git-subtree-dir: software/gecode_on_record git-subtree-split: 37ed9bda495ea87e63217c19a374b5a93bb0078e
591 lines
16 KiB
C++
Executable File
591 lines
16 KiB
C++
Executable File
/* -*- mode: C++; c-basic-offset: 2; indent-tabs-mode: nil -*- */
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/*
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* Main authors:
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* Christian Schulte <schulte@gecode.org>
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* Vincent Barichard <Vincent.Barichard@univ-angers.fr>
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*
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* Copyright:
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* Christian Schulte, 2006
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* Vincent Barichard, 2012
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*
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* This file is part of Gecode, the generic constraint
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* development environment:
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* http://www.gecode.org
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*
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* Permission is hereby granted, free of charge, to any person obtaining
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* a copy of this software and associated documentation files (the
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* "Software"), to deal in the Software without restriction, including
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* without limitation the rights to use, copy, modify, merge, publish,
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* distribute, sublicense, and/or sell copies of the Software, and to
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* permit persons to whom the Software is furnished to do so, subject to
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* the following conditions:
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*
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* The above copyright notice and this permission notice shall be
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* included in all copies or substantial portions of the Software.
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*
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* THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND,
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* EXPRESS OR IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF
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* MERCHANTABILITY, FITNESS FOR A PARTICULAR PURPOSE AND
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* NONINFRINGEMENT. IN NO EVENT SHALL THE AUTHORS OR COPYRIGHT HOLDERS BE
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* LIABLE FOR ANY CLAIM, DAMAGES OR OTHER LIABILITY, WHETHER IN AN ACTION
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* OF CONTRACT, TORT OR OTHERWISE, ARISING FROM, OUT OF OR IN CONNECTION
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* WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE SOFTWARE.
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*
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*/
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#include <gecode/minimodel.hh>
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#ifdef GECODE_HAS_FLOAT_VARS
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namespace Gecode { namespace MiniModel {
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/// Non-linear float arithmetic expressions
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class GECODE_MINIMODEL_EXPORT ArithNonLinFloatExpr :
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public NonLinFloatExpr {
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public:
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/// The expression type
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enum ArithNonLinFloatExprType {
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ANLFE_ABS, ///< Absolute value expression
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ANLFE_MIN, ///< Minimum expression
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ANLFE_MAX, ///< Maximum expression
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ANLFE_MULT, ///< Multiplication expression
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ANLFE_DIV, ///< Division expression
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ANLFE_SQR, ///< Square expression
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ANLFE_SQRT, ///< Square root expression
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#ifdef GECODE_HAS_MPFR
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ANLFE_EXP, ///< Exponential expression
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ANLFE_LOG, ///< Logarithm root expression
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ANLFE_ASIN, ///< expression
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ANLFE_SIN, ///< expression
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ANLFE_ACOS, ///< expression
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ANLFE_COS, ///< expression
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ANLFE_ATAN, ///< expression
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ANLFE_TAN, ///< expression
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#endif
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ANLFE_POW, ///< Pow expression
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ANLFE_NROOT ///< Nth root expression
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} t;
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/// Expressions
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LinFloatExpr* a;
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/// Size of variable array
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int n;
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/// Integer argument (used in nroot for example)
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int aInt;
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/// Constructors
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ArithNonLinFloatExpr(ArithNonLinFloatExprType t0, int n0)
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: t(t0), a(heap.alloc<LinFloatExpr>(n0)), n(n0), aInt(-1) {}
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ArithNonLinFloatExpr(ArithNonLinFloatExprType t0, int n0, int a0)
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: t(t0), a(heap.alloc<LinFloatExpr>(n0)), n(n0), aInt(a0) {}
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/// Destructor
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~ArithNonLinFloatExpr(void) { heap.free<LinFloatExpr>(a,n); }
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/// Post expression
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virtual FloatVar post(Home home, FloatVar* ret) const {
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FloatVar y;
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switch (t) {
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case ANLFE_ABS:
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{
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FloatVar x = a[0].post(home);
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if (x.min() >= 0)
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y = result(home,ret,x);
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else {
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y = result(home,ret);
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abs(home, x, y);
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}
