nice features:
*
* - The code is relatively readable, thus reviewable.
*
* - The bignum representation doesn't use dynamic memory, which
* simplifies things for us.
*
* The price tag for not using dynamic memory is that libtfm has to be
* configured to know about the largest bignum one wants it to be able
* to support at compile time. This should not be a serious problem.
*/
#include "tfm.h"
/*
* Whether we want debug output.
*/
static int debug = 0;
void hal_rsa_set_debug(const int onoff)
{
debug = onoff;
}
/*
* Whether we want RSA blinding.
*/
static int blinding = 1;
void hal_rsa_set_blinding(const int onoff)
{
blinding = onoff;
}
/*
* RSA key implementation. This structure type is private to this
* module, anything else that needs to touch one of these just gets a
* typed opaque pointer. We do, however, export the size, so that we
* can make memory allocation the caller's problem (well, maybe).
*/
struct rsa_key {
hal_rsa_key_type_t type; /* What kind of key this is */
fp_int n; /* The modulus */
fp_int e; /* Public exponent */
fp_int d; /* Private exponent */
fp_int p; /* 1st prime factor */
fp_int q; /* 2nd prime factor */
fp_int u; /* 1/q mod p */
fp_int dP; /* d mod (p - 1) */
fp_int dQ; /* d mod (q - 1) */
};
const size_t hal_rsa_key_t_size = sizeof(struct rsa_key);
/*
* In the long run we want a full RSA implementation, or enough of one
* to cover what we need in PKCS #11. For the moment, though, the
* most urgent thing is to see whether this approach to performing the
* CRT calculation works (and is any faster), followed by whether we
* can use this approach for key generation.
*
* So don't worry about whether the following functions are what we
* want in the long run, they'll probably evolve as we go.
*/
#define lose(_code_) \
do { err = _code_; goto fail; } while (0)
#define FP_CHECK(_expr_) \
do { \
switch (_expr_) { \
case FP_OKAY: break; \
case FP_VAL: lose(HAL_ERROR_BAD_ARGUMENTS); \
case FP_MEM: lose(HAL_ERROR_ALLOCATION_FAILURE); \
default: lose(HAL_ERROR_IMPOSSIBLE); \
} \
} while (0)
/*
* Unpack a bignum into a byte array, with length check.
*/
static hal_error_t unpack_fp(fp_int *bn, uint8_t *buffer, const size_t length)
{
hal_error_t err = HAL_OK;
assert(bn != NULL && buffer != NULL);
const size_t bytes = fp_unsigned_bin_size(bn);
if (bytes > length)
lose(HAL_ERROR_RESULT_TOO_LONG);
memset(buffer, 0, length);
fp_to_unsigned_bin(bn, buffer + length - bytes);
fail:
return err;
}
/*
* Unwrap bignums into byte arrays, feeds them into hal_modexp(), and
* wrap result back up as a bignum.
*/
static hal_error_t modexp(fp_int *msg, fp_int *exp, fp_int *mod, fp_int *res)
{
hal_error_t err = HAL_OK;
assert(msg != NULL && exp != NULL && mod != NULL && res != NULL);
const size_t msg_len = fp_unsigned_bin_size(msg);
const size_t exp_len = fp_unsigned_bin_size(exp);
const size_t mod_len = fp_unsigned_bin_size(mod);
const size_t len = (MAX(MAX(msg_len, exp_len), mod_len) + 3) & ~3;
uint8_t msgbuf[len], expbuf[len], modbuf[len], resbuf[len];
if ((err = unpack_fp(msg, msgbuf, sizeof(msgbuf))) != HAL_OK ||
(err = unpack_fp(exp, expbuf, sizeof(expbuf))) != HAL_OK ||
(err = unpack_fp(mod, modbuf, sizeof(modbuf))) != HAL_OK ||
(err = hal_modexp(msgbuf, sizeof(msgbuf),
expbuf, sizeof(expbuf),
modbuf, sizeof(modbuf),
resbuf, sizeof(resbuf))) != HAL_OK)
goto fail;
fp_read_unsigned_bin(res, resbuf, sizeof(resbuf));
fail:
memset(msgbuf, 0, sizeof(msgbuf));
memset(expbuf, 0, sizeof(expbuf));
memset(modbuf, 0, sizeof(modbuf));
return err;
}
/*
* Create blinding factors. There are various schemes for amortizing
* the cost of this over multiple RSA operations, at present we don't
* try. Come back to this if it looks like a bottleneck.
