			/*
			This exercise is taken from the class Parallel Programming Workshop (MPI,
			OpenMP and Advanced Topics) at HLRS given by Rolf Rabenseifner
			*/

			#include <chrono>
			#include <cstdio>
			#include <cmath>
			#include <mpi.h>

			using clk = std::chrono::high_resolution_clock;
			using second = std::chrono::duration<double>;
			using time_point = std::chrono::time_point<clk>;

			inline int digit(double x, int n) {
			return std::trunc(x * std::pow(10., n)) - std::trunc(x * std::pow(10., n - 1)) *10.;
			}

			inline double f(double a) { return (4. / (1. + a * a)); }

			const int n = 10000000;

			int main(int /* argc / , char * /* argv */) {
			int i;
			double dx, x, sum, pi;
			int psize, prank;






			auto mpi_t1 = MPI_Wtime();
			auto t1 = clk::now();

			/* calculate pi = integral [0..1] 4 / (1 + x*2) dx /
			dx = 1. / n;
			sum = 0.0;
			for (i = 1; i <= n; i++) {
			x = (1. * i - 0.5) * dx;
			sum = sum + f(x);
			}
			pi = dx * sum;



			auto mpi_elapsed = MPI_Wtime() - mpi_t1;
			second elapsed = clk::now() - t1;


			std::printf("computed pi = %.16g\n", pi);
			std::printf("wall clock time (mpi_wtime) = %.4gs with %d process\n", mpi_elapsed, psize);
			std::printf("wall clock time (chrono) = %.4gs\n", elapsed.count());

			for(int d = 1; d <= 15; ++d) {
			std::printf("%d", digit(pi, d));
			}

			return 0;
			}

scitas-intro-to-parallelism/mpi/C/pi.cc
327098198a93master

pi.cc
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