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}
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break;
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case ANLFE_MIN:
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if (n==1) {
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y = result(home,ret, a[0].post(home));
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} else if (n==2) {
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FloatVar x0 = a[0].post(home);
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FloatVar x1 = a[1].post(home);
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if (x0.max() <= x1.min())
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y = result(home,ret,x0);
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else if (x1.max() <= x0.min())
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y = result(home,ret,x1);
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else {
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y = result(home,ret);
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min(home, x0, x1, y);
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}
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} else {
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FloatVarArgs x(n);
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for (int i=n; i--;)
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x[i] = a[i].post(home);
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y = result(home,ret);
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min(home, x, y);
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}
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break;
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case ANLFE_MAX:
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if (n==1) {
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y = result(home,ret,a[0].post(home));
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} else if (n==2) {
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FloatVar x0 = a[0].post(home);
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FloatVar x1 = a[1].post(home);
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if (x0.max() <= x1.min())
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y = result(home,ret,x1);
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else if (x1.max() <= x0.min())
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y = result(home,ret,x0);
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else {
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y = result(home,ret);
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max(home, x0, x1, y);
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}
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} else {
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FloatVarArgs x(n);
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for (int i=n; i--;)
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x[i] = a[i].post(home);
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y = result(home,ret);
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max(home, x, y);
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}
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break;
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case ANLFE_MULT:
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{
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assert(n == 2);
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FloatVar x0 = a[0].post(home);
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FloatVar x1 = a[1].post(home);
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if (x0.assigned() && (x0.val() == 0.0))
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y = result(home,ret,x0);
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else if (x0.assigned() && (x0.val() == 1.0))
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y = result(home,ret,x1);
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else if (x1.assigned() && (x1.val() == 0.0))
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y = result(home,ret,x1);
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else if (x1.assigned() && (x1.val() == 1.0))
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y = result(home,ret,x0);
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else {
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y = result(home,ret);
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mult(home, x0, x1, y);
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}
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}
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break;
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case ANLFE_DIV:
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{
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assert(n == 2);
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FloatVar x0 = a[0].post(home);
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FloatVar x1 = a[1].post(home);
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if (x1.assigned() && (x1.val() == 1.0))
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y = result(home,ret,x0);
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else if (x0.assigned() && (x0.val() == 0.0))
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y = result(home,ret,x0);
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else {
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y = result(home,ret);
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div(home, x0, x1, y);
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}
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}
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break;
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case ANLFE_SQR:
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{
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assert(n == 1);
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FloatVar x = a[0].post(home);
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if (x.assigned() && ((x.val() == 0.0) || (x.val() == 1.0)))
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y = x;
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else {
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y = result(home,ret);
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sqr(home, x, y);
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}
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}
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break;
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case ANLFE_SQRT:
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{
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assert(n == 1);
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FloatVar x = a[0].post(home);
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if (x.assigned() && ((x.val() == 0.0) || (x.val() == 1.0)))
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y = result(home,ret,x);
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else {
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y = result(home,ret);
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sqrt(home, x, y);
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}
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}
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break;
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case ANLFE_POW:
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{
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assert(n == 1);
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FloatVar x = a[0].post(home);
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if (x.assigned() && ((x.val() == 0.0) || (x.val() == 1.0)) &&
