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https://github.com/Mbed-TLS/mbedtls.git
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Add optionally unsafe variant of exp_mod for perf
Attempt to partially solve the performance regression in 3.6.0 without adding too much code size. Signed-off-by: Manuel Pégourié-Gonnard <manuel.pegourie-gonnard@arm.com>
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@ -44,6 +44,22 @@
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goto cleanup; \
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} while (0)
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/* Constants to identify whether a value is public or secret.
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*
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* Parameters should be named X_public where X is the name of the
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* corresponding input parameter.
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*
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* Implementation should always check using
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* if (X_public == MBEDTLS_MPI_IS_PUBLIC) {
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* // unsafe path
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* } else {
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* // safe path
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* }
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* not the other way round, in order to prevent misuse. (This is, if a value
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* other than the two below is passed, default to the safe path.) */
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#define MBEDTLS_MPI_IS_PUBLIC 0x2a2a
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#define MBEDTLS_MPI_IS_SECRET 0
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/*
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* Maximum size MPIs are allowed to grow to in number of limbs.
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*/
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@ -880,7 +896,38 @@ int mbedtls_mpi_mod_int(mbedtls_mpi_uint *r, const mbedtls_mpi *A,
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mbedtls_mpi_sint b);
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/**
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* \brief Perform a sliding-window exponentiation: X = A^E mod N
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* \brief Perform a modular exponentiation: X = A^E mod N
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*
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* \param X The destination MPI. This must point to an initialized MPI.
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* This must not alias E or N.
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* \param A The base of the exponentiation.
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* This must point to an initialized MPI.
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* \param E The exponent MPI. This must point to an initialized MPI.
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* \param N The base for the modular reduction. This must point to an
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* initialized MPI.
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* \param prec_RR A helper MPI depending solely on \p N which can be used to
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* speed-up multiple modular exponentiations for the same value
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* of \p N. This may be \c NULL. If it is not \c NULL, it must
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* point to an initialized MPI. If it hasn't been used after
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* the call to mbedtls_mpi_init(), this function will compute
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* the helper value and store it in \p prec_RR for reuse on
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* subsequent calls to this function. Otherwise, the function
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* will assume that \p prec_RR holds the helper value set by a
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* previous call to mbedtls_mpi_exp_mod(), and reuse it.
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*
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* \return \c 0 if successful.
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* \return #MBEDTLS_ERR_MPI_ALLOC_FAILED if a memory allocation failed.
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* \return #MBEDTLS_ERR_MPI_BAD_INPUT_DATA if \c N is negative or
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* even, or if \c E is negative.
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* \return Another negative error code on different kinds of failures.
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*
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*/
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int mbedtls_mpi_exp_mod_optionally_safe(mbedtls_mpi *X, const mbedtls_mpi *A,
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const mbedtls_mpi *E, const mbedtls_mpi *N,
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mbedtls_mpi *prec_RR, int E_public);
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/**
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* \brief Perform a modular exponentiation: X = A^E mod N
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*
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* \param X The destination MPI. This must point to an initialized MPI.
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* This must not alias E or N.
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@ -1610,9 +1610,9 @@ int mbedtls_mpi_mod_int(mbedtls_mpi_uint *r, const mbedtls_mpi *A, mbedtls_mpi_s
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return 0;
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}
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int mbedtls_mpi_exp_mod(mbedtls_mpi *X, const mbedtls_mpi *A,
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const mbedtls_mpi *E, const mbedtls_mpi *N,
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mbedtls_mpi *prec_RR)
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int mbedtls_mpi_exp_mod_optionally_safe(mbedtls_mpi *X, const mbedtls_mpi *A,
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const mbedtls_mpi *E, const mbedtls_mpi *N,
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mbedtls_mpi *prec_RR, int E_public)
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{
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int ret = MBEDTLS_ERR_ERROR_CORRUPTION_DETECTED;
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@ -1695,7 +1695,15 @@ int mbedtls_mpi_exp_mod(mbedtls_mpi *X, const mbedtls_mpi *A,
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{
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mbedtls_mpi_uint mm = mbedtls_mpi_core_montmul_init(N->p);
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mbedtls_mpi_core_to_mont_rep(X->p, X->p, N->p, N->n, mm, RR.p, T);
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mbedtls_mpi_core_exp_mod(X->p, X->p, N->p, N->n, E->p, E->n, RR.p, T);
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mbedtls_mpi_core_exp_mod_optionally_safe(X->p,
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X->p,
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N->p,
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N->n,
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E->p,
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E->n,
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RR.p,
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T,
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E_public);
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mbedtls_mpi_core_from_mont_rep(X->p, X->p, N->p, N->n, mm, T);
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}
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@ -1720,6 +1728,13 @@ cleanup:
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return ret;
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}
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int mbedtls_mpi_exp_mod(mbedtls_mpi *X, const mbedtls_mpi *A,
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const mbedtls_mpi *E, const mbedtls_mpi *N,
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mbedtls_mpi *prec_RR)
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{
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return mbedtls_mpi_exp_mod_optionally_safe(X, A, E, N, prec_RR, MBEDTLS_MPI_IS_SECRET);
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}
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/*
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* Greatest common divisor: G = gcd(A, B) (HAC 14.54)
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*/
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@ -758,14 +758,15 @@ static void exp_mod_precompute_window(const mbedtls_mpi_uint *A,
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* (The difference is that the body in our loop processes a single bit instead
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* of a full window.)
