?? my_yprime_m.c
字號:
/*
* MATLAB Compiler: 2.2
* Date: Tue Jun 25 10:37:38 2002
* Arguments: "-B" "macro_default" "-O" "all" "-O" "fold_scalar_mxarrays:on"
* "-O" "fold_non_scalar_mxarrays:on" "-O" "optimize_integer_for_loops:on" "-O"
* "array_indexing:on" "-O" "optimize_conditionals:on" "-x" "-W" "mex" "-L" "C"
* "-t" "-T" "link:mexlibrary" "libmatlbmx.mlib" "my_yprime_m"
*/
#include "my_yprime_m.h"
#include "libmatlbm.h"
static mxChar _array1_[140] = { 'R', 'u', 'n', '-', 't', 'i', 'm', 'e', ' ',
'E', 'r', 'r', 'o', 'r', ':', ' ', 'F', 'i',
'l', 'e', ':', ' ', 'm', 'y', '_', 'y', 'p',
'r', 'i', 'm', 'e', '_', 'm', ' ', 'L', 'i',
'n', 'e', ':', ' ', '1', ' ', 'C', 'o', 'l',
'u', 'm', 'n', ':', ' ', '1', ' ', 'T', 'h',
'e', ' ', 'f', 'u', 'n', 'c', 't', 'i', 'o',
'n', ' ', '"', 'm', 'y', '_', 'y', 'p', 'r',
'i', 'm', 'e', '_', 'm', '"', ' ', 'w', 'a',
's', ' ', 'c', 'a', 'l', 'l', 'e', 'd', ' ',
'w', 'i', 't', 'h', ' ', 'm', 'o', 'r', 'e',
' ', 't', 'h', 'a', 'n', ' ', 't', 'h', 'e',
' ', 'd', 'e', 'c', 'l', 'a', 'r', 'e', 'd',
' ', 'n', 'u', 'm', 'b', 'e', 'r', ' ', 'o',
'f', ' ', 'o', 'u', 't', 'p', 'u', 't', 's',
' ', '(', '1', ')', '.' };
static mxArray * _mxarray0_;
static mxChar _array3_[139] = { 'R', 'u', 'n', '-', 't', 'i', 'm', 'e', ' ',
'E', 'r', 'r', 'o', 'r', ':', ' ', 'F', 'i',
'l', 'e', ':', ' ', 'm', 'y', '_', 'y', 'p',
'r', 'i', 'm', 'e', '_', 'm', ' ', 'L', 'i',
'n', 'e', ':', ' ', '1', ' ', 'C', 'o', 'l',
'u', 'm', 'n', ':', ' ', '1', ' ', 'T', 'h',
'e', ' ', 'f', 'u', 'n', 'c', 't', 'i', 'o',
'n', ' ', '"', 'm', 'y', '_', 'y', 'p', 'r',
'i', 'm', 'e', '_', 'm', '"', ' ', 'w', 'a',
's', ' ', 'c', 'a', 'l', 'l', 'e', 'd', ' ',
'w', 'i', 't', 'h', ' ', 'm', 'o', 'r', 'e',
' ', 't', 'h', 'a', 'n', ' ', 't', 'h', 'e',
' ', 'd', 'e', 'c', 'l', 'a', 'r', 'e', 'd',
' ', 'n', 'u', 'm', 'b', 'e', 'r', ' ', 'o',
'f', ' ', 'i', 'n', 'p', 'u', 't', 's', ' ',
'(', '2', ')', '.' };
static mxArray * _mxarray2_;
static mxArray * _mxarray4_;
static mxArray * _mxarray5_;
static mxArray * _mxarray6_;
static mxArray * _mxarray7_;
static mxArray * _mxarray8_;
void InitializeModule_my_yprime_m(void) {
_mxarray0_ = mclInitializeString(140, _array1_);
_mxarray2_ = mclInitializeString(139, _array3_);
_mxarray4_ = mclInitializeDouble(.01212856276531231);
_mxarray5_ = mclInitializeDouble(1.0);
_mxarray6_ = mclInitializeDouble(2.0);
_mxarray7_ = mclInitializeDouble(3.0);
_mxarray8_ = mclInitializeDouble(-2.0);
}
void TerminateModule_my_yprime_m(void) {
mxDestroyArray(_mxarray8_);
mxDestroyArray(_mxarray7_);
mxDestroyArray(_mxarray6_);
mxDestroyArray(_mxarray5_);
mxDestroyArray(_mxarray4_);
mxDestroyArray(_mxarray2_);
mxDestroyArray(_mxarray0_);
}
static mxArray * Mmy_yprime_m(int nargout_, mxArray * t, mxArray * y);
_mexLocalFunctionTable _local_function_table_my_yprime_m
= { 0, (mexFunctionTableEntry *)NULL };
/*
* The function "mlfMy_yprime_m" contains the normal interface for the
* "my_yprime_m" M-function from file "D:\mywork\my_yprime_m.m" (lines 1-25).
