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graphMan_hyp Class Reference
This class represents a 1-dimensional manifold of saddle type, represented as a graph over an initial manifold. More...
List of all members.
Public Members
- graphMan_hyp (manifold_hyp *wbManPtr, baseMatrix<VEC *> *wGridPtr)
- The explicit constructor for the class graphMan_hyp. This is the only accessible constructor for this class.
- ~graphMan_hyp ()
- void input (const graphMan_hyp &)
- void zero ()
- REAL compare (const graphMan_hyp &)
- void setEtaPolys (const int & = 0)
- VEC interpolate (int, const REAL &)
- MAT interpDeriv (int, const REAL &)
- const MAT interpDeriv (int, const REAL &) const
- VEC Omega (const int k, const int j, const REAL rho)
- const VEC gridPoint (const int &k, const int &j) const
- void write3dGeomFile (char filename[])
- void write3dGeomFile_WS (char filename[])
Detailed Description
This class represents a 1-dimensional manifold of saddle type, represented as a graph over an initial manifold.
This class locally approximates a 1-dimensional manifold by Lagrange polynomials of arbitrary order defined on a simplex (in this case, an interval).
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Examples:
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d1SaddleODE.C.
Member Function Documentation
graphMan_hyp::graphMan_hyp(manifold_hyp *bManPtr,baseMatrix<VEC *> *GridPtr)
The explicit constructor for the class graphMan_hyp. This is the only accessible constructor for this class.
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Parameters:
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bManBtr - a pointer to a "manifold_hyp", which represents the initial manifold over which this manifold is graphed.
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GridPtr - a pointer to a "baseMatrix" of pointers to "VEC"s. The "baseMatrix" is a numElts x nodesPerElt matrix, and the "VEC"s are vectors of "REAL"s of length ambDim. This data is a set of points in the ambient space giving, for each grid point y of *bManPtr, a point in the normal fiber of *bManPtr at y. These points determine the discrete manifold represented by the "graphMan_hyp".
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Returns:
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a graphMan_hyp object
The documentation for this class was generated from the following files:
- graphMan_hyp.h
- graphMan_hyp.C
Generated at Sat Oct 16 03:55:28 1999 for Computing Invariant Manifolds Library by
written by Dimitri van Heesch, © 1997-1998