using namespace std;
#include "StdMeshers_Regular_1D.hxx"
+#include "StdMeshers_Distribution.hxx"
#include "SMESH_Gen.hxx"
#include "SMESH_Mesh.hxx"
+#include <OSD.hxx>
+
#include "StdMeshers_LocalLength.hxx"
#include "StdMeshers_NumberOfSegments.hxx"
#include "StdMeshers_Arithmetic1D.hxx"
#include <TColStd_Array1OfReal.hxx>
#include <ExprIntrp_GenExp.hxx>
-#include <CASCatch_CatchSignals.hxx>
-#include <CASCatch_Failure.hxx>
-#include <CASCatch_ErrorHandler.hxx>
-#include <OSD.hxx>
-#include <math_GaussSingleIntegration.hxx>
-
#include <string>
#include <math.h>
}
if (_ivalue[ DISTR_TYPE_IND ] == StdMeshers_NumberOfSegments::DT_TabFunc ||
_ivalue[ DISTR_TYPE_IND ] == StdMeshers_NumberOfSegments::DT_ExprFunc)
- _ivalue[ EXP_MODE_IND ] = (int) hyp->IsExponentMode();
+ _ivalue[ CONV_MODE_IND ] = hyp->ConversionMode();
_hypType = NB_SEGMENTS;
aStatus = SMESH_Hypothesis::HYP_OK;
}
}
}
-class Function
-{
-public:
- Function( const bool exp )
- : myExp( exp )
- {
- }
-
- virtual ~Function()
- {
- }
-
- virtual bool value( const double, double& f )
- {
- if( myExp )
- f = pow( 10, f );
- return true;
- }
- virtual double integral( const double, const double ) = 0;
-
-private:
- bool myExp;
-};
-
-class FunctionIntegral : public Function
-{
-public:
- FunctionIntegral( Function*, const double );
- virtual ~FunctionIntegral();
- virtual bool value( const double, double& );
- virtual double integral( const double, const double );
-
-private:
- Function* myFunc;
- double myStart;
-};
-
-FunctionIntegral::FunctionIntegral( Function* f, const double st )
-: Function( false )
-{
- myFunc = f;
- myStart = st;
-}
-
-FunctionIntegral::~FunctionIntegral()
-{
-}
-
-bool FunctionIntegral::value( const double t, double& f )
-{
- f = myFunc ? myFunc->integral( myStart, t ) : 0;
- return myFunc!=0 && Function::value( t, f );
-}
-
-double FunctionIntegral::integral( const double, const double )
-{
- return 0;
-}
-
-class FunctionTable : public Function
-{
-public:
- FunctionTable( const std::vector<double>&, const bool );
- virtual ~FunctionTable();
- virtual bool value( const double, double& );
- virtual double integral( const double, const double );
-
-private:
- bool findBounds( const double, int&, int& ) const;
-
- //integral from x[i] to x[i+1]
- double integral( const int i );
-
- //integral from x[i] to x[i]+d
- //warning: function is presented as linear on interaval from x[i] to x[i]+d,
- // for correct result d must be >=0 and <=x[i+1]-x[i]
- double integral( const int i, const double d );
-
-private:
- std::vector<double> myData;
-};
-
-FunctionTable::FunctionTable( const std::vector<double>& data, const bool exp )
-: Function( exp )
-{
- myData = data;
-}
-
-FunctionTable::~FunctionTable()
-{
-}
-
-bool FunctionTable::value( const double t, double& f )
-{
- int i1, i2;
- if( !findBounds( t, i1, i2 ) )
- return false;
-
- double
- x1 = myData[2*i1], y1 = myData[2*i1+1],
- x2 = myData[2*i2], y2 = myData[2*i2+1];
-
- Function::value( x1, y1 );
- Function::value( x2, y2 );
-
- f = y1 + ( y2-y1 ) * ( t-x1 ) / ( x2-x1 );
- return true;
-}
-
-double FunctionTable::integral( const int i )
-{
- if( i>=0 && i<myData.size()-1 )
- return integral( i, myData[2*(i+1)]-myData[2*i] );
- else
- return 0;
-}
-
-double FunctionTable::integral( const int i, const double d )
-{
- double f, res = 0.0;
- if( value( myData[2*i]+d, f ) )
- res = ( myData[2*i] + f ) / 2.0 * d;
-
- return res;
-}
-
-double FunctionTable::integral( const double a, const double b )
-{
- int x1s, x1f, x2s, x2f;
- findBounds( a, x1s, x1f );
- findBounds( b, x2s, x2f );
- double J = 0;
- for( int i=x1s; i<x2s; i++ )
- J+=integral( i );
- J-=integral( x1s, a-myData[2*x1s] );
- J+=integral( x2s, b-myData[2*x2s] );
- return J;
-}
-
-bool FunctionTable::findBounds( const double x, int& x_ind_1, int& x_ind_2 ) const
-{
- int n = myData.size();
- if( n==0 || x<myData[0] )
- {
- x_ind_1 = x_ind_2 = 0;
- return false;
- }
-
- for( int i=0; i<n-1; i++ )
- if( myData[2*i]<=x && x<=myData[2*(i+1)] )
- {
- x_ind_1 = i;
- x_ind_2 = i+1;
- return true;
- }
- x_ind_1 = n-1;
- x_ind_2 = n-1;
- return false;
-}
-
-
-
-class FunctionExpr : public Function, public math_Function
-{
