Be the first to rate this file! 7 downloads (last 30 days) File Size: 1.59 KB File ID: #19152

Cumulative Cubic Integration

11 Mar 2008 (Updated 11 Mar 2008)

No BSD License

Similar to cumtrapz but third order accuracy. Unequal x spacing allowed.

File Information

Description

z = cumint3(x,y) approximates the integrals from x1 to x2 of a cubic polynomial through points (x0,y0), (x1,y1), (x2,y2), (x3,y3) for sliding four-point sets, and produces z as the cumulative values of these in a manner similar to cumtrapz. End intervals use cubics with two other points to the same side. Unequal intervals in x values are allowed. x, y, and z are column vectors of the same length which can be any amount not less than four.

MATLAB release

MATLAB 5.2 (R10)

Tags for This File
Everyone's Tags	cumtrapz, integration, integration cumulative cubic, polynomial, third order
Tags I've Applied
Add New Tags	Please login to tag files.

Please login to add a comment or rating.

Tag Activity for this File
Tag	Applied By	Date/Time
integration	Roger Stafford	22 Oct 2008 09:52:54
integration cumulative cubic	Roger Stafford	22 Oct 2008 09:52:54
third order	Roger Stafford	22 Oct 2008 09:52:54
cumtrapz	Roger Stafford	22 Oct 2008 09:52:54
polynomial	Roger Stafford	22 Oct 2008 09:52:54

MATLAB Central Terms of Use

NOTICE: Any content you submit to MATLAB Central, including personal information, is not subject to the protections which may be afforded information collected under other sections of The MathWorks, Inc. Web site. You are entirely responsible for all content that you upload, post, e-mail, transmit or otherwise make available via MATLAB Central. The MathWorks does not control the content posted by visitors to MATLAB Central and, does not guarantee the accuracy, integrity, or quality of such content. Under no circumstances will The MathWorks be liable in any way for any content not authored by The MathWorks, or any loss or damage of any kind incurred as a result of the use of any content posted, e-mailed, transmitted or otherwise made available via MATLAB Central. Read the complete Terms prior to use.