* This function processes any input arguments and passes them to the
* implementation version of the function, appearing above.
*/
mxArray * mlfMy_yprime_m(mxArray * t, mxArray * y) {
int nargout = 1;
mxArray * yp = mclGetUninitializedArray();
mlfEnterNewContext(0, 2, t, y);
yp = Mmy_yprime_m(nargout, t, y);
mlfRestorePreviousContext(0, 2, t, y);
return mlfReturnValue(yp);
}
/*
* The function "mlxMy_yprime_m" contains the feval interface for the
* "my_yprime_m" M-function from file "D:\mywork\my_yprime_m.m" (lines 1-25).
* The feval function calls the implementation version of my_yprime_m through
* this function. This function processes any input arguments and passes them
* to the implementation version of the function, appearing above.
*/
void mlxMy_yprime_m(int nlhs, mxArray * plhs[], int nrhs, mxArray * prhs[]) {
mxArray * mprhs[2];
mxArray * mplhs[1];
int i;
if (nlhs > 1) {
mlfError(_mxarray0_);
}
if (nrhs > 2) {
mlfError(_mxarray2_);
}
for (i = 0; i < 1; ++i) {
mplhs[i] = mclGetUninitializedArray();
}
for (i = 0; i < 2 && i < nrhs; ++i) {
mprhs[i] = prhs[i];
}
for (; i < 2; ++i) {
mprhs[i] = NULL;
}
mlfEnterNewContext(0, 2, mprhs[0], mprhs[1]);
mplhs[0] = Mmy_yprime_m(nlhs, mprhs[0], mprhs[1]);
mlfRestorePreviousContext(0, 2, mprhs[0], mprhs[1]);
plhs[0] = mplhs[0];
}
/*
* The function "Mmy_yprime_m" is the implementation version of the
* "my_yprime_m" M-function from file "D:\mywork\my_yprime_m.m" (lines 1-25).
* It contains the actual compiled code for that M-function. It is a static
* function and must only be called from one of the interface functions,
* appearing below.
*/
/*
* function yp = yprime(t,y)
*/
static mxArray * Mmy_yprime_m(int nargout_, mxArray * t, mxArray * y) {
mexLocalFunctionTable save_local_function_table_
= mclSetCurrentLocalFunctionTable(&_local_function_table_my_yprime_m);
mxArray * yp = mclGetUninitializedArray();
mxArray * r2 = mclGetUninitializedArray();
mxArray * r1 = mclGetUninitializedArray();
mxArray * mus = mclGetUninitializedArray();
mxArray * mu = mclGetUninitializedArray();
mclCopyArray(&t);
mclCopyArray(&y);
/*
* % Differential equation system for restricted three body problem.
* % Think of a small third body in orbit about the earth and moon.
* % The coordinate system moves with the earth-moon system.
* % The 1-axis goes through the earth and the moon.
* % The 2-axis is perpendicular, in the plane of motion of the third body.
* % The origin is at the center of gravity of the two heavy bodies.
* % Let mu = the ratio of the mass of the moon to the mass of the earth.
* % The earth is located at (-mu,0) and the moon at (1-mu,0).
