skip to content
On a Conjecture of C.A. Micchelli Concerning Cubic Spline Interpolation at a Biinfinite Knot Sequence. Preview this item
ClosePreview this item
Checking...

On a Conjecture of C.A. Micchelli Concerning Cubic Spline Interpolation at a Biinfinite Knot Sequence.

Author: Rong-qing Jia; WISCONSIN UNIV-MADISON MATHEMATICS RESEARCH CENTER.
Publisher: Ft. Belvoir Defense Technical Information Center FEB 1982.
Edition/Format:   Book : English
Database:WorldCat
Summary:
Cubic spline interpolation provides a good and handy method to approximate a given function or to fit a given set of points. However, such an interpolation process does not always converge. It is known that the local mesh ratio (that of the lengths of two consecutive intervals) is less than 3 + sq. root/2, the interpolation process works for any given bounded data. This paper continues such investigation. It is  Read more...
Rating:

(not yet rated) 0 with reviews - Be the first.

Subjects
More like this

 

Find a copy in the library

&AllPage.SpinnerRetrieving; Finding libraries that hold this item...

Details

Document Type: Book
All Authors / Contributors: Rong-qing Jia; WISCONSIN UNIV-MADISON MATHEMATICS RESEARCH CENTER.
OCLC Number: 227533277
Description: 14 p.

Abstract:

Cubic spline interpolation provides a good and handy method to approximate a given function or to fit a given set of points. However, such an interpolation process does not always converge. It is known that the local mesh ratio (that of the lengths of two consecutive intervals) is less than 3 + sq. root/2, the interpolation process works for any given bounded data. This paper continues such investigation. It is shown that the above restriction on the knots may be relaxed. Thus, for a wider class of knot sequences, the cubic spline interpolation can be still applied. Hopefully, this would make such interpolation process more feasible in practice. (Author).

Reviews

User-contributed reviews
Retrieving GoodReads reviews...
Retrieving DOGObooks reviews...

Tags

Be the first.
Confirm this request

You may have already requested this item. Please select Ok if you would like to proceed with this request anyway.

Linked Data


<http://www.worldcat.org/oclc/227533277>
library:oclcnum"227533277"
library:placeOfPublication
library:placeOfPublication
owl:sameAs<info:oclcnum/227533277>
rdf:typeschema:Book
schema:about
schema:about
schema:about
schema:about
schema:about
schema:about
schema:about
schema:about
schema:about
schema:contributor
schema:contributor
schema:datePublished"FEB 1982"
schema:datePublished"1982"
schema:description"Cubic spline interpolation provides a good and handy method to approximate a given function or to fit a given set of points. However, such an interpolation process does not always converge. It is known that the local mesh ratio (that of the lengths of two consecutive intervals) is less than 3 + sq. root/2, the interpolation process works for any given bounded data. This paper continues such investigation. It is shown that the above restriction on the knots may be relaxed. Thus, for a wider class of knot sequences, the cubic spline interpolation can be still applied. Hopefully, this would make such interpolation process more feasible in practice. (Author)."@en
schema:exampleOfWork<http://worldcat.org/entity/work/id/137252915>
schema:inLanguage"en"
schema:name"On a Conjecture of C.A. Micchelli Concerning Cubic Spline Interpolation at a Biinfinite Knot Sequence."@en
schema:numberOfPages"14"
schema:publisher
schema:url

Content-negotiable representations

Close Window

Please sign in to WorldCat 

Don't have an account? You can easily create a free account.