Doc...

FunctionSpace/Basis.h

@@ -63,7 +63,7 @@ class Basis{
   int getType(void) const;
   
   //! @return Returns the @em dimension 
-  //! (2D or 3D) of the Basis
+  //! (1D, 2D or 3D) of the Basis
   int getDim(void) const;
 
   //! @return Returns the number of @em Vertex

FunctionSpace/BasisScalar.h

@@ -29,16 +29,30 @@ class BasisScalar: public Basis{
   //! Deletes this BasisScalar
   //!
   virtual ~BasisScalar(void);
-  
+
+  //! @param i A natural number
+  //! @return Returns the @c i%th @em Vertex Based 
+  //! Basis Function
   const Polynomial&
     getNodeFunction(unsigned int i) const;
   
+  //! @param i A natural number
+  //! @param closure A natural number
+  //! @return Returns the @c i%th @em Edge Based 
+  //! Basis Function, with the @c closure%th Closure
   const Polynomial&
     getEdgeFunction(unsigned int closure, unsigned int i) const;
   
+  //! @param i A natural number
+  //! @param closure A natural number
+  //! @return Returns the @c i%th @em Face Based 
+  //! Basis Function, with the @c closure%th Closure
   const Polynomial&
     getFaceFunction(unsigned int closure, unsigned int i) const;
  
+  //! @param i A natural number
+  //! @return Returns the @c i%th @em Cell Based 
+  //! Basis Function
   const Polynomial&
     getCellFunction(unsigned int i) const;
 

FunctionSpace/BasisVector.h

@@ -30,15 +30,29 @@ class BasisVector: public Basis{
   //!
   virtual ~BasisVector(void);
 
+  //! @param i A natural number
+  //! @return Returns the @c i%th @em Vertex Based 
+  //! Basis Function
   const std::vector<Polynomial>&
     getNodeFunction(unsigned int i) const;
   
+  //! @param i A natural number
+  //! @param closure A natural number
+  //! @return Returns the @c i%th @em Edge Based 
+  //! Basis Function, with the @c closure%th Closure
   const std::vector<Polynomial>&
     getEdgeFunction(unsigned int closure, unsigned int i) const;
   
+  //! @param i A natural number
+  //! @param closure A natural number
+  //! @return Returns the @c i%th @em Face Based 
+  //! Basis Function, with the @c closure%th Closure
   const std::vector<Polynomial>&
     getFaceFunction(unsigned int closure, unsigned int i) const;
  
+  //! @param i A natural number
+  //! @return Returns the @c i%th @em Cell Based 
+  //! Basis Function
   const std::vector<Polynomial>&
     getCellFunction(unsigned int i) const;
 

FunctionSpace/FunctionSpace.h

@@ -33,6 +33,9 @@
 
     Those MElement%s @em must belong to the @em same Mesh.
 
+    A FunctionSpace is also responsible for the generation of all
+    the Dof%s and GroupOfDof%s related to its geometrical @em Support.
+
     @note
     A FunctionSpace is an @em interface, so it
     can't be instantiated.
@@ -80,14 +83,14 @@ class FunctionSpace{
   std::vector<Dof> getKeys(const MEdge& edge) const;
   std::vector<Dof> getKeys(const MFace& face) const;
 
-  unsigned int dofNumber(void) const;
-  unsigned int groupNumber(void) const;
-
   const std::vector<const Dof*>   getAllDofs(void) const;
   const std::vector<GroupOfDof*>& getAllGroups(void) const;
 
   const GroupOfDof& getGoDFromElement(const MElement& element) const;
 
+  unsigned int dofNumber(void) const;
+  unsigned int groupNumber(void) const;
+
   std::string toString(void) const;
 
  protected:
@@ -146,9 +149,9 @@ class FunctionSpace{
    **
 
    @fn FunctionSpace::isScalar
-   @return Return @c true if this 
-   FunstionSpace is scalar, and
-   @c flase otherwise
+   @return Returns:
+   @li @c true, if this FunstionSpace is scalar
+   @li @c flase, otherwise
    @see Basis::isScalar()
    **
 
