Extreme Optimization™: Complexity made simple.

Numerical Components
for .NET

  • Home
  • •
  • Features
    • Math Library
    • Vector and Matrix Library
    • Statistics Library
    • Performance
    • Usability
  • •
  • Documentation
    • Introduction
    • Math Library User's Guide
    • Vector and Matrix Library User's Guide
    • Statistics Library User's Guide
    • Reference
  • •
  • Support
    • Frequently Asked Questions
    • QuickStart Samples
    • Sample Applications
    • Downloads
  • •
  • Blog
  • •
  • Company
    • About us
    • Testimonials
    • Customers
    • Press Releases
    • Careers
    • Contact us
Introduction
Expand Mathematics Library User's GuideMathematics Library User's Guide
Expand Vector and Matrix Library User's GuideVector and Matrix Library User's Guide
Expand Statistics Library User's GuideStatistics Library User's Guide
Expand ReferenceReference
  • Home
  • Documentation
  • Reference
  • Extreme.Mathematics.Curves Namespace
  • ChebyshevSeries Class
  • Methods
  • Integral Method
Collapse imageExpand ImageCopy imageCopyHover image
       




ChebyshevSeries..::..Integral Method

ChebyshevSeries Class  See Also 
Gets the definite integral of the ChebyshevSeries between the specified X-coordinates.

Namespace:  Extreme.Mathematics.Curves
Assembly:  Extreme.Numerics.Net20 (in Extreme.Numerics.Net20.dll) Version: 3.6.10055.0 (3.6.10055.0)

Syntax

C#
public override double Integral(
	double lowerBound,
	double upperBound
)
Visual Basic (Declaration)
Public Overrides Function Integral ( _
	lowerBound As Double, _
	upperBound As Double _
) As Double
Visual C++
public:
virtual double Integral(
	double lowerBound, 
	double upperBound
) override
F#
abstract Integral : 
        lowerBound:float * 
        upperBound:float -> float 
override Integral : 
        lowerBound:float * 
        upperBound:float -> float 

Parameters

lowerBound
Type: System..::.Double
The lower bound of the integration interval.
upperBound
Type: System..::.Double
The upper bound of the integration interval.

Return Value

The definite integral of the curve between lowerBound and upperBound.

Remarks

The integral of a Chebyshev series is evaluated directly in terms of the coefficients. No approximation is used.

See Also

ChebyshevSeries Class
Extreme.Mathematics.Curves Namespace

Send comments on this topic to support@extremeoptimization.com

Copyright © 2003-2010, Extreme Optimization. All rights reserved.
Extreme Optimization, Complexity made simple, M#, and M Sharp are trademarks of ExoAnalytics Inc.
Microsoft, Visual C#, Visual Basic, Visual Studio, Visual Studio.NET, and the Optimized for Visual Studio logo
are registered trademarks of Microsoft Corporation.