Files
ODrive/Firmware/MotorControl/utils.cpp
T
Samuel Sadok 71cc825ba2 Move complexity out of CubeMX autogenerated code
Where viable, customizations in the CubeMX code (mostly the USER
CODE sections) are moved to our own files (primarily main.cpp and
board.cpp).

This will minimize code duplication when adding a new, completely
separate instance of the CubeMX files. The USB code still contains a
large amount of customization which is not touched by this commit and
should be refactored separately later on.

The entry point is now in main.cpp (moved from the CubeMX-generated
main.c). This increases control over the boot process while also
improving code organization.
2020-07-21 12:55:10 +02:00

205 lines
6.0 KiB
C++

#include <utils.hpp>
#include <math.h>
#include <float.h>
#include <cmsis_os.h>
#include <board.h>
int SVM(float alpha, float beta, float* tA, float* tB, float* tC) {
int Sextant;
if (beta >= 0.0f) {
if (alpha >= 0.0f) {
//quadrant I
if (one_by_sqrt3 * beta > alpha)
Sextant = 2; //sextant v2-v3
else
Sextant = 1; //sextant v1-v2
} else {
//quadrant II
if (-one_by_sqrt3 * beta > alpha)
Sextant = 3; //sextant v3-v4
else
Sextant = 2; //sextant v2-v3
}
} else {
if (alpha >= 0.0f) {
//quadrant IV
if (-one_by_sqrt3 * beta > alpha)
Sextant = 5; //sextant v5-v6
else
Sextant = 6; //sextant v6-v1
} else {
//quadrant III
if (one_by_sqrt3 * beta > alpha)
Sextant = 4; //sextant v4-v5
else
Sextant = 5; //sextant v5-v6
}
}
switch (Sextant) {
// sextant v1-v2
case 1: {
// Vector on-times
float t1 = alpha - one_by_sqrt3 * beta;
float t2 = two_by_sqrt3 * beta;
// PWM timings
*tA = (1.0f - t1 - t2) * 0.5f;
*tB = *tA + t1;
*tC = *tB + t2;
} break;
// sextant v2-v3
case 2: {
// Vector on-times
float t2 = alpha + one_by_sqrt3 * beta;
float t3 = -alpha + one_by_sqrt3 * beta;
// PWM timings
*tB = (1.0f - t2 - t3) * 0.5f;
*tA = *tB + t3;
*tC = *tA + t2;
} break;
// sextant v3-v4
case 3: {
// Vector on-times
float t3 = two_by_sqrt3 * beta;
float t4 = -alpha - one_by_sqrt3 * beta;
// PWM timings
*tB = (1.0f - t3 - t4) * 0.5f;
*tC = *tB + t3;
*tA = *tC + t4;
} break;
// sextant v4-v5
case 4: {
// Vector on-times
float t4 = -alpha + one_by_sqrt3 * beta;
float t5 = -two_by_sqrt3 * beta;
// PWM timings
*tC = (1.0f - t4 - t5) * 0.5f;
*tB = *tC + t5;
*tA = *tB + t4;
} break;
// sextant v5-v6
case 5: {
// Vector on-times
float t5 = -alpha - one_by_sqrt3 * beta;
float t6 = alpha - one_by_sqrt3 * beta;
// PWM timings
*tC = (1.0f - t5 - t6) * 0.5f;
*tA = *tC + t5;
*tB = *tA + t6;
} break;
// sextant v6-v1
case 6: {
// Vector on-times
float t6 = -two_by_sqrt3 * beta;
float t1 = alpha + one_by_sqrt3 * beta;
// PWM timings
*tA = (1.0f - t6 - t1) * 0.5f;
*tC = *tA + t1;
*tB = *tC + t6;
} break;
}
// if any of the results becomes NaN, result_valid will evaluate to false
int result_valid =
*tA >= 0.0f && *tA <= 1.0f
&& *tB >= 0.0f && *tB <= 1.0f
&& *tC >= 0.0f && *tC <= 1.0f;
return result_valid ? 0 : -1;
}
// based on https://math.stackexchange.com/a/1105038/81278
float fast_atan2(float y, float x) {
// a := min (|x|, |y|) / max (|x|, |y|)
float abs_y = fabsf(y);
float abs_x = fabsf(x);
// inject FLT_MIN in denominator to avoid division by zero
float a = MACRO_MIN(abs_x, abs_y) / (MACRO_MAX(abs_x, abs_y) + FLT_MIN);
// s := a * a
float s = a * a;
// r := ((-0.0464964749 * s + 0.15931422) * s - 0.327622764) * s * a + a
float r = ((-0.0464964749f * s + 0.15931422f) * s - 0.327622764f) * s * a + a;
// if |y| > |x| then r := 1.57079637 - r
if (abs_y > abs_x)
r = 1.57079637f - r;
// if x < 0 then r := 3.14159274 - r
if (x < 0.0f)
r = 3.14159274f - r;
// if y < 0 then r := -r
if (y < 0.0f)
r = -r;
return r;
}
// Evaluate polynomials using Fused Multiply Add intrisic instruction.
// coeffs[0] is highest order, as per numpy.polyfit
// p(x) = coeffs[0] * x^deg + ... + coeffs[deg], for some degree "deg"
float horner_fma(float x, const float *coeffs, size_t count) {
float result = 0.0f;
for (size_t idx = 0; idx < count; ++idx)
result = fmaf(result, x, coeffs[idx]);
return result;
}
// Modulo (as opposed to remainder), per https://stackoverflow.com/a/19288271
int mod(int dividend, int divisor){
int r = dividend % divisor;
return (r < 0) ? (r + divisor) : r;
}
// @brief: Returns how much time is left until the deadline is reached.
// If the deadline has already passed, the return value is 0 (except if
// the deadline is very far in the past)
uint32_t deadline_to_timeout(uint32_t deadline_ms) {
uint32_t now_ms = (uint32_t)((1000ull * (uint64_t)osKernelSysTick()) / osKernelSysTickFrequency);
uint32_t timeout_ms = deadline_ms - now_ms;
return (timeout_ms & 0x80000000) ? 0 : timeout_ms;
}
// @brief: Converts a timeout to a deadline based on the current time.
uint32_t timeout_to_deadline(uint32_t timeout_ms) {
uint32_t now_ms = (uint32_t)((1000ull * (uint64_t)osKernelSysTick()) / osKernelSysTickFrequency);
return now_ms + timeout_ms;
}
// @brief: Returns a non-zero value if the specified system time (in ms)
// is in the future or 0 otherwise.
// If the time lies far in the past this may falsely return a non-zero value.
int is_in_the_future(uint32_t time_ms) {
return deadline_to_timeout(time_ms);
}
// @brief: Returns number of microseconds since system startup
uint32_t micros(void) {
register uint32_t ms, cycle_cnt;
do {
ms = HAL_GetTick();
cycle_cnt = TIM_TIME_BASE->CNT;
} while (ms != HAL_GetTick());
return (ms * 1000) + cycle_cnt;
}
// @brief: Busy wait delay for given amount of microseconds (us)
void delay_us(uint32_t us)
{
uint32_t start = micros();
while (micros() - start < (uint32_t) us) {
__ASM("nop");
}
}