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Filtering by: Committee Member Dascaliuc, Radu Remove constraint Committee Member: Dascaliuc, Radu Degree Level Master's Remove constraint Degree Level: Master's

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Persistence of Populations in Environments with an Interface

Creator:

Rekow, James A.

Abstract:

We model a fish population in a spatial region comprising a marine protected area and a fishing ground separated by an interface. The model assumes conservation of biomass density and takes the form of a reaction diffusion equation with a logistic reaction term. At the interface, in addition to continuity...

Resource Type:

Masters Thesis

Full Text:

, and encouragement over the last several years. I’d also like to thank my committee members Radu
Predicting the most likely state for a basic geophysical flow : theoretical framework

Creator:

Duran, Rodrigo

Abstract:

Statistical mechanics studies the probability that a system is in a certain state given one or more constraints which are usually fixed conserved quantities. It is a particularly useful and powerful approach for problems with a large number of degrees of freedom where a complete knowledge of the system is...

Resource Type:

Capstone Project

Full Text:

. Nathan L. Gibson and Dr. Radu Dascaliuc Department of Mathematics Oregon State University Kidder Hall
Stability Analysis of Coupled Discrete Time Systems On an Invariant Cone

Creator:

Fletcher, Sally

Abstract:

This paper concerns a question that frequently occurs in various applications: Is any dispersal coupling of stable discrete linear systems, also stable? Although it has been known this is not the case, we shall identify a reasonably diverse class of systems for which it is true. We shall employ the...

Resource Type:

Masters Thesis
Coastal ocean variability inferred from high resolution models : two case studies

Creator:

Mauch, Matthew L.

Abstract:

In this thesis, high resolution ocean models are used to evaluate and forecast coastal ocean variability in two different applications. In the first study, the 2-km resolution ocean circulation model for the Eastern Bering Sea is utilized to understand whether slope-interior exchange along the path of the Aleutian North Slope...

Resource Type:

Masters Thesis
On existence and uniqueness of weak solutions to the Navier-Stokes equations in R3

Creator:

Peterson, Samuel H.

Abstract:

This thesis is on the existence and uniqueness of weak solutions to the Navier-Stokes equations in R3 which govern the velocity of incompressible fluid with viscosity ν. The solution is obtained in the space of tempered distributions on R3 given an initial condition and forcing data which are dominated by...

Resource Type:

Masters Thesis

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Academic Affiliation

Mathematics4
College of Earth, Ocean, and Atmospheric Sciences1

Advisor

de Leenheer, Patrick1
Deleenheer, Patrick1
Kovchegov, Yevgeniy1
Kurapov, Alexander L.1
Ossiander, Mina E.1
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Commencement Year

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Current results range from 2012 to 2020

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Committee Member

Dascaliuc, Radu5
Dalziel, Benjamin1
Gibson, Nathan L.1
Gitelman, Alix1
Liburdy, James1
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Creator

Duran, Rodrigo1
Fletcher, Sally1
Mauch, Matthew L.1
Peterson, Samuel H.1
Rekow, James A.1

Date

Date range begin – Date range end

Current results range from 2012 to 2019

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Decade

2010-20195

Degree Field

Mathematics4
Ocean, Earth, and Atmospheric Science1

Degree Level

Master's[remove]5

Degree Name

Master of Science (M.S.)5

Language

English [eng]5

License

All rights reserved3

Non-Academic Affiliation

Oregon State University. Graduate School3

Peer Reviewed

No5

Resource Type

Masters Thesis4
Capstone Project1

Rights Statement

In Copyright5

Subject

Cascades (Fluid dynamics)1
Fish populations -- Mathematical models1
Fishing1
Marine parks and reserves1
Markov processes1
more Subjects »

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