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Filtering by: Subject Matrices Remove constraint Subject: Matrices Resource Type Dissertation Remove constraint Resource Type: Dissertation

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The relation between complex matrices obtained by composing similarity and conjunctivity

Creator:

Upatisringa, Visutdhi

Abstract:

See pdf.

Resource Type:

Dissertation
An effective criterion for congruence of real symmetric matrix pairs

Creator:

Ng, Dina Ng

Abstract:

See pdf.

Resource Type:

Dissertation
Matrices conjunctive with their adjoints

Creator:

Yip, Elizabeth Lingfoon

Abstract:

This paper studies necessary and sufficient conditions for a matrix to be conjunctive with its adjoint. The problem is solved completely in the usual complex case, in which it is shown that a matrix is conjunctive to its adjoint iff it is conjunctive to a real matrix. The problem is...

Resource Type:

Dissertation
Effects of conjunctivity on the inertia of complex matrices

Creator:

Hook, Donald George

Abstract:

See pdf.

Resource Type:

Dissertation
Generalized inertia theory for complex matrices

Creator:

Hill, Richard David

Abstract:

See PDF

Resource Type:

Dissertation
Characterizations of matrices for which certain determinantal equalities hold

Creator:

Green, Beryl Manfield

Abstract:

See pdf

Resource Type:

Dissertation
Isoconjunctivity of hermitian matrices

Creator:

Vander Beek, John Wayne

Abstract:

In this thesis we define two nxn matrices T and S to be isoconjunctive if there exists an nxn nonsingular hermitian matrix H such that T = HSH. We then proceed to establish necessary and sufficient conditions that two nxn matrices T and S be isoconjunctive in the case where...

Resource Type:

Dissertation
Parallel and high performance matrix function computations

Creator:

Bakkaloǧlu, Bertan

Abstract:

Computing eigenpairs of a matrix corresponding to a specific geometry in the complex plane is an important topic in real time signal processing, pattern recognition, spectral analysis, systems theory, radar, sonar, and geophysics. We have studied the matrix sign and matrix sector function iterations to extract the eigenpairs belonging to...

Resource Type:

Dissertation
Network Coding, Random Matrices, and Their Applications to Communication Systems

Creator:

Nguyen-Huu, Duong

Abstract:

In this work, we study network coding technique, its relation to random matrices, and their applications to communication systems. The dissertation consists of three main contributions. First, we propose efficient algorithms for data synchronization via a broadcast channel using random network coding. Second, we study the resiliency of network coding...

Resource Type:

Dissertation

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Academic Affiliation

Mathematics7
Electrical Engineering and Computer Science1
Electrical and Computer Engineering1

Advisor

Ballantine, C. S.4
Ballantine, Charles S.1
Carlson, David1
Carlson, David H.1
Koc, Cetin K.1
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Commencement Year

Commencement Year range begin – Commencement Year range end

Current results range from 1968 to 2016

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Committee Member

Bose, Bella1
Fern, Alan1
Lee, Jun-Shik1
Raich, Raviv1

Creator

Bakkaloglu, Bertan1
Green, Beryl Manfield1
Hill, Richard David1
Hook, Donald George1
Ng, Dina Ng1
more Creators »

Date

Date range begin – Date range end

Current results range from 1968 to 2016

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Decade

2010-20191
1990-19991
1970-19795
1960-19692

Degree Field

Mathematics7
Electrical and Computer Engineering1
Electrical and Computer Science1

Degree Level

Doctoral9

Degree Name

Doctor of Philosophy (Ph.D.)9

Language

English [eng]9

License

All rights reserved1

Non-Academic Affiliation

Oregon State University. Graduate School9

Peer Reviewed

No4

Resource Type

Dissertation[remove]9

Rights Statement

Copyright Not Evaluated8
In Copyright1

Subject

Matrices7
Coding theory1
Matrices -- Computer programs1
Random matrices1
Telecommunication systems1

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