*/
static hal_error_t create_blinding_factors(struct rsa_key *key, fp_int *bf, fp_int *ubf)
{
assert(key != NULL && bf != NULL && ubf != NULL);
uint8_t rnd[(fp_unsigned_bin_size(&key->n) + 7) & ~7];
hal_error_t err = HAL_OK;
if ((err = hal_get_random(rnd, sizeof(rnd))) != HAL_OK)
goto fail;
fp_init(bf);
fp_read_unsigned_bin(bf, rnd, sizeof(rnd));
fp_copy(bf, ubf);
if ((err = modexp(bf, &key->e, &key->n, bf)) != HAL_OK)
goto fail;
FP_CHECK(fp_invmod(ubf, &key->n, ubf));
fail:
memset(rnd, 0, sizeof(rnd));
return err;
}
/*
* RSA decryption via Chinese Remainder Theorem (Garner's formula).
*/
static hal_error_t rsa_crt(struct rsa_key *key, fp_int *msg, fp_int *sig)
{
assert(key != NULL && msg != NULL && sig != NULL);
hal_error_t err = HAL_OK;
fp_int t, m1, m2, bf, ubf;
fp_init(&t);
fp_init(&m1);
fp_init(&m2);
/*
* Handle blinding if requested.
*/
if (blinding) {
if ((err = create_blinding_factors(key, &bf, &ubf)) != HAL_OK)
goto fail;
FP_CHECK(fp_mulmod(msg, &bf, &key->n, msg));
}
/*
* m1 = msg ** dP mod p
* m2 = msg ** dQ mod q
*/
if ((err = modexp(msg, &key->dP, &key->p, &m1)) != HAL_OK ||
(err = modexp(msg, &key->dQ, &key->q, &m2)) != HAL_OK)
goto fail;
/*
* t = m1 - m2.
*/
fp_sub(&m1, &m2, &t);
/*
* Add zero (mod p) if needed to make t positive. If doing this
* once or twice doesn't help, something is very wrong.
*/
if (fp_cmp_d(&t, 0) == FP_LT)
fp_add(&t, &key->p, &t);
if (fp_cmp_d(&t, 0) == FP_LT)
fp_add(&t, &key->p, &t);
if (fp_cmp_d(&t, 0) == FP_LT)
lose(HAL_ERROR_IMPOSSIBLE);
/*
* sig = (t * u mod p) * q + m2
*/
FP_CHECK(fp_mulmod(&t, &key->u, &key->p, &t));
fp_mul(&t, &key->q, &t);
fp_add(&t, &m2, sig);
/*
* Unblind if necessary.
*/
if (blinding)
FP_CHECK(fp_mulmod(sig, &ubf, &key->n, sig));
fail:
fp_zero(&t);
fp_zero(&m1);
fp_zero(&m2);
return err;
}
/*
* Public API for raw RSA encryption and decryption.
*/
hal_error_t hal_rsa_encrypt(hal_rsa_key_t key_,
const uint8_t * const input, const size_t input_len,
uint8_t * output, const size_t output_len)
{
struct rsa_key *key = key_.key;
hal_error_t err = HAL_OK;
if (key == NULL || input == NULL || output == NULL || input_len > output_len)
return HAL_ERROR_BAD_ARGUMENTS;
fp_int i, o;
fp_init(&i);
fp_init(&o);
fp_read_unsigned_bin(&i, (uint8_t *) input, input_len);
if ((err = modexp(&i, &key->e, &key->n, &o)) != HAL_OK ||
(err = unpack_fp(&o, output, output_len)) != HAL_OK)
goto fail;
fail:
fp_zero(&i);
fp_zero(&o);
return err;
}
hal_error_t hal_rsa_decrypt(hal_rsa_key_t key_,
const uint8_t * const input, const size_t input_len,
uint8_t * output, const size_t output_len)
{
struct rsa_key *key = key_.key;
hal_error_t err = HAL_OK;
if (key == NULL || input == NULL || output == NULL || input_len > output_len)
return HAL_ERROR_BAD_ARGUMENTS;
fp_int i, o;
fp_init(&i);
fp_init(&o);
fp_read_unsigned_bin(&i, (uint8_t *) input, input_len);
/*
* Do CRT if we have all the necessary key components, otherwise
* just do brute force ModExp.