-public:
- FunctionExpr( const char*, const bool );
- virtual ~FunctionExpr();
- virtual Standard_Boolean Value( Standard_Real, Standard_Real& );
- virtual bool value( const double, double& ); //inherited from Function
- virtual double integral( const double, const double );
-
-private:
- Handle(ExprIntrp_GenExp) myExpr;
- Expr_Array1OfNamedUnknown myVars;
- TColStd_Array1OfReal myValues;
-};
-
-FunctionExpr::FunctionExpr( const char* str, const bool exp )
-: Function( exp ),
- myVars( 1, 1 ),
- myValues( 1, 1 )
-{
- myExpr = ExprIntrp_GenExp::Create();
- myExpr->Process( ( Standard_CString )str );
- if( !myExpr->IsDone() )
- myExpr.Nullify();
-
- myVars.ChangeValue( 1 ) = new Expr_NamedUnknown( "t" );
-}
-
-FunctionExpr::~FunctionExpr()
-{
-}
-
-Standard_Boolean FunctionExpr::Value( Standard_Real T, Standard_Real& F )
-{
- double f;
- Standard_Boolean res = value( T, f );
- F = f;
- return res;
-}
-
-bool FunctionExpr::value( const double t, double& f )
-{
- if( myExpr.IsNull() )
- return false;
-
- CASCatch_CatchSignals aCatchSignals;
- aCatchSignals.Activate();
-
- myValues.ChangeValue( 1 ) = t;
- bool ok = true;
- CASCatch_TRY {
- f = myExpr->Expression()->Evaluate( myVars, myValues );
- }
- CASCatch_CATCH(CASCatch_Failure) {
- aCatchSignals.Deactivate();
- Handle(CASCatch_Failure) aFail = CASCatch_Failure::Caught();
- f = 0.0;
- }
-
- aCatchSignals.Deactivate();
- ok = Function::value( t, f ) && ok;
- return ok;
-}
-
-double FunctionExpr::integral( const double a, const double b )
-{
- double res = 0.0;
- CASCatch_TRY
- {
- math_GaussSingleIntegration _int( *this, a, b, 20 );
- if( _int.IsDone() )
- res = _int.Value();
- }
- CASCatch_CATCH(CASCatch_Failure)
- {
- res = 0.0;
- MESSAGE( "Exception in integral calculating" );
- }
- return res;
-}
-
-
-
-
-
-
-
-double dihotomySolve( Function& f, const double val, const double _start, const double _fin, const double eps, bool& ok )
-{
- double start = _start, fin = _fin, start_val, fin_val; bool ok1, ok2;
- ok1 = f.value( start, start_val );
- ok2 = f.value( fin, fin_val );
-
- if( !ok1 || !ok2 )
- {
- ok = false;
- return 0.0;
- }
-
- bool start_pos = start_val>=val, fin_pos = fin_val>=val;
- ok = true;
-
- while( fin-start>eps )
- {
- double mid = ( start+fin )/2.0, mid_val;
- ok = f.value( mid, mid_val );
- if( !ok )
- return 0.0;
-
-// char buf[1024];
-// sprintf( buf, "start=%f\nfin=%f\nmid_val=%f\n", float( start ), float( fin ), float( mid_val ) );
-// MESSAGE( buf );
-
- bool mid_pos = mid_val>=val;
- if( start_pos!=mid_pos )
- {
- fin_pos = mid_pos;
- fin = mid;
- }
- else if( fin_pos!=mid_pos )
- {
- start_pos = mid_pos;
- start = mid;
- }
- else
- break;
- }
- return (start+fin)/2.0;
-}
-
static bool computeParamByFunc(Adaptor3d_Curve& C3d, double first, double last,
double length, bool theReverse,
int nbSeg, Function& func,
list<double>& theParams)
{
OSD::SetSignal( true );
+
if( nbSeg<=0 )
return false;
int nbPnt = 1 + nbSeg;
vector<double> x(nbPnt, 0.);
- x[0] = 0.0;
- double J = func.integral( 0.0, 1.0 ) / nbSeg;
- bool ok;
- for( int i=1; i<nbSeg; i++ )
- {
- FunctionIntegral f_int( &func, x[i-1] );
- x[i] = dihotomySolve( f_int, J, x[i-1], 1.0, 1E-4, ok );
- if( !ok )
- return false;
- }
+ if( !buildDistribution( func, 0.0, 1.0, nbSeg, x, 1E-4 ) )
+ return false;
- x[nbSeg] = 1.0;
MESSAGE( "Points:\n" );
char buf[1024];
for( int i=0; i<=nbSeg; i++ )
break;
case StdMeshers_NumberOfSegments::DT_TabFunc:
{
- FunctionTable func(_vvalue[ TAB_FUNC_IND ], (bool)_ivalue[ EXP_MODE_IND ]);
+ FunctionTable func(_vvalue[ TAB_FUNC_IND ], _ivalue[ CONV_MODE_IND ]);
return computeParamByFunc(C3d, f, l, length, theReverse,
_ivalue[ NB_SEGMENTS_IND ], func,
theParams);
break;
case StdMeshers_NumberOfSegments::DT_ExprFunc:
{
- FunctionExpr func(_svalue[ EXPR_FUNC_IND ].c_str(), (bool)_ivalue[ EXP_MODE_IND ]);
+ FunctionExpr func(_svalue[ EXPR_FUNC_IND ].c_str(), _ivalue[ CONV_MODE_IND ]);
return computeParamByFunc(C3d, f, l, length, theReverse,
_ivalue[ NB_SEGMENTS_IND ], func,
theParams);
double param = Discret.Parameter(i);
theParams.push_back( param );
}
+ compensateError( eltSize, eltSize, f, l, length, C3d, theParams ); // for PAL9899
return true;
}
