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use crate::rsa::{ | ||
implement_op, Multi, Rsa, RsaMode, RsaModularExponentiation, RsaModularMultiplication, | ||
RsaMultiplication, | ||
}; | ||
use core::convert::Infallible; | ||
use core::marker::PhantomData; | ||
use core::ptr::{copy_nonoverlapping, write_bytes}; | ||
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impl<'d> Rsa<'d> { | ||
/// After the RSA Accelerator is released from reset, the memory blocks needs to be initialized, | ||
/// only after that peripheral should be used. This function would return without an error if the memory is initialized | ||
pub fn ready(&mut self) -> nb::Result<(), Infallible> { | ||
if self.rsa.clean.read().clean().bit_is_clear() { | ||
return Err(nb::Error::WouldBlock); | ||
} | ||
Ok(()) | ||
} | ||
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pub(super) fn write_multi_mode(&mut self, mode: u32) { | ||
Self::write_to_register(&mut self.rsa.mult_mode, mode as u32); | ||
} | ||
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pub(super) fn write_modexp_mode(&mut self, mode: u32) { | ||
Self::write_to_register(&mut self.rsa.modexp_mode, mode); | ||
} | ||
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pub(super) fn write_modexp_start(&mut self) { | ||
self.rsa.modexp_start.write(|w| w.modexp_start().set_bit()); | ||
} | ||
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pub(super) fn write_multi_start(&mut self) { | ||
self.rsa.mult_start.write(|w| w.mult_start().set_bit()); | ||
} | ||
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pub(super) fn clear_interrupt(&mut self) { | ||
self.rsa.interrupt.write(|w| w.interrupt().set_bit()); | ||
} | ||
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pub(super) fn is_idle(&mut self) -> bool { | ||
self.rsa.interrupt.read().bits() == 1 | ||
} | ||
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unsafe fn write_multi_operand_a<const N: usize>(&mut self, operand_a: &[u8; N]) { | ||
copy_nonoverlapping( | ||
operand_a.as_ptr(), | ||
self.rsa.x_mem.as_mut_ptr() as *mut u8, | ||
N, | ||
); | ||
write_bytes(self.rsa.x_mem.as_mut_ptr().add(N), 0, N); | ||
} | ||
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unsafe fn write_multi_operand_b<const N: usize>(&mut self, operand_b: &[u8; N]) { | ||
write_bytes(self.rsa.z_mem.as_mut_ptr(), 0, N); | ||
copy_nonoverlapping( | ||
operand_b.as_ptr(), | ||
self.rsa.z_mem.as_mut_ptr().add(N) as *mut u8, | ||
N, | ||
); | ||
} | ||
} | ||
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pub mod operand_sizes { | ||
//! Marker types for the operand sizes | ||
use super::{implement_op, Multi, RsaMode}; | ||
use paste::paste; | ||
|
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implement_op!( | ||
(512, multi), | ||
(1024, multi), | ||
(1536, multi), | ||
(2048, multi), | ||
(2560), | ||
(3072), | ||
(3584), | ||
(4096) | ||
); | ||
} | ||
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impl<'a, 'd, T: RsaMode, const N: usize> RsaModularMultiplication<'a, 'd, T> | ||
where | ||
T: RsaMode<InputType = [u8; N]>, | ||
{ | ||
/// Creates an Instance of `RsaMultiplication`. | ||
/// `m_prime` could be calculated using `-(modular multiplicative inverse of modulus) mod 2^32`, | ||
/// for more information check 24.3.2 in the | ||
/// <https://www.espressif.com/sites/default/files/documentation/esp32_technical_reference_manual_en.pdf> | ||
pub fn new(rsa: &'a mut Rsa<'d>, modulus: &T::InputType, m_prime: u32) -> Self { | ||
Self::set_mode(rsa); | ||
unsafe { | ||
rsa.write_modulus(modulus); | ||
} | ||
rsa.write_mprime(m_prime); | ||
|
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Self { | ||
rsa, | ||