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(aInt >= 0))
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y = result(home,ret,x);
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else {
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y = result(home,ret);
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pow(home, x, aInt, y);
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}
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}
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break;
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case ANLFE_NROOT:
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{
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assert(n == 1);
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FloatVar x = a[0].post(home);
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if (x.assigned() && ((x.val() == 0.0) || (x.val() == 1.0)) &&
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(aInt >= 0))
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y = result(home,ret,x);
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else {
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y = result(home,ret);
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nroot(home, x, aInt, y);
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}
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}
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break;
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#ifdef GECODE_HAS_MPFR
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case ANLFE_EXP:
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{
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assert(n == 1);
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FloatVar x = a[0].post(home);
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if (x.assigned() && (x.val() == 0.0)) {
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FloatVar one(home,1.0,1.0);
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y = result(home,ret,one);
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} else {
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y = result(home,ret);
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exp(home, x, y);
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}
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}
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break;
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case ANLFE_LOG:
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{
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assert(n == 1);
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FloatVar x = a[0].post(home);
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y = result(home,ret);
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log(home, x, y);
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}
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break;
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case ANLFE_ASIN:
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{
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assert(n == 1);
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FloatVar x = a[0].post(home);
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y = result(home,ret);
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asin(home, x, y);
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}
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break;
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case ANLFE_SIN:
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{
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assert(n == 1);
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FloatVar x = a[0].post(home);
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y = result(home,ret);
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sin(home, x, y);
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}
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break;
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case ANLFE_ACOS:
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{
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assert(n == 1);
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FloatVar x = a[0].post(home);
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y = result(home,ret);
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acos(home, x, y);
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}
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break;
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case ANLFE_COS:
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{
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assert(n == 1);
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FloatVar x = a[0].post(home);
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y = result(home,ret);
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cos(home, x, y);
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}
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break;
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case ANLFE_ATAN:
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{
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assert(n == 1);
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FloatVar x = a[0].post(home);
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y = result(home,ret);
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atan(home, x, y);
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}
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break;
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case ANLFE_TAN:
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{
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assert(n == 1);
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FloatVar x = a[0].post(home);
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y = result(home,ret);
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tan(home, x, y);
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}
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break;
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#endif
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default:
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GECODE_NEVER;
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}
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return y;
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}
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virtual void post(Home home, FloatRelType frt, FloatVal c) const {
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if ((t == ANLFE_MIN && frt == FRT_GQ) ||
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(t == ANLFE_MAX && frt == FRT_LQ)) {
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FloatVarArgs x(n);
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for (int i=n; i--;)
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x[i] = a[i].post(home);
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rel(home, x, frt, c);
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} else {
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rel(home, post(home,nullptr), frt, c);
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}
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}
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virtual void post(Home home, FloatRelType frt, FloatVal c,
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BoolVar b) const {
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rel(home, post(home,nullptr), frt, c, b);
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}
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};
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/// Check if \a e is of type \a t
