PUBLIC

FuncOrthPolynomialC::FuncOrthPolynomialC(void) FuncOrthPolynomialC::FuncOrthPolynomialC(istream &) FuncOrthPolynomialC::FuncOrthPolynomialC(BinIStreamC &) FuncOrthPolynomialC::FuncOrthPolynomialC(int,int,UIntT) FuncOrthPolynomialC::FuncOrthPolynomialC(FuncOrthPolynomialBodyC &) FuncOrthPolynomialC::FuncOrthPolynomialC(FuncOrthPolynomialBodyC *) FuncOrthPolynomialC::Body(void) FuncOrthPolynomialC::Body(void) const FuncLinearCoeffC::Body(void) FuncLinearCoeffC::Body(void) const FuncLinearCoeffC::SetTransform(const MatrixC &) FuncLinearCoeffC::MakeInput(const VectorC &) const FuncLinearCoeffC::MakeJacobianInput(const VectorC &,IntT) const FuncLinearCoeffC::NumberCoeffs(UIntT) const FunctionC::Body(void) FunctionC::Body(void) const FunctionC::Apply(const VectorC &) const FunctionC::Apply(const SampleC &) FunctionC::operator ()(const VectorC &) const FunctionC::Jacobian(const VectorC &) const FunctionC::Evaluate(const VectorC &) FunctionC::InputSize(void) const FunctionC::OutputSize(void) const FunctionC::InputSize(UIntT) FunctionC::OutputSize(UIntT) RCHandleVC::Body(void) const RCHandleVC::Body(void) RCHandleVC::Save(ostream &) const RCHandleVC::Save(BinOStreamC &) const RCHandleVC::Abstract(void) RCHandleVC::operator >>(istream &,RCHandleVC &) RCHandleVC::operator >>(BinIStreamC &,RCHandleVC &) RCHandleC::operator =(const RCHandleC &) RCHandleC::DeepCopy(UIntT) const RCHandleC::operator ==(const RCHandleC &) const RCHandleC::operator !=(const RCHandleC &) const RCHandleC::Hash(void) const RCHandleC::IsValid(void) const RCHandleC::Invalidate(void) RCHandleC::IsHandleType(const DT &) const RCHandleC::CheckHandleType(const DT &) const RCHandleC::Body(void) RCHandleC::Body(void) const RCHandleC::References(void) const RCHandleC::operator <<(ostream &,const RCHandleC &) RCHandleC::operator >>(istream &,RCHandleC &)

For example, when a second order polynomial is selected and X and Y have 2 and 3 elements respectively and A is the matrix of model weights then:

 Y[0] = A[0][0] + A[0][1]X[0] + A[0][2]X[0]^2 + A[0][3]X[1] + A[0][4]X[1]^2
 Y[1] = A[1][0] + A[1][1]X[0] + A[1][2]X[0]^2 + A[1][3]X[1] + A[1][4]X[1]^2
 Y[2] = A[2][0] + A[2][1]X[0] + A[2][2]X[0]^2 + A[2][3]X[1] + A[2][4]X[1]^2
 

public FuncLinearCoeffC

FuncOrthPolynomialC()

Default constructor.
Creates an invalid handle.

FuncOrthPolynomialC(istream & strm)

Load from stream.

FuncOrthPolynomialC(BinIStreamC & strm)

Load from binary stream.

FuncOrthPolynomialC(int inSize,int outSize,UIntT order)

Construct an orthogonal polynomial of given 'order'.

FuncOrthPolynomialC(FuncOrthPolynomialBodyC & bod)

Body constructor.

FuncOrthPolynomialC(FuncOrthPolynomialBodyC * bod)

Body ptr constructor.

FuncOrthPolynomialBodyC & Body()

Access body.

const FuncOrthPolynomialBodyC & Body() const

Access body.

FuncLinearCoeffBodyC & Body()

Access body.

const FuncLinearCoeffBodyC & Body() const

Access body.

bool SetTransform(const MatrixC & a)

Attempt to set transform matrix.

VectorC MakeInput(const VectorC & X) const

Expand vector to linear coefficients.

VectorC MakeJacobianInput(const VectorC & X,IntT i) const

Expand vector to linear coefficients.

UIntT NumberCoeffs(UIntT inputSize) const

Calculate the number of coefficents for a given input size.

FunctionBodyC & Body()

Access body.

const FunctionBodyC & Body() const

Access body.

VectorC Apply(const VectorC & data) const

Apply function to 'data'

SampleC<VectorC> Apply(const SampleC<VectorC> & data)

Apply transform to whole dataset.

VectorC operator ()(const VectorC & X) const

Evaluate Y=f(X)

MatrixC Jacobian(const VectorC & X) const

Calculate Jacobian matrix at X
Performs numerical estimation of the Jacobian using differences. This function has and should be overloaded for all cases where the Jacobian can be calculated analytically.

VectorMatrixC Evaluate(const VectorC & X)

Evalate the function and its jacobian at the same time.
This method defaults to calling 'Apply' and 'Jacobian' sperately.

UIntT InputSize() const

Size of input vector

UIntT OutputSize() const

Size of output vector

UIntT InputSize(UIntT inSize)

Set the input size.
This is for use of designer classes, changing the input size of an existing function has undefined effects.

UIntT OutputSize(UIntT outSize)

Set the output size.
This is for use of designer classes, changing the output size of an existing function has undefined effects.

const FunctionBodyC & Body() const

Constant access to body of object.

FunctionBodyC & Body()

Constant access to body of object.

bool Save(ostream & out) const

Save to stream 'out'.

bool Save(BinOStreamC & out) const

Save to binary stream 'out'.

RCAbstractC Abstract()

Create an abstract handle.

istream & operator >>(istream & strm,RCHandleVC<FunctionBodyC> & obj)

BinIStreamC & operator >>(BinIStreamC & strm,RCHandleVC<FunctionBodyC> & obj)

const RCHandleC<FunctionBodyC> & operator =(const RCHandleC<FunctionBodyC> & oth)

Assign handle.

RCHandleC<FunctionBodyC> DeepCopy(UIntT levels = ((UIntT))) const

Do a deep copy of the object.

bool operator ==(const RCHandleC<FunctionBodyC> & oth) const

Are handles to the same object ?

bool operator !=(const RCHandleC<FunctionBodyC> & oth) const

Are handles to different objects ?

UIntT Hash() const

Default hash function.
This hashes on the address of the body.

bool IsValid() const

Test if this is a valid handle.

void Invalidate()

Invalidate this handle.
Unattaches the body from the handle.

bool IsHandleType(const DT &) const

Is handle of given type ?

void CheckHandleType(const DT & dummy) const

Check handle type. Throw an expception if not.

FunctionBodyC & Body()

Access body of object.

const FunctionBodyC & Body() const

Constant access to body of object.

UIntT References() const

Find the number of references to the body of this object.

ostream & operator <<(ostream & strm,const RCHandleC<FunctionBodyC> & obj)

istream & operator >>(istream & strm,RCHandleC<FunctionBodyC> & obj)