Skip to Content

Switch language English
- Switch language
- Deutsch
- English
- Español
- Français
- Italiano
- Português do Brasil
- 中文
Login

ScholarsArchive@OSU

Home
About
Help
Contact

Search ScholarsArchive@OSU

Advanced Search

Search Constraints

Start Over

Filtering by: Creator Hauser, Dean G. Remove constraint Creator: Hauser, Dean G. Academic Affiliation Mathematics Remove constraint Academic Affiliation: Mathematics Degree Name Master of Arts (M.A.) Remove constraint Degree Name: Master of Arts (M.A.)

« Previous | 1 - 10 of 39 | Next »

Relevance
Title [A-Z]
Title [Z-A]
Date Created ▼
Date Created ▲
Date Uploaded ▼
Date Uploaded ▲

Number of results to display per page

10 per page
20 per page
50 per page
100 per page

View results as:

List Gallery Masonry

Search Results

A generalized procedure for defining quotient spaces

Creator:

Lawrence, Harold G.

Resource Type:

Masters Thesis

Full Text:

HAROLD G. LAWRENCE A THESIS submitted to OREGON STATE UNIVERSITY in partial fulfillment of the
The extension problem for functions invariant under a group

Creator:

Chang, Bai-Ching

Abstract:

Consider a transformation group G operating on a space X and a G- invariant function f defined on a G- invariant subset of X. By imposing suitable conditions on X, G, f and A, the author derives sufficient conditions for extending f invariantly to the whole space, and thus generalizing...

Resource Type:

Masters Thesis

Full Text:

transformation group G operating on a space X and a G- invariant function f defined on a G- invariant subset of
Reduction of Fredholm integral equations with Green's function kernels to Volterra equations

Creator:

Aalto, Sergei Kalvin

Abstract:

G. F. Drukarev has given a method for solving the Fredholm equations which arise in the study of collisions between electrons and atoms. He transforms the Fredholm equations into Volterra equations plus finite algebraic systems. H. Brysk observes that Drukarev's method applies generally to a Fredholm integral equation (I-λ G)u...

Resource Type:

Masters Thesis

Full Text:

Privacy (Major professor) G. F. Drukarev has given a method for solving the Fredholm equations which
Four function space topologies

Creator:

Winter, Lynn Taylor

Abstract:

This paper defines four function space topologies, characterizes two of them in terms of more familiar concepts, and compares the four topologies. Then in the cases of the two less familiar topologies we have considered several common properties of topological spaces and attempted to answer the following question: If the...

Resource Type:

Masters Thesis

Full Text:

for Privacy Dean"rot Graduate School Date thesis is presented: July 29, 1969 Typed by Charlene
On the theory of heat transport in a semi-infinite solid

Creator:

Wong, James Teng

Abstract:

The paper concerns itself with the problem of heat transport in a homogeneous, incompressible, isotropic, semi-infinite solid whose boundary is nonstationary. The methods of solution in the one dimensional case are discussed. Numerical examples and a method for arriving at the solutions published by Bailey and Lakin in their paper...

Resource Type:

Masters Thesis

Full Text:

Mathematics In Charge of Major Chairman of Department of Mathematics Dean of Graduate School Date
On multiple point Taylor series expansions

Creator:

Dyche, Chester Wayne

Resource Type:

Masters Thesis

Full Text:

" Srailuata 0onmlttea Redacted for Privacy Dean of Orad,uatc Sohoo1 Data thosl.s tr s prcscntcd fypcdt
On the Canton set

Creator:

Chow, Theresa Kee Yu

Abstract:

The Cantor set is a compact, totally disconnected, perfect subset of the real line. In this paper it is shown that two non-empty, compact, totally disconnected, perfect metric spaces are homeomorphic. Furthermore, a subset of the real line is homeomorphic to the Cantor set if and only if it is...

Resource Type:

Masters Thesis

Full Text:

Mathern In Charge of Major ChaiFrnan of Mathernatics epartrnent Dean of Graduate School Date thesis is
A recursive definition of ordinal arithmetic

Creator:

Prenter, Patricia Moira, 1934-

Resource Type:

Masters Thesis

Full Text:

Charge of Major Chairman of Department of Mathematics Ch a i Graduate Committee Dean of Graduate
Summation of divergent infinite series by arithmetic, geometric, and harmonic means

Creator:

Young, Frederick H.

Resource Type:

Masters Thesis

Full Text:

of School Graduate Comxuitte Dean of Graduate Sohool ACKNOWLEDGMENT The writer wishes to
Real algebraic geometry and the Pierce-Birkhoff conjecture

Creator:

Klute, Annette

Resource Type:

Masters Thesis

Full Text:

lattice theory and the conjecture was first stated by G. Birkhoff and R.S. Pierce in 1956. Today's

« Previous
Next »
1
2
3
4

Limit your search

Academic Affiliation

Mathematics[remove]39

Advisor

Arnold, B. H.4
Goheen, Harry4
Guenther, Ronald B.3
Stalley, Robert D.3
Carlson, David2
more Advisors »

Commencement Year

Commencement Year range begin – Commencement Year range end

Current results range from 1948 to 2004

View distribution

Creator

Aalto, Sergei Kalvin1
Andrews, George E., 1938 1
Borden, Susan Jane (Dobson)1
Brown, James Russell1
Chang, Bai Ching1
more Creators »

Date

Date range begin – Date range end

Current results range from 1948 to 2003

View distribution

Decade

2000-20091
1990-19992
1980-19892
1970-19791
1960-196925
1950-19594
1940-19494

Degree Field

Mathematics39

Degree Level

Master's39

Degree Name

Master of Arts (M.A.)[remove]39

Language

English [eng]39

License

All rights reserved1

Non-Academic Affiliation

Oregon State University. Graduate School39

Peer Reviewed

No39

Resource Type

Masters Thesis39

Rights Statement

Copyright Not Evaluated38
In Copyright1

Subject

Topology4
Number theory3
Difference equations2
Matrices2
Trigonometry2
more Subjects »

Scholars Archive is a service of Oregon State University Libraries & Press

121 The Valley Library
Corvallis, OR 97331-4501

Contact Us
Services for Persons with Disabilities

Powered by Hyrax 3.6.0

Copyright © 2018 Oregon State University
Licensed under the Apache License, Version 2.0

Core Trust application (pdf)