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bool hasType(const LinFloatExpr& e, ArithNonLinFloatExpr::ArithNonLinFloatExprType t) {
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return e.nlfe() &&
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dynamic_cast<ArithNonLinFloatExpr*>(e.nlfe()) != nullptr &&
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dynamic_cast<ArithNonLinFloatExpr*>(e.nlfe())->t == t;
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}
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}}
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namespace Gecode {
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LinFloatExpr
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abs(const LinFloatExpr& e) {
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using namespace MiniModel;
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if (hasType(e, ArithNonLinFloatExpr::ANLFE_ABS))
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return e;
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ArithNonLinFloatExpr* ae =
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new ArithNonLinFloatExpr(ArithNonLinFloatExpr::ANLFE_ABS,1);
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ae->a[0] = e;
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return LinFloatExpr(ae);
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}
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LinFloatExpr
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min(const LinFloatExpr& e0, const LinFloatExpr& e1) {
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using namespace MiniModel;
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int n = 0;
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if (hasType(e0, ArithNonLinFloatExpr::ANLFE_MIN))
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n += static_cast<ArithNonLinFloatExpr*>(e0.nlfe())->n;
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else
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n += 1;
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if (hasType(e1, ArithNonLinFloatExpr::ANLFE_MIN))
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n += static_cast<ArithNonLinFloatExpr*>(e1.nlfe())->n;
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else
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n += 1;
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ArithNonLinFloatExpr* ae =
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new ArithNonLinFloatExpr(ArithNonLinFloatExpr::ANLFE_MIN,n);
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int i=0;
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if (hasType(e0, ArithNonLinFloatExpr::ANLFE_MIN)) {
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ArithNonLinFloatExpr* e0e = static_cast<ArithNonLinFloatExpr*>(e0.nlfe());
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for (; i<e0e->n; i++)
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ae->a[i] = e0e->a[i];
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} else {
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ae->a[i++] = e0;
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}
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if (hasType(e1, ArithNonLinFloatExpr::ANLFE_MIN)) {
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ArithNonLinFloatExpr* e1e = static_cast<ArithNonLinFloatExpr*>(e1.nlfe());
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int curN = i;
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for (; i<curN+e1e->n; i++)
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ae->a[i] = e1e->a[i-curN];
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} else {
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ae->a[i++] = e1;
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}
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return LinFloatExpr(ae);
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}
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LinFloatExpr
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min(const FloatVarArgs& x) {
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using namespace MiniModel;
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ArithNonLinFloatExpr* ae =
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new ArithNonLinFloatExpr(ArithNonLinFloatExpr::ANLFE_MIN,x.size());
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for (int i=x.size(); i--;)
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ae->a[i] = x[i];
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return LinFloatExpr(ae);
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}
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LinFloatExpr
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max(const LinFloatExpr& e0, const LinFloatExpr& e1) {
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using namespace MiniModel;
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int n = 0;
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if (hasType(e0, ArithNonLinFloatExpr::ANLFE_MAX))
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n += static_cast<ArithNonLinFloatExpr*>(e0.nlfe())->n;
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else
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n += 1;
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if (hasType(e1, ArithNonLinFloatExpr::ANLFE_MAX))
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n += static_cast<ArithNonLinFloatExpr*>(e1.nlfe())->n;
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else
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n += 1;
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ArithNonLinFloatExpr* ae =
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new ArithNonLinFloatExpr(ArithNonLinFloatExpr::ANLFE_MAX,n);
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int i=0;
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if (hasType(e0, ArithNonLinFloatExpr::ANLFE_MAX)) {
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ArithNonLinFloatExpr* e0e = static_cast<ArithNonLinFloatExpr*>(e0.nlfe());
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for (; i<e0e->n; i++)
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ae->a[i] = e0e->a[i];
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} else {
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ae->a[i++] = e0;
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}
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if (hasType(e1, ArithNonLinFloatExpr::ANLFE_MAX)) {
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ArithNonLinFloatExpr* e1e = static_cast<ArithNonLinFloatExpr*>(e1.nlfe());
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int curN = i;
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for (; i<curN+e1e->n; i++)
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ae->a[i] = e1e->a[i-curN];
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} else {
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ae->a[i++] = e1;
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}
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return LinFloatExpr(ae);
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}
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LinFloatExpr
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max(const FloatVarArgs& x) {
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using namespace MiniModel;
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ArithNonLinFloatExpr* ae =
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new ArithNonLinFloatExpr(ArithNonLinFloatExpr::ANLFE_MAX,x.size());
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for (int i=x.size(); i--;)
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ae->a[i] = x[i];