*/
if (fp_iszero(&key->p) || fp_iszero(&key->q) || fp_iszero(&key->u) || fp_iszero(&key->dP) || fp_iszero(&key->dQ))
err = modexp(&i, &key->d, &key->n, &o);
else
err = rsa_crt(key, &i, &o);
if (err != HAL_OK || (err = unpack_fp(&o, output, output_len)) != HAL_OK)
goto fail;
fail:
fp_zero(&i);
fp_zero(&o);
return err;
}
/*
* Clear a key. We might want to do something a bit more energetic
* than plain old memset() eventually.
*/
void hal_rsa_key_clear(hal_rsa_key_t key)
{
if (key.key != NULL)
memset(key.key, 0, sizeof(struct rsa_key));
}
/*
* Load a key from raw components. This is a simplistic version: we
* don't attempt to generate missing private key components, we just
* reject the key if it doesn't have everything we expect.
*
* In theory, the only things we'd really need for the private key if
* we were being nicer about this would be e, p, and q, as we could
* calculate everything else from them.
*/
hal_error_t hal_rsa_key_load(const hal_rsa_key_type_t type,
hal_rsa_key_t *key_,
void *keybuf, const size_t keybuf_len,
const uint8_t * const n, const size_t n_len,
const uint8_t * const e, const size_t e_len,
const uint8_t * const d, const size_t d_len,
const uint8_t * const p, const size_t p_len,
const uint8_t * const q, const size_t q_len,
const uint8_t * const u, const size_t u_len,
const uint8_t * const dP, const size_t dP_len,
const uint8_t * const dQ, const size_t dQ_len)
{
if (key_ == NULL || keybuf == NULL || keybuf_len < sizeof(struct rsa_key))
return HAL_ERROR_BAD_ARGUMENTS;
memset(keybuf, 0, keybuf_len);
struct rsa_key *key = keybuf;
key->type = type;
#define _(x) do { fp_init(&key->x); if (x == NULL) goto fail; fp_read_unsigned_bin(&key->x, (uint8_t *) x, x##_len); } while (0)
switch (type) {
case HAL_RSA_PRIVATE:
_(d); _(p); _(q); _(u); _(dP); _(dQ);
case HAL_RSA_PUBLIC:
_(n); _(e);
key_->key = key;
return HAL_OK;
}
#undef _
fail:
memset(key, 0, sizeof(*key));
return HAL_ERROR_BAD_ARGUMENTS;
}
static hal_error_t find_prime(unsigned prime_length, fp_int *e, fp_int *result)
{
uint8_t buffer[prime_length];
hal_error_t err;
fp_int t;
fp_init(&t);
/*
* Get random bytes, munge a few bits, and stuff into a bignum.
* Keep doing this until we find a result that's (probably) prime
* and for which result - 1 is relatively prime with respect to e.
*/
do {
if ((err = hal_get_random(buffer, sizeof(buffer))) != HAL_OK)
return err;
buffer[0 ] |= 0xc0;
buffer[sizeof(buffer) - 1] |= 0x01;
fp_read_unsigned_bin(result, buffer, sizeof(buffer));
} while (!fp_isprime(result) ||
(fp_sub_d(result, 1, &t), fp_gcd(&t, e, &t), fp_cmp_d(&t, 1) != FP_EQ));
fp_zero(&t);
return HAL_OK;
}
hal_error_t hal_rsa_key_gen(hal_rsa_key_t *key_,
void *keybuf, const size_t keybuf_len,
const unsigned key_length,
const unsigned long public_exponent)
{
struct rsa_key *key = keybuf;
hal_error_t err = HAL_OK;
fp_int p_1, q_1;
if (key_ == NULL || keybuf == NULL || keybuf_len < sizeof(struct rsa_key))
return HAL_ERROR_BAD_ARGUMENTS;
switch (key_length) {
case bitsToBytes(1024):
case bitsToBytes(2048):
case bitsToBytes(4096):
case bitsToBytes(8192):
break;
default:
return HAL_ERROR_UNSUPPORTED_KEY;
}
switch (public_exponent) {
case 0x010001:
break;
default:
return HAL_ERROR_UNSUPPORTED_KEY;
}
/*
* Initialize key
*/
memset(keybuf, 0, keybuf_len);
key->type = HAL_RSA_PRIVATE;
fp_set(&key->e, public_exponent);
/*
* Find a good pair of prime numbers.
