Approximation of continuous functions by Everett Splines

Graduate Thesis Or Dissertation

Public Deposited

Citeable URL: https://ir.library.oregonstate.edu/concern/graduate_thesis_or_dissertations/cr56n400b

Descriptions

Attribute Name	Values
Creator	Reedy, Catherine Anne
Abstract	The approximation of a continuous function, in the maximum norm, by continuous splines in the Everett Interpolation Form is considered. The topics of characterization, uniqueness, and calculation of best approximations are investigated. Since uniqueness fails, a new vector-valued norm, which yields uniqueness, is introduced.
Resource Type	Masters Thesis
Date Available	2013-10-07T20:29:54+00:00
Date Issued	1977-08-26
Degree Level	Master's
Degree Name	Master of Science (M.S.)
Degree Field	Mathematics
Degree Grantor	Oregon State University
Commencement Year	1978
Advisor	Davis, Joel
Academic Affiliation	Mathematics
Non-Academic Affiliation	Oregon State University. Graduate School
Subject	Functions, Continuous
Rights Statement	Copyright Not Evaluated
Publisher	Oregon State University
Peer Reviewed	No
Language	English [eng]
Digitization Specifications	File scanned at 300 ppi (Monochrome) using Capture Perfect 3.0 on a Canon DR-9050C in PDF format. CVista PdfCompressor 4.0 was used for pdf compression and textual OCR.
Replaces	http://hdl.handle.net/1957/43117

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