Updating Sphinx docs - branch (singlehtml)

Author: StellarBot

branches/master/singlehtml/_downloads/15487131c52c6487f27ab78c60499d37/1d_stencil_1.cpp

@@ -0,0 +1,139 @@
+//  Copyright (c) 2014 Hartmut Kaiser
+//  Copyright (c) 2014 Patricia Grubel
+//
+//  SPDX-License-Identifier: BSL-1.0
+//  Distributed under the Boost Software License, Version 1.0. (See accompanying
+//  file LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt)
+
+// This is the first in a series of examples demonstrating the development of a
+// fully distributed solver for a simple 1D heat distribution problem.
+//
+// This example provides a serial base line implementation. No parallelization
+// is performed.
+
+#include <hpx/chrono.hpp>
+#include <hpx/init.hpp>
+
+#include <cstddef>
+#include <cstdint>
+#include <iostream>
+#include <vector>
+
+#include "print_time_results.hpp"
+
+///////////////////////////////////////////////////////////////////////////////
+// Command-line variables
+bool header = true;    // print csv heading
+double k = 0.5;        // heat transfer coefficient
+double dt = 1.;        // time step
+double dx = 1.;        // grid spacing
+
+///////////////////////////////////////////////////////////////////////////////
+//[stepper_1
+struct stepper
+{
+    // Our partition type
+    typedef double partition;
+
+    // Our data for one time step
+    typedef std::vector<partition> space;
+
+    // Our operator
+    static double heat(double left, double middle, double right)
+    {
+        return middle + (k * dt / (dx * dx)) * (left - 2 * middle + right);
+    }
+
+    // do all the work on 'nx' data points for 'nt' time steps
+    space do_work(std::size_t nx, std::size_t nt)
+    {
+        // U[t][i] is the state of position i at time t.
+        std::vector<space> U(2);
+        for (space& s : U)
+            s.resize(nx);
+
+        // Initial conditions: f(0, i) = i
+        for (std::size_t i = 0; i != nx; ++i)
+            U[0][i] = double(i);
+
+        // Actual time step loop
+        for (std::size_t t = 0; t != nt; ++t)
+        {
+            space const& current = U[t % 2];
+            space& next = U[(t + 1) % 2];
+
+            next[0] = heat(current[nx - 1], current[0], current[1]);
+
+            for (std::size_t i = 1; i != nx - 1; ++i)
+                next[i] = heat(current[i - 1], current[i], current[i + 1]);
+
+            next[nx - 1] = heat(current[nx - 2], current[nx - 1], current[0]);
+        }
+
+        // Return the solution at time-step 'nt'.
+        return U[nt % 2];
+    }
+};
+//]
+///////////////////////////////////////////////////////////////////////////////
+int hpx_main(hpx::program_options::variables_map& vm)
+{
+    std::uint64_t nx =
+        vm["nx"].as<std::uint64_t>();    // Number of grid points.
+    std::uint64_t nt = vm["nt"].as<std::uint64_t>();    // Number of steps.
+
+    if (vm.count("no-header"))
+        header = false;
+
+    // Create the stepper object
+    stepper step;
+
+    // Measure execution time.
+    std::uint64_t t = hpx::chrono::high_resolution_clock::now();
+
+    // Execute nt time steps on nx grid points.
+    stepper::space solution = step.do_work(nx, nt);
+
+    // Print the final solution
+    if (vm.count("results"))
+    {
+        for (std::size_t i = 0; i != nx; ++i)
+            std::cout << "U[" << i << "] = " << solution[i] << std::endl;
+    }
+
+    std::uint64_t elapsed = hpx::chrono::high_resolution_clock::now() - t;
+
+    std::uint64_t const os_thread_count = hpx::get_os_thread_count();
+    print_time_results(os_thread_count, elapsed, nx, nt, header);
+
+    return hpx::local::finalize();
+}
+
+int main(int argc, char* argv[])
+{
+    namespace po = hpx::program_options;
+
+    // clang-format off
+    po::options_description desc_commandline;
+    desc_commandline.add_options()
+        ("results", "print generated results (default: false)")
+        ("nx", po::value<std::uint64_t>()->default_value(100),
+         "Local x dimension")
+        ("nt", po::value<std::uint64_t>()->default_value(45),
+         "Number of time steps")
+        ("k", po::value<double>(&k)->default_value(0.5),
+         "Heat transfer coefficient (default: 0.5)")
+        ("dt", po::value<double>(&dt)->default_value(1.0),
+         "Timestep unit (default: 1.0[s])")
+        ("dx", po::value<double>(&dx)->default_value(1.0),
+         "Local x dimension")
+        ( "no-header", "do not print out the csv header row")
+    ;
+    // clang-format on
+
+    // Initialize and run HPX
+    hpx::local::init_params init_args;
+    init_args.desc_cmdline = desc_commandline;
+
+    return hpx::local::init(hpx_main, argc, argv, init_args);
+}

branches/master/singlehtml/_downloads/2b583c3b9d65dd88ffc89d3a51ba81d8/interest_calculator.cpp