*/
if ((err = find_prime(key_length / 2, &key->e, &key->p)) != HAL_OK ||
(err = find_prime(key_length / 2, &key->e, &key->q)) != HAL_OK)
return err;
/*
* Calculate remaining key components.
*/
fp_init(&p_1); fp_sub_d(&key->p, 1, &p_1);
fp_init(&q_1); fp_sub_d(&key->q, 1, &q_1);
fp_mul(&key->p, &key->q, &key->n); /* n = p * q */
fp_lcm(&p_1, &q_1, &key->d);
FP_CHECK(fp_invmod(&key->e, &key->d, &key->d)); /* d = (1/e) % lcm(p-1, q-1) */
FP_CHECK(fp_mod(&key->d, &p_1, &key->dP)); /* dP = d % (p-1) */
FP_CHECK(fp_mod(&key->d, &q_1, &key->dQ)); /* dQ = d % (q-1) */
FP_CHECK(fp_invmod(&key->q, &key->p, &key->u)); /* u = (1/q) % p */
key_->key = key;
/* Fall through to cleanup */
fail:
if (err != HAL_OK)
memset(keybuf, 0, keybuf_len);
fp_zero(&p_1);
fp_zero(&q_1);
return err;
}
/*
* Minimal ASN.1 encoding and decoding for private keys. This is NOT
* a general-purpose ASN.1 implementation, just enough to read and
* write PKCS #1.5 RSAPrivateKey syntax (RFC 2313 section 7.2).
*
* If at some later date we need a full ASN.1 implementation we'll add
* it as (a) separate library module(s), but for now the goal is just
* to let us serialize private keys for internal use and debugging.
*/
#define ASN1_INTEGER 0x02
#define ASN1_SEQUENCE 0x30
static size_t count_length(size_t length)
{
size_t result = 1;
if (length >= 128)
for (; length > 0; length >>= 8)
result++;
return result;
}
static void encode_length(size_t length, size_t length_len, uint8_t *der)
{
assert(der != NULL && length_len > 0 && length_len < 128);
if (length < 128) {
assert(length_len == 1);
*der = (uint8_t) length;
}
else {
*der = 0x80 | (uint8_t) --length_len;
while (length > 0 && length_len > 0) {
der[length_len--] = (uint8_t) (length & 0xFF);
length >>= 8;
}
assert(length == 0 && length_len == 0);
}
}
static hal_error_t decode_header(const uint8_t tag,
const uint8_t * const der, size_t der_max,
size_t *hlen, size_t *vlen)
{
assert(der != NULL && hlen != NULL && vlen != NULL);
if (der_max < 2 || der[0] != tag)
return HAL_ERROR_ASN1_PARSE_FAILED;
if ((der[1] & 0x80) == 0) {
*hlen = 2;
*vlen = der[1];
}
else {
*hlen = 2 + (der[1] & 0x7F);
*vlen = 0;
if (*hlen > der_max)
return HAL_ERROR_ASN1_PARSE_FAILED;
for (size_t i = 2; i < *hlen; i++)
*vlen = (*vlen << 8) + der[i];
}
if (*hlen + *vlen > der_max)
return HAL_ERROR_ASN1_PARSE_FAILED;
return HAL_OK;
}
static hal_error_t encode_integer(fp_int *bn,
uint8_t *der, size_t *der_len, const size_t der_max)
{
if (bn == NULL || der_len == NULL)
return HAL_ERROR_BAD_ARGUMENTS;
/*
* Calculate length. Need to pad data with a leading zero if most
* significant bit is set, to avoid flipping ASN.1 sign bit. If
* caller didn't supply a buffer, just return the total length.