phantom: PhantomData, | ||
} | ||
} | ||
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fn set_mode(rsa: &mut Rsa) { | ||
rsa.write_multi_mode((N / 64 - 1) as u32) | ||
} | ||
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/// Starts the first step of modular multiplication operation. `r` could be calculated using `2 ^ ( bitlength * 2 ) mod modulus`, | ||
/// for more information check 24.3.2 in the | ||
/// <https://www.espressif.com/sites/default/files/documentation/esp32_technical_reference_manual_en.pdf> | ||
pub fn start_step1(&mut self, operand_a: &T::InputType, r: &T::InputType) { | ||
unsafe { | ||
self.rsa.write_operand_a(operand_a); | ||
self.rsa.write_r(r); | ||
} | ||
self.set_start(); | ||
} | ||
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/// Starts the second step of modular multiplication operation. | ||
/// This is a non blocking function that returns without an error if operation is completed successfully. | ||
/// `start_step1` must be called before calling this function. | ||
pub fn start_step2(&mut self, operand_b: &T::InputType) -> nb::Result<(), Infallible> { | ||
if !self.rsa.is_idle() { | ||
return Err(nb::Error::WouldBlock); | ||
} | ||
self.rsa.clear_interrupt(); | ||
unsafe { | ||
self.rsa.write_operand_a(operand_b); | ||
} | ||
self.set_start(); | ||
Ok(()) | ||
} | ||
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fn set_start(&mut self) { | ||
self.rsa.write_multi_start(); | ||
} | ||
} | ||
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impl<'a, 'd, T: RsaMode, const N: usize> RsaModularExponentiation<'a, 'd, T> | ||
where | ||
T: RsaMode<InputType = [u8; N]>, | ||
{ | ||
/// Creates an Instance of `RsaModularExponentiation`. | ||
/// `m_prime` could be calculated using `-(modular multiplicative inverse of modulus) mod 2^32`, | ||
/// for more information check 24.3.2 in the | ||
/// <https://www.espressif.com/sites/default/files/documentation/esp32_technical_reference_manual_en.pdf> | ||
pub fn new( | ||
rsa: &'a mut Rsa<'d>, | ||
exponent: &T::InputType, | ||
modulus: &T::InputType, | ||
m_prime: u32, | ||
) -> Self { | ||
Self::set_mode(rsa); | ||
unsafe { | ||
rsa.write_operand_b(exponent); | ||
rsa.write_modulus(modulus); | ||
} | ||
rsa.write_mprime(m_prime); | ||
Self { | ||
rsa, | ||
phantom: PhantomData, | ||
} | ||
} | ||
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pub(super) fn set_mode(rsa: &mut Rsa) { | ||
rsa.write_modexp_mode((N / 64 - 1) as u32) | ||
} | ||
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pub(super) fn set_start(&mut self) { | ||
self.rsa.write_modexp_start(); | ||
} | ||
} | ||
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impl<'a, 'd, T: RsaMode + Multi, const N: usize> RsaMultiplication<'a, 'd, T> | ||
where | ||
T: RsaMode<InputType = [u8; N]>, | ||
{ | ||
/// Creates an Instance of `RsaMultiplication`. | ||
pub fn new(rsa: &'a mut Rsa<'d>) -> Self { | ||
Self::set_mode(rsa); | ||
Self { | ||
rsa, | ||
phantom: PhantomData, | ||
} | ||
} | ||
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/// Starts the multiplication operation. | ||
pub fn start_multiplication(&mut self, operand_a: &T::InputType, operand_b: &T::InputType) { | ||
unsafe { | ||
self.rsa.write_multi_operand_a(operand_a); | ||
self.rsa.write_multi_operand_b(operand_b); | ||
} | ||
self.set_start(); | ||
} | ||
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pub(super) fn set_mode(rsa: &mut Rsa) { | ||
rsa.write_multi_mode((N / 32 - 1 + 8) as u32) | ||
} | ||
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pub(super) fn set_start(&mut self) { | ||
self.rsa.write_multi_start(); | ||
} | ||
} |
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