* % y(1) and y(3) = coordinates of the third body.
* % y(2) and y(4) = velocity of the third body
* %.
* % Copyright (c) 1984-98 by The MathWorks, Inc.
* % All Rights Reserved.
*
* mu = 1/82.45;
*/
mlfAssign(&mu, _mxarray4_);
/*
* mus = 1-mu;
*/
mlfAssign(&mus, mclMinus(_mxarray5_, mclVv(mu, "mu")));
/*
* r1 = norm([y(1)+mu, y(3)]); % Distance to the earth
*/
mlfAssign(
&r1,
mlfNorm(
mlfHorzcat(
mclPlus(mclVe(mclIntArrayRef1(mclVsa(y, "y"), 1)), mclVv(mu, "mu")),
mclVe(mclIntArrayRef1(mclVsa(y, "y"), 3)),
NULL),
NULL));
/*
* r2 = norm([y(1)-mus, y(3)]); % Distance to the moon
*/
mlfAssign(
&r2,
mlfNorm(
mlfHorzcat(
mclMinus(
mclVe(mclIntArrayRef1(mclVsa(y, "y"), 1)), mclVv(mus, "mus")),
mclVe(mclIntArrayRef1(mclVsa(y, "y"), 3)),
NULL),
NULL));
/*
* yp(1) = y(2);
*/
mclIntArrayAssign1(&yp, mclIntArrayRef1(mclVsa(y, "y"), 2), 1);
/*
* yp(2) = 2*y(4) + y(1) - mus*(y(1)+mu)/r1^3 - mu*(y(1)-mus)/r2^3;
*/
mclIntArrayAssign1(
&yp,
mclMinus(
mclMinus(
mclPlus(
mclMtimes(_mxarray6_, mclVe(mclIntArrayRef1(mclVsa(y, "y"), 4))),
mclVe(mclIntArrayRef1(mclVsa(y, "y"), 1))),
mclMrdivide(
mclMtimes(
mclVv(mus, "mus"),
mclPlus(
mclVe(mclIntArrayRef1(mclVsa(y, "y"), 1)), mclVv(mu, "mu"))),
mclMpower(mclVv(r1, "r1"), _mxarray7_))),
mclMrdivide(
mclMtimes(
mclVv(mu, "mu"),
mclMinus(
mclVe(mclIntArrayRef1(mclVsa(y, "y"), 1)), mclVv(mus, "mus"))),
mclMpower(mclVv(r2, "r2"), _mxarray7_))),
2);
/*
* yp(3) = y(4);
*/
mclIntArrayAssign1(&yp, mclIntArrayRef1(mclVsa(y, "y"), 4), 3);
/*
* yp(4) = -2*y(2) + y(3) - mus*y(3)/r1^3 - mu*y(3)/r2^3;
*/
mclIntArrayAssign1(
&yp,
mclMinus(
mclMinus(
mclPlus(
mclMtimes(_mxarray8_, mclVe(mclIntArrayRef1(mclVsa(y, "y"), 2))),
mclVe(mclIntArrayRef1(mclVsa(y, "y"), 3))),
mclMrdivide(
mclMtimes(
mclVv(mus, "mus"), mclVe(mclIntArrayRef1(mclVsa(y, "y"), 3))),
mclMpower(mclVv(r1, "r1"), _mxarray7_))),
mclMrdivide(
mclMtimes(mclVv(mu, "mu"), mclVe(mclIntArrayRef1(mclVsa(y, "y"), 3))),
mclMpower(mclVv(r2, "r2"), _mxarray7_))),
4);
/*
* yp = yp';
*/
mlfAssign(&yp, mlfCtranspose(mclVv(yp, "yp")));
mclValidateOutput(yp, 1, nargout_, "yp", "my_yprime_m");
mxDestroyArray(mu);
mxDestroyArray(mus);
mxDestroyArray(r1);
mxDestroyArray(r2);
mxDestroyArray(y);
mxDestroyArray(t);
mclSetCurrentLocalFunctionTable(save_local_function_table_);
return yp;
}
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