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Filtering by: Alternative title ssim Monograph number 36 Remove constraint Alternative title ssim: Monograph number 36 Degree Name Master of Science (M.S.) Remove constraint Degree Name: Master of Science (M.S.)

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A synthesis of significant developments in the history, calculation, and properties of the number e

Creator:

Beecroft, James Lewis

Abstract:

This thesis brings together under one cover a survey of the history of the real number e along with a study of the present state of its theory and calculation.

Resource Type:

Masters Thesis

Full Text:

DEVELOPMENTS IN THE HISTORY, CALCULATION, AND PROPERTIES OF THE NUMBER e Abstract Approved (B. H. Arnold
The distribution of partial quotients in the simple continued fraction expansion of a real number

Creator:

Bland, Steven Andrew

Abstract:

By using continued fractions the set of positive irrationals can be put in one to one correspondence with the set of sequences of positive integers. The entries of an arbitrary sequence of integers can be any subset of Z and each integer appearing can occur once, infinitly often, or anything...

Resource Type:

Masters Thesis

Full Text:

continued fraction expansion of a real number AN ABSTRACT OF THE THESIS OF STEVEN BLAND for the degree of
Systems of incongruences in a proof on addition mod m

Creator:

Sologuren P., Santiago

Resource Type:

Masters Thesis

Full Text:

Systems. 36 Table V. Incongruences of Standard Repre- sentatives 40 Table VI. S-10 Systems in Each Part
Proofs and comparisons of the Mann-Dyson estimation theorems

Creator:

Bregel, Maurice Leonard

Abstract:

Let A and B be two subsets of the set of all non-negative integers with 0 ε A and O ε B. The sum of the sets A and B is the set C = A + B = {a + b: a ε A, b ε B). For n...

Resource Type:

Masters Thesis

Full Text:

set C = A + B = {a + b: a E A, b E B). For n > 0 we denote the number of positive integers in C
Khinchin's theorem on the Schnirelmann density of sums of sets of integers

Creator:

Gregersen, Gordon Stanley

Abstract:

In 1932 A. Ya. Khinchin gave the first partial solution of the celebrated 1931 αβ Conjecture of L.G. Schnirelmann and E. Landau of the density of sums of sets on integers, which was completely proved in 1942 by H.B. Mann. Khinchin's theorem is proved along with theorems of P. Scherk...

Resource Type:

Masters Thesis

Full Text:

) set of nonnegative integers and let A(n) be the number of positive integers of A which do not exceed
Gaussian integer analogues of two theorems of Mann for positive integers

Creator:

Morgali, Ronald Ralph

Resource Type:

Masters Thesis

Full Text:

|aeA, beB}. For n > 0 we denote the number of positive integers in the set C which do not exceed n by
Some conditions for a given positive integer to be contained in a sum of sets of nonnegative integers

Creator:

Pierce, Patricia Carrie

Abstract:

In this thesis, we study conditions not involving density which guarantee that a given positive integer is contained in a sum of sets of nonnegative integers. We survey the literature, give more detailed proofs of some known theorems, develop some new theorems, and make some conjectures.

Resource Type:

Masters Thesis

Full Text:

positive integer, A(n) denotes the number of positive integers not greater than n. k In this thesis we
Algorithms for computing Fibonacci numbers quickly

Creator:

Holloway, J. L.

Abstract:

A study of the running time of several known algorithms and several new algorithms to compute the n[superscript th] element of the Fibonacci sequence is presented. Since the size of the n[superscript th] Fibonacci number grows exponentially with n, the number of bit operations, instead of the number of integer...

