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Filtering by: Creator Simko, B. C. Remove constraint Creator: Simko, B. C. Academic Affiliation Mathematics Remove constraint Academic Affiliation: Mathematics

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Proofs of the a (divided by) b theorem based on Mann's transformation

Creator:

Damewood, Leroy Mitchell

Resource Type:

Masters Thesis

Full Text:

-.ote 'bJ o the eet . A + B. Let '8 btr the set or all positive- integers Wh10h are not in c. It. 1
On perturbation and location of roots of polynomials by Newton's interpolation formula

Creator:

Park, Young Kou

Resource Type:

Dissertation
Nets in uniform spaces : monotoneity, limit theorems

Creator:

Wyse, Frank Oliver

Abstract:

See pdf.

Resource Type:

Dissertation

Full Text:

which assumes three values is U-submono- tone. (Proof: If a,b,c are distinct, m3 > m2 > m1 and = a
Numerical solution of the heat equation by net methods

Creator:

Hull, Harry Markwood

Abstract:

This thesis examines various net or finite difference methods for solving parabolic partial differential equations in one space variable with constant coefficients. Included in this investigation are explicit, implicit and multi-step methods of varying orders of accuracy. These methods are compared with respect to accuracy, speed, efficiency, stability, simplicity of...

Resource Type:

Masters Thesis

Full Text:

is the best method known. The set of equations is of the form b 1 x 1 + c 1 x2 = N1 a2x1 + b 2
A construction of the real numbers using nested closed intervals

Creator:

Huang, Nancy Mang-ze

Abstract:

It is well- known that a real number can be defined as an equivalence class of fundamental rational sequences. In fact, it is also possible to define a real number as an equivalence class of sequences of nested closed rational intervals. This paper is devoted to the latter case.

Resource Type:

Masters Thesis

Full Text:

(1) an and b n are rational numbers. (2) an < bn for all n in N. (3) [an +1, bn +1] C [an, bn
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:

there exists a basic P.O.-open set B for which f E B c H. B has the form ({x1}, B1) n . n ({xp}, Bp
Relations among basic concepts in topology

Creator:

Wang, Mu-Lo

Abstract:

It is well -known that a topology for a space can be described in terms of neighborhood systems, closed sets, closure operator or convergence as well as open sets. In fact, it is also possible to describe a topology in terms of interior operator or boundary operator. This paper is...

Resource Type:

Masters Thesis

Full Text:

.1) (K.2) ESE. (K.3) E = E. (K.4) A B =A B. a cl), xEGc. . (1) _ el) _.) ç 7
Construction of the real numbers by sequences

Creator:

Braun, William Albert

Resource Type:

Masters Thesis

Full Text:

of the following cases: 8 Case 1: A = B , B =C • By l ogical equali ty,n n n n A = C
A two parameter Laplace's method for double integrals

Creator:

Applebee, Ralph Calvin

Resource Type:

Masters Thesis

Full Text:

express his appreciation to Professor W. B. Fuiks for sugge sting the problem for this thesis and for
Equivalence relations on matrices

Creator:

Biegun, Barry Dow

Abstract:

Row equivalence, equivalence, and similarity of matrices are studied; some problems concerning an extension of these relations to infinite matrices are discussed.

Resource Type:

Masters Thesis

Full Text:

equivalence relation" Proof" Let A, B, and C be m x n matrices. Define A R B to mean that A is row equivalent

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Academic Affiliation

Mathematics[remove]554
Biomedical Sciences1
Chemical, Biological and Environmental Engineering1
College of Pharmacy1
College of Veterinary Medicine1
more Academic Affiliations »

Advisor

Goheen, Harry34
Guenther, Ronald B.21
Arnold, B. H.19
Goheen, Harry E.19
Peszynska, Malgorzata14
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Commencement Year

Commencement Year range begin – Commencement Year range end

Current results range from 1933 to 2024

View distribution

Unknown 79

Committee Member

Petsche, Clayton16
Guo, Ren13
Dascaliuc, Radu12
Showalter, Ralph12
Faridani, Adel11
more Committee Members »

Creator

Dray, Tevian16
Showalter, R. E.14
Rajbhandari, Evan5
Bokil, V. A.4
Gibson, Nathan L.4
more Creators »

Contributor

Bokil, Vrushali1
Dascaliuc, Radu1
Gibson, Nathan L.1
Otto, Peter T.1
Swisher, Holly1
more Contributors »

Date

Date range begin – Date range end

Current results range from 1933 to 2023

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Decade

2020-202944
2010-2019150
2000-200941
1990-199934
1980-198939
1970-197959
1960-1969139
1950-195930
1940-19499
1930-19399

Degree Field

Mathematics477
Physics2
Computer Science1
Mathematics Education1

Degree Level

Master's310
Doctoral164
Bachelor's8

Degree Name

Master of Science (M.S.)259
Doctor of Philosophy (Ph.D.)164
Master of Arts (M.A.)49
Honors Bachelor of Science (H.B.S.)4
Bachelor of Arts (B.A.)1
more Degree Names »

File Format

application/pdf9
pdf1

Language

English [eng]554

License

All rights reserved136
Attribution 4.0 (CC BY 4.0)7
Attribution-NonCommercial 4.0 (CC BY-NC 4.0)3
Attribution-NonCommercial-NoDerivatives 4.0 (CC BY-NC-ND 4.0)2
Attribution 3.0 United States1
more Licenses »

Non-Academic Affiliation

Oregon State University. Graduate School392
Oregon State University. Honors College4
Oregon State University. Writing Intensive Curriculum2
Oregon State University. Undergraduate Research, Scholarship, and the Arts (URSA)1

Peer Reviewed

No450
Yes56

Resource Type

Masters Thesis278
Dissertation164
Article61
Capstone Project29
Technical Report10
more Resource Types »

Rights Statement

Copyright Not Evaluated358
In Copyright194
No Copyright - United States2

Subject

Number theory14
Differential equations12
Topology11
Algorithms10
Integral equations10
more Subjects »

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