*/
const int cmp = fp_cmp_d(bn, 0);
if (cmp != FP_EQ && cmp != FP_GT)
return HAL_ERROR_BAD_ARGUMENTS;
const int leading_zero = (cmp == FP_EQ || (fp_count_bits(bn) & 7) == 0);
const size_t data_len = fp_unsigned_bin_size(bn) + leading_zero;
const size_t tag_len = 1;
const size_t length_len = count_length(data_len);
const size_t total_len = tag_len + length_len + data_len;
*der_len = total_len;
if (der == NULL)
return HAL_OK;
if (total_len > der_max)
return HAL_ERROR_RESULT_TOO_LONG;
/*
* Now encode.
*/
*der++ = ASN1_INTEGER;
encode_length(data_len, length_len, der);
der += length_len;
if (leading_zero)
*der++ = 0x00;
fp_to_unsigned_bin(bn, der);
return HAL_OK;
}
static hal_error_t decode_integer(fp_int *bn,
const uint8_t * const der, size_t *der_len, const size_t der_max)
{
if (bn == NULL || der == NULL)
return HAL_ERROR_BAD_ARGUMENTS;
hal_error_t err;
size_t hlen, vlen;
if ((err = decode_header(ASN1_INTEGER, der, der_max, &hlen, &vlen)) != HAL_OK)
return err;
if (der_len != NULL)
*der_len = hlen + vlen;
if (vlen < 1 || (der[hlen] & 0x80) != 0x00)
return HAL_ERROR_ASN1_PARSE_FAILED;
fp_init(bn);
fp_read_unsigned_bin(bn, (uint8_t *) der + hlen, vlen);
return HAL_OK;
}
/*
* RSAPrivateKey fields in the required order.
*/
#define RSAPrivateKey_fields \
_(&version); \
_(&key->n); \
_(&key->e); \
_(&key->d); \
_(&key->p); \
_(&key->q); \
_(&key->dP); \
_(&key->dQ); \
_(&key->u);
hal_error_t hal_rsa_key_to_der(hal_rsa_key_t key_,
uint8_t *der, size_t *der_len, const size_t der_max)
{
struct rsa_key *key = key_.key;
hal_error_t err = HAL_OK;
if (key == NULL || der_len == NULL || key->type != HAL_RSA_PRIVATE)
return HAL_ERROR_BAD_ARGUMENTS;
fp_int version;
fp_zero(&version);
/*
* Calculate length.
*/
size_t data_len = 0;
#define _(x) { size_t i; if ((err = encode_integer(x, NULL, &i, der_max - data_len)) != HAL_OK) return err; data_len += i; }
RSAPrivateKey_fields;
#undef _
const size_t tag_len = 1;
const size_t length_len = count_length(data_len);
const size_t total_len = tag_len + length_len + data_len;
*der_len = total_len;
if (der == NULL)
return HAL_OK;
if (total_len > der_max)
return HAL_ERROR_RESULT_TOO_LONG;
/*
* Now encode.
*/
*der++ = ASN1_SEQUENCE;
encode_length(data_len, length_len, der);
der += length_len;
#define _(x) { size_t i; if ((err = encode_integer(x, der, &i, data_len)) != HAL_OK) return err; der += i; data_len -= i; }
RSAPrivateKey_fields;
#undef _
return HAL_OK;
}
hal_error_t hal_rsa_key_from_der(hal_rsa_key_t *key_,
void *keybuf, const size_t keybuf_len,
const uint8_t *der, const size_t der_len)
{
if (key_ == NULL || keybuf == NULL || keybuf_len < sizeof(struct rsa_key) || der == NULL)
return HAL_ERROR_BAD_ARGUMENTS;
memset(keybuf, 0, keybuf_len);
struct rsa_key *key = keybuf;
key->type = HAL_RSA_PRIVATE;
hal_error_t err = HAL_OK;
size_t hlen, vlen;
if ((err = decode_header(ASN1_SEQUENCE, der, der_len, &hlen, &vlen)) != HAL_OK)
return err;
der += hlen;
fp_int version;
fp_init(&version);
#define _(x) { size_t i; if ((err = decode_integer(x, der, &i, vlen)) != HAL_OK) return err; der += i; vlen -= i; }
RSAPrivateKey_fields;
#undef _
if (fp_cmp_d(&version, 0) != FP_EQ)
return HAL_ERROR_ASN1_PARSE_FAILED;
return HAL_OK;
}
/*
* Local variables:
* indent-tabs-mode: nil
* End:
*/
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