@@ -0,0 +1,122 @@
+/////////////////////////// Interest Calculator ///////////////////////////////
+//  Copyright (c) 2012 Adrian Serio
+//
+//  SPDX-License-Identifier: BSL-1.0
+//  Distributed under the Boost Software License, Version 1.0. (See accompanying
+//  file LICENSE_1_0.txt or copy at http://www.boost.org/LICENSE_1_0.txt)
+//
+// Purpose: Calculates compound interest while using dataflow objects.
+//
+// In this example, you supply the program with the principal [$], the interest
+// rate [%], the length of the compound period [months], and the length of time
+// the money is invested [months]. The program will calculate the new total
+// amount of money you have and the amount of interest made. For example if
+// you have $100, an interest rate of 5%, a compound period of 6 months and
+// you leave your money in that account for 36 months you will end up with
+// $134.01 and will have made $34.01 in interest.
+///////////////////////////////////////////////////////////////////////////////
+
+#include <hpx/hpx.hpp>
+#include <hpx/hpx_init.hpp>
+
+#include <hpx/async_local/dataflow.hpp>
+#include <hpx/modules/actions_base.hpp>
+
+#include <iostream>
+
+using hpx::program_options::options_description;
+using hpx::program_options::value;
+using hpx::program_options::variables_map;
+
+///////////////////////////////////////////////////////////////////////////////
+//[interest_calc_add_action
+// Calculate interest for one period
+double calc(double principal, double rate)
+{
+    return principal * rate;
+}
+
+///////////////////////////////////////////////////////////////////////////////
+// Add the amount made to the principal
+double add(double principal, double interest)
+{
+    return principal + interest;
+}
+//]
+
+///////////////////////////////////////////////////////////////////////////////
+//[interest_hpx_main
+int hpx_main(variables_map& vm)
+{
+    {
+        using hpx::dataflow;
+        using hpx::make_ready_future;
+        using hpx::shared_future;
+        using hpx::unwrapping;
+        hpx::id_type here = hpx::find_here();
+
+        double init_principal =
+            vm["principal"].as<double>();              //Initial principal
+        double init_rate = vm["rate"].as<double>();    //Interest rate
+        int cp = vm["cp"].as<int>();     //Length of a compound period
+        int t = vm["time"].as<int>();    //Length of time money is invested
+
+        init_rate /= 100;    //Rate is a % and must be converted
+        t /= cp;    //Determine how many times to iterate interest calculation:
+            //How many full compound periods can fit in the time invested
+
+        // In non-dataflow terms the implemented algorithm would look like:
+        //
+        // int t = 5;    // number of time periods to use
+        // double principal = init_principal;
+        // double rate = init_rate;
+        //
+        // for (int i = 0; i < t; ++i)
+        // {
+        //     double interest = calc(principal, rate);
+        //     principal = add(principal, interest);
+        // }
+        //
+        // Please note the similarity with the code below!
+
+        shared_future<double> principal = make_ready_future(init_principal);
+        shared_future<double> rate = make_ready_future(init_rate);
+
+        for (int i = 0; i < t; ++i)
+        {
+            shared_future<double> interest =
+                dataflow(unwrapping(calc), principal, rate);
+            principal = dataflow(unwrapping(add), principal, interest);
+        }
+
+        // wait for the dataflow execution graph to be finished calculating our
+        // overall interest
+        double result = principal.get();
+
+        std::cout << "Final amount: " << result << std::endl;
+        std::cout << "Amount made: " << result - init_principal << std::endl;
+    }
+
+    return hpx::finalize();
+}
+//]
+
+///////////////////////////////////////////////////////////////////////////////
+//[interest_main
+int main(int argc, char** argv)
+{
+    options_description cmdline("Usage: " HPX_APPLICATION_STRING " [options]");
+
+    cmdline.add_options()("principal", value<double>()->default_value(1000),
+        "The principal [$]")("rate", value<double>()->default_value(7),
+        "The interest rate [%]")("cp", value<int>()->default_value(12),
+        "The compound period [months]")("time",
+        value<int>()->default_value(12 * 30),
+        "The time money is invested [months]");
+
+    hpx::init_params init_args;
+    init_args.desc_cmdline = cmdline;
+
+    return hpx::init(argc, argv, init_args);
+}
+//]