@@ -196,27 +199,38 @@ class FunctionSpace{
    @return Returns all the Dof%s associated to the given MFace
    **
 
-   @fn FunctionSpace::toString
-   @return Returns the FunctionSpace string
+   @fn FunctionSpace::getAllDofs
+   @return Returns all the @em Dof%s associated to every Element%s
+   of this FunctionSpace @em support
    **
 
-   @internal
-   @fn FunctionSpace::build
-   @param goe The GroupOfElement defining the support
-   of this FunctionSpace
-   @param basisType The Type of the Basis to use to build
-   this FunctionSpace
-   @param order The order of this FunctionSpace
+   @fn FunctionSpace::getAllGroups
+   @return Returns all the @em GroupOfDof%s associated to every Element%s
+   of this FunctionSpace @em support
+   **
 
-   Initializes a FunctionSpace with the given parameters  
-   @endinternal
+   @fn FunctionSpace::getGoDFromElement
+   @param element An Element of the FunctionSpace Support
+   @return Returns the @em GroupOfDof%s associated to 
+   the given @em Element
+   @note
+   If the given Element is not in the FunctionSpace Support,
+   an Exception is thrown
+   **   
+
+   @fn FunctionSpace::dofNumber
+   @return Returns the number of Dof%s 
+   given by FunctionSpace::getAllDofs()
    **
 
-   @internal
-   @fn FunctionSpace::closure
+   @fn FunctionSpace::groupNumber
+   @return Returns the number of GroupOfDof%s 
+   given by FunctionSpace::getAllGroups()
+   **
 
-   Compute closure for Basis Functions  
-   @endinternal
+   @fn FunctionSpace::toString
+   @return Returns the FunctionSpace string
+   **
 */
 
 

FunctionSpace/FunctionSpaceScalar.h

@@ -13,7 +13,9 @@
     This is the @em common @em interface of
     all @em Scalar FunctionSpaces.@n
 
-    A FunctionSpaceScalar can be @em interpolated.
+    A FunctionSpaceScalar can be @em interpolated,
+    and can return a @em Local Basis associated
+    to an Element of the Support.
 
     @note
     A ScalarFunctionSpace is an @em interface, so it
@@ -99,6 +101,13 @@ class FunctionSpaceScalar : public FunctionSpace{
    @param element A MElement
    @return Returns the basis functions associated
    to the given element (with correct @em closure)
+   **
+
+   @fn FunctionSpaceScalar::getGradLocalFunctions
+   @param element A MElement
+   @return Returns the @em gradient 
+   of the basis functions associated
+   to the given element (with correct @em closure)
  */
 
 //////////////////////

FunctionSpace/FunctionSpaceVector.h

@@ -14,7 +14,9 @@
     This is the @em common @em interface of
     all @em Vectorial FunctionSpaces.@n
 
-    A FunctionSpaceVector can be @em interpolated.
+    A FunctionSpaceVector can be @em interpolated,
+    and can return a @em Local Basis associated
+    to an Element of the Support.
 
     @note
     A VectorFunctionSpace is an @em interface, so it
@@ -86,7 +88,7 @@ class FunctionSpaceVector : public FunctionSpace{
    @fn FunctionSpaceVector::interpolateInRefSpace
    @param element The MElement to interpolate on
    @param coef The coefficients of the interpolation
-   @param xyz The coordinate 
+   @param uvw The coordinate 
    (of point @em inside the given @c element)
    of the interpolation in the @em Reference Space
 