Resource Type:

Masters Thesis

Full Text:

appropriate sections. 36 All of the algorithms use some number of additions and some other number of
Design of a random number generator

Creator:

Vincent, Larry William

Resource Type:

Masters Thesis

Full Text:

Number Generator . . . . . 11 DesLned Circuit and Its Considerations . . . 13 Technique of Testing
A study of index numbers for Oregon agricultural commodities

Creator:

Boals, Gordon Porter

Resource Type:

Masters Thesis

Full Text:

--------------- 35 Why we should construct our own index numbers------------------- 36 Table of Contents - 2

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Academic Affiliation

Electrical Engineering and Computer Science656
Fisheries and Wildlife594
Food Science and Technology432
Mechanical, Industrial, and Manufacturing Engineering419
Chemistry406
more Academic Affiliations »

Advisor

Cox, George B.110
Lewis, Ted G.44
Clinton, R. J.42
Wager, John F.42
Schreck, Carl B.40
more Advisors »

Commencement Year

Commencement Year range begin – Commencement Year range end

Current results range from 1909 to 2024

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Unknown 4

Committee Member

Tadepalli, Prasad60
Bose, Bella54
Liu, Huaping47
Bailey, Mike46
Minc, Leah45
more Committee Members »

Conference Name

ACVIM Forum 20181
ACVIM Forum 20221
ASN Nutrition 20181
American Chemical Society National Meeting & Exposition1
American Society of Enology and Viticulture National Conference 1
more Conference Names »

Conference Section/Track

20181
Accurate Mass/High Resolution Mass Spectrometry for Environmental Monitoring & Remediation1
Cardiology1
Coastal Acidification1
Fruit/Nuts1
more Conference Section/Tracks »

Creator

Bower, Peter A.2
Cao, Weidong2
Chamberlin, Martha J.2
Cheung, Chi Ming2
Childers, Elayne S.2
more Creators »

Contributor

Fischer, Erica C.6
Termehchy, Arash5
Barbosa, Andre R.4
Bladon, Kevin D.4
Danelishvili, Lia4
more Contributors »

Date

Date range begin – Date range end

Current results range from 1909 to 2024

View distribution

Unknown 14

Decade

2000-20091,951
1990-19991,842
1980-19891,710
1970-19791,501
1960-19691,376
1950-1959708
1940-1949428
1930-1939342
1920-192975
1910-191935
more Decade »

Degree Field

Electrical and Computer Engineering739
Mechanical Engineering634
Civil Engineering626
Computer Science585
Chemistry395
more Degree Fields »

Degree Level

Master's13,404

Degree Name

Master of Science (M.S.)[remove]13,404

File Format

application/pdf596
pdf76
application/msword3
application/vnd.ms-powerpoint1

Funding Body

American Vineyard Foundation (AVF) Project Number 2021-24791
Hewlett-Packard1
Intel Corporation1
National Science Foundation Grant CMMI-20379141
Oregon Advanced Computing Institute1
more Funding Bodies »

Language

English [eng]13,403
German [ger]2
Spanish; Castilian [spa]1

License

All rights reserved4,600
Attribution 4.0 (CC BY 4.0)39
Attribution-ShareAlike 4.0 (CC BY-SA 4.0)13
Attribution-NonCommercial 4.0 (CC BY-NC 4.0)5
Public Domain Mark 1.04
more Licenses »

Location

Oregon, Oregon, United States, (Administrative Boundary)5
Corvallis, Oregon, United States, (Populated Place)3
H J Andrews Experimental Forest, Oregon, United States, (Vegetation)3
Malheur, Oregon, United States, (Administrative Boundary)2
Willamette River, Oregon, United States, (Hydrographic)2
more Locations »

Non-Academic Affiliation

Oregon State University. Graduate School11,239
Oregon State University. Sea Grant College Program18
Hatfield Marine Science Center9
Pacific Marine Energy Center9
Oregon State University. Agricultural Experiment Station7
more Non-Academic Affiliations »

Peer Reviewed

No12,954

Resource Type

Masters Thesis12,642
Capstone Project755
Research Paper3
Conference Proceeding2
Other1
more Resource Types »

Rights Statement

Copyright Not Evaluated7,456
In Copyright5,835
No Copyright - United States94
In Copyright - Educational Use Permitted12
In Copyright - Non-Commercial Use Permitted7

Subject

Heat -- Transmission58
Industrial arts -- Study and teaching53
Herbicides47
Home economics -- Study and teaching40
Wheat40
more Subjects »

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