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*/
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void mbedtls_mpi_core_exp_mod(mbedtls_mpi_uint *X,
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const mbedtls_mpi_uint *A,
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const mbedtls_mpi_uint *N,
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size_t AN_limbs,
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const mbedtls_mpi_uint *E,
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size_t E_limbs,
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const mbedtls_mpi_uint *RR,
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mbedtls_mpi_uint *T)
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void mbedtls_mpi_core_exp_mod_optionally_safe(mbedtls_mpi_uint *X,
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const mbedtls_mpi_uint *A,
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const mbedtls_mpi_uint *N,
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size_t AN_limbs,
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const mbedtls_mpi_uint *E,
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size_t E_limbs,
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const mbedtls_mpi_uint *RR,
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mbedtls_mpi_uint *T,
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int E_public)
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{
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const size_t wsize = exp_mod_get_window_size(E_limbs * biL);
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const size_t welem = ((size_t) 1) << wsize;
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@ -803,6 +804,14 @@ void mbedtls_mpi_core_exp_mod(mbedtls_mpi_uint *X,
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* (limb_index=0, E_bit_index=0). */
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size_t E_limb_index = E_limbs;
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size_t E_bit_index = 0;
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if (E_public == MBEDTLS_MPI_IS_PUBLIC) {
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size_t E_bits = mbedtls_mpi_core_bitlen(E, E_limbs);
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if (E_bits != 0) {
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E_limb_index = E_bits / biL;
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E_bit_index = E_bits % biL;
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}
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}
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/* At any given time, window contains window_bits bits from E.
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* window_bits can go up to wsize. */
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size_t window_bits = 0;
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@ -828,10 +837,14 @@ void mbedtls_mpi_core_exp_mod(mbedtls_mpi_uint *X,
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* when we've finished processing the exponent. */
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if (window_bits == wsize ||
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(E_bit_index == 0 && E_limb_index == 0)) {
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/* Select Wtable[window] without leaking window through
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* memory access patterns. */
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mbedtls_mpi_core_ct_uint_table_lookup(Wselect, Wtable,
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AN_limbs, welem, window);
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if (E_public == MBEDTLS_MPI_IS_PUBLIC) {
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memcpy(Wselect, Wtable + window * AN_limbs, AN_limbs * ciL);
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} else {
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/* Select Wtable[window] without leaking window through
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* memory access patterns. */
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mbedtls_mpi_core_ct_uint_table_lookup(Wselect, Wtable,
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AN_limbs, welem, window);
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}
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/* Multiply X by the selected element. */
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mbedtls_mpi_core_montmul(X, X, Wselect, AN_limbs, N, AN_limbs, mm,
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temp);
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@ -841,6 +854,24 @@ void mbedtls_mpi_core_exp_mod(mbedtls_mpi_uint *X,
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} while (!(E_bit_index == 0 && E_limb_index == 0));
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}
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void mbedtls_mpi_core_exp_mod(mbedtls_mpi_uint *X,
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const mbedtls_mpi_uint *A,
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const mbedtls_mpi_uint *N, size_t AN_limbs,
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const mbedtls_mpi_uint *E, size_t E_limbs,
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const mbedtls_mpi_uint *RR,
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mbedtls_mpi_uint *T)
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{
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mbedtls_mpi_core_exp_mod_optionally_safe(X,
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A,
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N,
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AN_limbs,
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E,
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E_limbs,
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RR,
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T,
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MBEDTLS_MPI_IS_SECRET);
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}
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mbedtls_mpi_uint mbedtls_mpi_core_sub_int(mbedtls_mpi_uint *X,
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const mbedtls_mpi_uint *A,
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mbedtls_mpi_uint c, /* doubles as carry */
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@ -604,6 +604,44 @@ int mbedtls_mpi_core_random(mbedtls_mpi_uint *X,
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*/
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size_t mbedtls_mpi_core_exp_mod_working_limbs(size_t AN_limbs, size_t E_limbs);
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/**
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* \brief Perform a modular exponentiation with public or secret exponent:
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* X = A^E mod N, where \p A is already in Montgomery form.
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*
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* \p X may be aliased to \p A, but not to \p RR or \p E, even if \p E_limbs ==
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* \p AN_limbs.
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*
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* \param[out] X The destination MPI, as a little endian array of length
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* \p AN_limbs.
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* \param[in] A The base MPI, as a little endian array of length \p AN_limbs.
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* Must be in Montgomery form.
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* \param[in] N The modulus, as a little endian array of length \p AN_limbs.
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* \param AN_limbs The number of limbs in \p X, \p A, \p N, \p RR.
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* \param[in] E The exponent, as a little endian array of length \p E_limbs.
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* \param E_limbs The number of limbs in \p E.
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* \param[in] RR The precomputed residue of 2^{2*biL} modulo N, as a little
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* endian array of length \p AN_limbs.
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* \param[in,out] T Temporary storage of at least the number of limbs returned
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* by `mbedtls_mpi_core_exp_mod_working_limbs()`.
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* Its initial content is unused and its final content is
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* indeterminate.
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* It must not alias or otherwise overlap any of the other
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* parameters.
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* It is up to the caller to zeroize \p T when it is no
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* longer needed, and before freeing it if it was dynamically
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* allocated.
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* \param[in] E_public Set to MBEDTLS_MPI_IS_PUBLIC to gain some performance
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* when the value of E is public.
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* Set to MBEDTLS_MPI_IS_SECRET when the value of E is secret.
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*/
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void mbedtls_mpi_core_exp_mod_optionally_safe(mbedtls_mpi_uint *X,
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const mbedtls_mpi_uint *A,
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const mbedtls_mpi_uint *N, size_t AN_limbs,
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const mbedtls_mpi_uint *E, size_t E_limbs,
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const mbedtls_mpi_uint *RR,
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mbedtls_mpi_uint *T,
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int E_public);
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/**
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* \brief Perform a modular exponentiation with secret exponent:
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* X = A^E mod N, where \p A is already in Montgomery form.
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