@@ -106,6 +108,20 @@ class FunctionSpaceVector : public FunctionSpace{
    @param element A MElement
    @return Returns the basis functions associated
    to the given element (with correct @em closure)
+   **
+
+   @fn FunctionSpaceVector::getCurlLocalFunctions
+   @param element A MElement
+   @return Returns the @em curl 
+   of the basis functions associated
+   to the given element (with correct @em closure)
+   **
+
+   @fn FunctionSpaceVector::getDivLocalFunctions
+   @param element A MElement
+   @return Returns the @em divergence
+   of the basis functions associated
+   to the given element (with correct @em closure)
 */
 
 //////////////////////

FunctionSpace/LagrangeBasis.h

@@ -12,7 +12,7 @@
 
 /**
    @interface LagrangeBasis
-   @brief Interoface for Lagrange Basis
+   @brief Interface for Lagrange Basis
  
    This is an interface for Lagrange Basis.@n
  
@@ -48,7 +48,7 @@ class LagrangeBasis: public BasisScalar{
   //! to the given Element
   //! @param fSpace The (scalar) Function Space 
   //! of the given Coefficients
-  //! @return Projects the given Coefficients in this LagrangeBasis@n
+  //! @return Projects the given Coefficients in this LagrangeBasis
   std::vector<double> project(const MElement& element,
 			      const std::vector<double>& coef,
 			      const FunctionSpaceScalar& fSpace);
@@ -58,9 +58,7 @@ class LagrangeBasis: public BasisScalar{
   //! to the given Element
   //! @param fSpace The (vectorial) Function Space 
   //! of the given Coefficients
-  //! @return Projects the given Coefficients in this LagrangeBasis@n
-  //! @note Each Coefficients will be projected into a vector
-  //! with the same dimesion as the vectorial Polynomials
+  //! @return Projects the given Coefficients in this LagrangeBasis
   std::vector<fullVector<double> > 
     project(const MElement& element,
 	    const std::vector<double>& coef,

FunctionSpace/LagrangeGenerator.h

@@ -35,7 +35,7 @@ class LagrangeGenerator{
    @fn LagrangeGenerator::generate
    @param elementType The type of the element,
    on which the requested LagrangeBasis will be created
-   @param order The order or the requested LagrangeBasis
+   @param lagrangeOrder The order or the requested LagrangeBasis
 
    This method will @em instanciate the requested LagrangeBasis
 

FunctionSpace/Polynomial.h

@@ -124,11 +124,13 @@ class Polynomial{
    parameters
    @note
    Note that Monomials are special case of Polynomial%s
+   **
 
    @fn Polynomial::Polynomial(const Polynomial&)
    @param other A Polynomial
    @return Returns a new Polynomial, which is
    the @em copy of the given one
+   **
 
    @fn Polynomial::Polynomial(void)
    @return Returns a new Polynomial, which is
@@ -140,10 +142,12 @@ class Polynomial{
    the @em zero @em Polynomial.@n
    Indeed, the @em zero @em Polynomial has one monomial, 
    @em @c 0.
+   **
 
    @fn Polynomial::~Polynomial
    @return Deletes this Polynomial
- 
+   **
+
    @fn Polynomial::derivative
    @param dim The dimention to use for the
    derivation
@@ -154,10 +158,24 @@ class Polynomial{
    @li @c 0 is for the @c x coordinate
    @li @c 1 is for the @c y coordinate
    @li @c 2 is for the @c z coordinate
-   
+   **
+
    @fn Polynomial::gradient
    @return Returns a Vector with the gradient 
    of this Polynomial
+   **
+   
+   @fn Polynomial::curl
+   @param p A vector of Polynomial%s
+   @return Returns the @em curl of the given
+   vector of Polynomial%s
+   **
+   
+   @fn Polynomial::divergence
+   @param p A vector of Polynomial%s
+   @return Returns the @em divergence of the given
+   vector of Polynomial%s
+   **
 
    @fn double Polynomial::operator()(const double, const double, const double)
    @param x A value
@@ -165,6 +183,7 @@ class Polynomial{
    @param z A value
    @return Returns the @em evaluation of this
    Polynomial at (@c x, @c y, @c z)
+   **
 
