2022-09-16 18:01:34 -04:00
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#include <memory>
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#include <limits>
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#include <cstdint>
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2022-10-17 00:44:30 -04:00
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#include <cstring>
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#include <cstdlib>
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2022-09-16 18:01:34 -04:00
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#include <iostream>
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#include <random>
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2022-10-17 00:44:30 -04:00
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#include <unistd.h>
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2022-09-16 18:01:34 -04:00
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#include <verilated.h>
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#include "Vcontrol_loop.h"
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Vcontrol_loop *mod;
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/* Very simple simulation of measurement.
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* A transfer function defines the mapping from the DAC values
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* -2**(20) -> 2**(20)-1
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* to the values -2**(18) -> 2**18 - 1.
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*
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* The transfer function has Gaussian noise which is added at each
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* measurement.
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*/
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class Transfer {
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std::default_random_engine generator;
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2022-09-16 18:01:34 -04:00
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std::normal_distribution dist;
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double scale;
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double sample() {return scale*dist(rd);}
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public:
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Transfer(double scale, double mean, double dev, double m, double b, int seed)
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: scale{scale}, dist{mean,dev}, generator{} {
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if (seed < 0) {
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std::random_device rd;
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generator.seed(rd());
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} else {
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generator.seed(seed);
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}
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}
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double val(double x) {
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return m*x + b + sample();
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}
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};
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2022-10-17 00:44:30 -04:00
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/* Each constant is 48 bits long, with 15 whole bits.
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constexpr auto CONSTS_WHOLE_WID = 15;
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constexpr auto CONSTS_WID = 48;
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constexpr auto CONSTS_FRAC_WID = CONSTS_WID - CONSTS_WHOLE_WID;
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constexpr auto CONSTS_FRAC_MASK = (1 << CONSTS_FRAC_WID) - 1;
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constexpr uint64_t fractional_base_conv(uint64_t input) {
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/* Fractional base conversion algorithm.
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Given an integer in base M (i.e. 10) there is an expansion in base N (i.e. 2):
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0.abcdefgh... = 0.ijklmnop...
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where abcdefgh... are in base M and ijklmnop... are in base N. The algorithm
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computes the digits in base N.
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Multiply the converted number by N. Then there are new numbers:
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A.BCDEFGH... = i.jklmnop...
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Since 0.abcdefgh < 1, A.BCDEFGH < N. Therefore
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the digit "A" must be a number less than N. Then i = A. Cutting off all the
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other digits,
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0.BCDEFGH... = 0.jklmnop...
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continue until there are no more digits left.
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*/
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/* Calculate the lowest power of 10 greater than input.
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This can be done with logarithms, but floating point is not available on
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some embedded platforms. This makes the code more portable.
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*/
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uint64_t pow10 = 1;
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while (input / pow10 > 0)
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pow10 *= 10;
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uint64_t out = 0;
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for (unsigned i = 0; i < CONSTS_FRAC_WID; i++) {
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input *= 2;
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uint64_t dig = input / pow10, mod = input % pow10;
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out = dig | (out << 1);
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input = mod;
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}
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return out;
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}
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static int64_t multiply_unity(uint64_t i, int sign) {
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if (sign > 0) {
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return std::reinterpret_cast<int64_t>(i);
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} else {
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return std::reinterpret_cast<int64_t>(~i + 1);
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}
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}
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constexpr uint64_t SCALE_WHOLE = 12820;
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constexpr uint64_t SCALE_FRAC = fractional_base_conv(51282051282);
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constexpr uint64_t SCALE_NUM = (SCALE_WHOLE << CONSTS_FRAC_WID) | SCALE_FRAC;
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static int64_t signed_to_fxp(char *s) {
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// Skip whitespace.
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while (isspace(*c++));
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// Check if number is negative.
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int sign = 1;
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if (*s == '-') {
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pos = -1;
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s++;
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}
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// Split the number into whole and fractional components.
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char *p = strchr(s, '.');
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if (!p)
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return multiply_unity(strtoull(s, NULL, 10), sign);
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*p = 0;
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// s now points to a NUL terminated string with the whole number
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// component.
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uint64_t whole = strtoull(s, NULL, 10);
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p++;
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// p is the start of the fractional component.
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uint64_t frac_decimal = strtoull(p, NULL, 10);
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uint64_t final = ((whole << CONSTS_FRAC_WID) | fractional_base_conv(frac_decimal, CONSTS_FRAC_WID))
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* SCALE_NUM;
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return multiply_unity(final, sign);
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}
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static std::string fxp_to_str(int64_t inum, unsigned decdigs) {
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std::string s = "";
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uint64_t num;
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if (inum < 0) {
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num = std::reinterpret_cast<uint64_t>(~inum) + 1;
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s.insert(0,1, '-');
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} else {
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num = std::reinterpet_cast<uint64_t>(num);
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}
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s += std::to_string(num >> CONSTS_FRAC_WID);
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int64_t frac = num & CONSTS_FRAC_MASK;
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if (frac == 0 || decdigs == 0)
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return;
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s += ".";
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/* Applying the algorithm in fractional_base_conv() backwards. */
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while (decdigs > 0 && frac != 0) {
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num *= 2;
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s += std::to_string(num >> CONSTS_FRAC_WID);
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num = num & CONSTS_FRAC_WID;
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}
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return s;
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}
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static int64_t I_const, dt_const, P_const, setpt;
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static unsigned long seed, ;
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static void usage(char *argv0, int code) {
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std::cout << argv0 << " -d deviation -m mean -I I -t dt -d delay -s seed -S setpt -P p [+verilator...]" << std::endl;
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exit(code);
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}
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static void parse_args(int argc, char *argv[]) {
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const char *optstring = "I:t:s:P:d:m:h";
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int opt;
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Verilated::commandArgs(argc, argv);
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while ((opt = getopt(argc, argv, optstring)) != -1) {
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switch (opt) {
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case 'm':
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noise_mean = strtod(optstring, NULL);
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break;
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case 'd':
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dev_mean = strtod(optstring, NULL);
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break;
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case 'I':
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I_const = signed_to_fxp(optarg);
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break;
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case 't':
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dt_const = signed_to_fxp(optarg);
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break;
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case 'S':
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setpt = signed_to_fxp(optarg);
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break;
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case 's':
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seed = strtoul(optarg, NULL, 10);
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break;
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case 'P':
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P_const = strtoul(optarg, NULL, 10);
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break;
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case 'd':
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dely = strtoul(optarg, NULL, 10);
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break;
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case 'h':
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usage(argv[0], 0);
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break;
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default:
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usage(argv[1], 1);
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break;
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}
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}
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}
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Vtop *mod;
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int main(int argc, char **argv) {
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parse_args(argc, argv);
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mod = new Vtop;
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mod->clk = 0;
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}
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