ODE.ErrorNormOptions Enumeration

IMSL .NET Numerical Libraries

IMSL .NET Numerical Libraries

AllConstraintsNotSatisfiedException Class

BadInitialGuessException Class

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BoundedLeastSquares Class

BoundedLeastSquares.IFunction Interface

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BsInterpolate Class

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ComplexLU Class

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ComplexSparseCholesky.NumericFactor Class

ComplexSparseCholesky.NumericFactorization Enumeration

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ComplexSparseMatrix Class

ComplexSparseMatrix.SparseArray Class

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ComplexSuperLU.Scaling Enumeration

ConjugateGradient Class

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GenMinRes.INorm Interface

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HyperRectangleQuadrature Class

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MinConNLP Class

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MinUnconMultiVar Class

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NumericalDerivatives Class

NumericalDerivatives.DifferencingMethod Enumeration

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NumericDifficultyException Class

ObjectiveEvaluationException Class

ODE.ErrorNormOptions Enumeration

ODE.ExamineStepOptions Enumeration

OdeAdamsGear Class

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PrintMatrix Class

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SolutionNotFoundException Class

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SparseCholesky Class

SparseCholesky.NumericFactor Class

SparseCholesky.NumericFactorization Enumeration

SparseCholesky.SymbolicFactor Class

SparseMatrix Class

SparseMatrix.SparseArray Class

Spline2DInterpolate Class

Spline2DLeastSquares Class

SuperLU.ColumnOrdering Enumeration

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SuperLU.Scaling Enumeration

TcurrentTstopInconsistentException Class

TEqualsToutException Class

TerminationCriteriaNotSatisfiedException Class

TimeIntervalTooSmallException Class

ToleranceTooSmallException Class

TooManyIterationsException Class

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UnboundedBelowException Class

VarBoundsInconsistentException Class

WorkingSetSingularException Class

ZeroPolynomial Class

ZerosFunction Class

ZerosFunction.IFunction Interface

ZeroSystem Class

ZeroSystem.IFunction Interface

ZeroSystem.IJacobian Interface

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ODEErrorNormOptions Enumeration

ErrorNorm options

Namespace: Imsl.Math
Assembly: ImslCS (in ImslCS.dll) Version: 6.5.2.0

Syntax

public enum ErrorNormOptions

Public Enumeration ErrorNormOptions

public enum class ErrorNormOptions

type ErrorNormOptions

Members

	Member name	Value	Description
	MinAbsRel	0	Indicates that the error norm to be used is to be the minimum of the absolute error and the relative error, equals the maximum of .
	Abs	1	Indicates that the error norm to be used is to be the absolute error, equals .
	Max	2	Indicates that the error norm to be used is to be the maximum of where floor is set via the Floor property.
	Euclidean	3	Indicates that the error norm to be used is to be the scaled Euclidean norm defined as ${s = \sqrt {\sum_{i=1}^{neq}{\frac{{e_i}^2}{{w_i}^2}}}}$ where and is the number of equations.

See Also

Reference

Imsl.Math Namespace

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