    @fn double Polynomial::at(const double, const double, const double) const
    @param x A value
@@ -172,6 +191,7 @@ class Polynomial{
    @param z A value
    @return Returns the @em evaluation of this
    Polynomial at (@c x, @c y, @c z)
+   **
 
    @fn fullVector<double> Polynomial::at(const std::vector<Polynomial>&, const double, const double, const double)
    @param P A vector of Polynomial%s
@@ -180,26 +200,31 @@ class Polynomial{
    @param z A value
    @return Returns a fullVector with the @em evaluation of
    the given vector of Polynomial%s at (@c x, @c y, @c z)
+   **
 
    @fn Polynomial Polynomial::operator+(const Polynomial&) const
    @param other An other Polynomial
    @return Returns a @em new Polynomial, which is the
    @em sum of this Polynomial and the given one
+   **
 
    @fn Polynomial Polynomial::operator-(const Polynomial&) const
    @param other An other Polynomial
    @return Returns a @em new Polynomial, which is the
    @em difference of this Polynomial and the given one
+   **
 
    @fn Polynomial Polynomial::operator*(const Polynomial&) const
    @param other An other Polynomial
    @return Returns a @em new Polynomial, which is the
    @em product of this Polynomial and the given one
+   **
 
    @fn Polynomial Polynomial::operator*(const double) const
    @param alpha A value
    @return Returns a @em new Polynomial, 
    which is this Polynomial @em multiplied by @c alpha
+   **
 
    @fn Polynomial::add
    @param other An other Polynomial
@@ -208,6 +233,7 @@ class Polynomial{
    @note
    The result of this operation is stored in 
    this Polynomial  
+   **
 
    @fn Polynomial::sub
    @param other An other Polynomial
@@ -216,6 +242,7 @@ class Polynomial{
    @note
    The result of this operation is stored in 
    this Polynomial  
+   **
 
    @fn void Polynomial::mul(const Polynomial&)
    @param other An other Polynomial
@@ -224,6 +251,7 @@ class Polynomial{
    @note
    The result of this operation is stored in 
    this Polynomial  
+   **
 
    @fn void Polynomial::mul(const double)
    @param alpha A value
@@ -232,10 +260,12 @@ class Polynomial{
    @note
    The result of this operation is stored in 
    this Polynomial  
+   **
 
    @fn Polynomial::power
    @param n A @em natural number
    @return Takes this Polynomial to the power @c n
+   **
 
    @fn Polynomial Polynomial::compose(const Polynomial&) const
    @param other An other Polynomial, 
@@ -244,6 +274,7 @@ class Polynomial{
    Let this Polynomial be @c P(x, @c y, @c z).@n
    This method returns a @em new Polynomial,
    representing @c P(Q(x, @c y, @c z), @c y, @c z)
+   **
 
    @fn Polynomial Polynomial::compose(const Polynomial&, const Polynomial&) const
    @param otherA An other Polynomial, 
@@ -254,11 +285,13 @@ class Polynomial{
    Let this Polynomial be @c P(x, @c y, @c z).@n
    This method returns a @em new Polynomial, representing 
    @c P(Q(x, @c y, @c z), @c R(x, @c y, @c z), @c z)
+   **
 
    @fn void Polynomial::operator=(const Polynomial&)
    @param other A Polynomial
    @return Sets this Polynomial to a @em copy
    of the given one
+   **
 
    @fn Polynomial::toString
    @return Returns a string representing this Polynomial

FunctionSpace/TriLagrangeBasis.h

@@ -19,9 +19,9 @@
 
 class TriLagrangeBasis: public LagrangeBasis{
  public:
-  //! @param odrer A natural number
+  //! @param order A natural number
   //!
-  //! Returns a new  for TriLagrangeBasis 
+  //! Returns a new TriLagrangeBasis 
   //! of the given Order
   TriLagrangeBasis(int order);