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return LinFloatExpr(ae);
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}
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LinFloatExpr
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operator *(const FloatVar& e0, const FloatVar& e1) {
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using namespace MiniModel;
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ArithNonLinFloatExpr* ae =
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new ArithNonLinFloatExpr(ArithNonLinFloatExpr::ANLFE_MULT,2);
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ae->a[0] = e0;
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ae->a[1] = e1;
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return LinFloatExpr(ae);
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}
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LinFloatExpr
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operator *(const LinFloatExpr& e0, const FloatVar& e1) {
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using namespace MiniModel;
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ArithNonLinFloatExpr* ae =
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new ArithNonLinFloatExpr(ArithNonLinFloatExpr::ANLFE_MULT,2);
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ae->a[0] = e0;
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ae->a[1] = e1;
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return LinFloatExpr(ae);
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}
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LinFloatExpr
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operator *(const FloatVar& e0, const LinFloatExpr& e1) {
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using namespace MiniModel;
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ArithNonLinFloatExpr* ae =
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new ArithNonLinFloatExpr(ArithNonLinFloatExpr::ANLFE_MULT,2);
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ae->a[0] = e0;
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ae->a[1] = e1;
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return LinFloatExpr(ae);
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}
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LinFloatExpr
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operator *(const LinFloatExpr& e0, const LinFloatExpr& e1) {
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using namespace MiniModel;
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ArithNonLinFloatExpr* ae =
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new ArithNonLinFloatExpr(ArithNonLinFloatExpr::ANLFE_MULT,2);
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ae->a[0] = e0;
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ae->a[1] = e1;
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return LinFloatExpr(ae);
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}
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LinFloatExpr
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operator /(const LinFloatExpr& e0, const LinFloatExpr& e1) {
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using namespace MiniModel;
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ArithNonLinFloatExpr* ae =
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new ArithNonLinFloatExpr(ArithNonLinFloatExpr::ANLFE_DIV,2);
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ae->a[0] = e0;
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ae->a[1] = e1;
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return LinFloatExpr(ae);
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}
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LinFloatExpr
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sqr(const LinFloatExpr& e) {
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using namespace MiniModel;
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ArithNonLinFloatExpr* ae =
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new ArithNonLinFloatExpr(ArithNonLinFloatExpr::ANLFE_SQR,1);
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ae->a[0] = e;
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return LinFloatExpr(ae);
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}
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LinFloatExpr
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sqrt(const LinFloatExpr& e) {
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using namespace MiniModel;
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ArithNonLinFloatExpr* ae =
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new ArithNonLinFloatExpr(ArithNonLinFloatExpr::ANLFE_SQRT,1);
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ae->a[0] = e;
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return LinFloatExpr(ae);
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}
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LinFloatExpr
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pow(const LinFloatExpr& e, int exp) {
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using namespace MiniModel;
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|
ArithNonLinFloatExpr* ae =
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|
new ArithNonLinFloatExpr(ArithNonLinFloatExpr::ANLFE_POW,1,exp);
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|
ae->a[0] = e;
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|
return LinFloatExpr(ae);
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|
}
|
|
|
|
LinFloatExpr
|
|
nroot(const LinFloatExpr& e, int exp) {
|
|
using namespace MiniModel;
|
|
ArithNonLinFloatExpr* ae =
|
|
new ArithNonLinFloatExpr(ArithNonLinFloatExpr::ANLFE_NROOT,1,exp);
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|
ae->a[0] = e;
|
|
return LinFloatExpr(ae);
|
|
}
|
|
|
|
#ifdef GECODE_HAS_MPFR
|
|
|
|
LinFloatExpr
|
|
exp(const LinFloatExpr& e) {
|
|
using namespace MiniModel;
|
|
ArithNonLinFloatExpr* ae =
|
|
new ArithNonLinFloatExpr(ArithNonLinFloatExpr::ANLFE_EXP,1);
|
|
ae->a[0] = e;
|
|
return LinFloatExpr(ae);
|
|
}
|
|
|
|
LinFloatExpr
|
|
log(const LinFloatExpr& e) {
|
|
using namespace MiniModel;
|
|
ArithNonLinFloatExpr* ae =
|
|
new ArithNonLinFloatExpr(ArithNonLinFloatExpr::ANLFE_LOG,1);
|
|
ae->a[0] = e;
|
|
return LinFloatExpr(ae);
|
|
}
|
|
|
|
LinFloatExpr
|
|
asin(const LinFloatExpr& e) {
|
|
using namespace MiniModel;
|
|
ArithNonLinFloatExpr* ae =
|
|
new ArithNonLinFloatExpr(ArithNonLinFloatExpr::ANLFE_ASIN,1);
|
|
ae->a[0] = e;
|
|
return LinFloatExpr(ae);
|
|
}
|
|
|
|
LinFloatExpr
|
|
sin(const LinFloatExpr& e) {
|
|
using namespace MiniModel;
|
|
ArithNonLinFloatExpr* ae =
|
|
new ArithNonLinFloatExpr(ArithNonLinFloatExpr::ANLFE_SIN,1);
|
|
ae->a[0] = e;
|
|
return LinFloatExpr(ae);
|
|
}
|
|
|
|
LinFloatExpr
|
|
acos(const LinFloatExpr& e) {
|
|
using namespace MiniModel;
|
|
ArithNonLinFloatExpr* ae =
|
|
new ArithNonLinFloatExpr(ArithNonLinFloatExpr::ANLFE_ACOS,1);
|
|
ae->a[0] = e;
|
|
return LinFloatExpr(ae);
|
|
}
|
|
|
|
LinFloatExpr
|
|
cos(const LinFloatExpr& e) {
|
|
using namespace MiniModel;
|
|
ArithNonLinFloatExpr* ae =
|
|
new ArithNonLinFloatExpr(ArithNonLinFloatExpr::ANLFE_COS,1);
|
|
ae->a[0] = e;
|
|
return LinFloatExpr(ae);
|
|
}
|
|
|
|
LinFloatExpr
|
|
atan(const LinFloatExpr& e) {
|
|
using namespace MiniModel;
|
|
ArithNonLinFloatExpr* ae =
|
|
new ArithNonLinFloatExpr(ArithNonLinFloatExpr::ANLFE_ATAN,1);
|
|
ae->a[0] = e;
|
|
return LinFloatExpr(ae);
|
|
}
|
|
|
|
LinFloatExpr
|
|
tan(const LinFloatExpr& e) {
|
|
using namespace MiniModel;
|
|
ArithNonLinFloatExpr* ae =
|
|
new ArithNonLinFloatExpr(ArithNonLinFloatExpr::ANLFE_TAN,1);
|
|
ae->a[0] = e;
|
|
return LinFloatExpr(ae);
|
|
}
|
|
|
|
#endif
|
|
|
|
}
|
|
|
|
#endif
|
|
|
|
// STATISTICS: minimodel-any
|