A Women-Only Comparision Of The U.S. Air Force Fitness Test And The Marine Combat Fitness Test,
2012
Air Force Institute of Technology
A Women-Only Comparision Of The U.S. Air Force Fitness Test And The Marine Combat Fitness Test, Tarah D. Mitchell
Theses and Dissertations
In 2009, Captain Thomas Worden determined the Air Force Physical Fitness Test (AFPFT) poorly predicted combat capability for his 86 study participants. With only 5 of these 86 volunteers being women, this limited Worden's findings to primarily men. This follow-on research investigated whether these results carried over to women. We recruited 61 female volunteers and compared their performance on the AFPFT to the Marine Combat Fitness Test, the proxy for combat capability. Like Worden's research, we discovered little association between the two (R2 of 0.161). However, this association significantly increased (adj R2 of 0.572) when utilizing the raw …
A Multidimensional Ruin Problem,
2012
Louisiana State University
A Multidimensional Ruin Problem, S Ramasubramanian
Communications on Stochastic Analysis
No abstract provided.
Roots Of States,
2012
Louisiana State University
Roots Of States, B V Rajarama Bhat
Communications on Stochastic Analysis
No abstract provided.
Lévy Processes Through Time Shift On Oscillator Weyl Algebra,
2012
Università degli Studi di Roma Tor Vergata
Lévy Processes Through Time Shift On Oscillator Weyl Algebra, Luigi Accardi, Habib Ouerdiane, Habib Rebei
Communications on Stochastic Analysis
No abstract provided.
A Vacuum-Adapted Approach To Quantum Feynman-Kac Formulae,
2012
Louisiana State University
A Vacuum-Adapted Approach To Quantum Feynman-Kac Formulae, Alexander C R Belton, J Martin Lindsay, Adam G Skalski
Communications on Stochastic Analysis
No abstract provided.
Multiple Q-Adapted Integrals And Itô Formula Of Noncommutative Stochastic Calculus In Fock Space,
2012
Louisiana State University
Multiple Q-Adapted Integrals And Itô Formula Of Noncommutative Stochastic Calculus In Fock Space, V P Belavkin, M F Brown
Communications on Stochastic Analysis
No abstract provided.
The Early Years Of Quantum Stochastic Calculus,
2012
Louisiana State University
The Early Years Of Quantum Stochastic Calculus, R L Hudson
Communications on Stochastic Analysis
No abstract provided.
Large Deviations For Random Matrices,
2012
Louisiana State University
Large Deviations For Random Matrices, Sourav Chatterjee, S R S Varadhan
Communications on Stochastic Analysis
No abstract provided.
Some Problems Involving Airy Functions,
2012
Louisiana State University
Some Problems Involving Airy Functions, V S Varadarajan
Communications on Stochastic Analysis
No abstract provided.
An Interpolating Family Of Means,
2012
Louisiana State University
An Interpolating Family Of Means, Rajendra Bhatia, Ren-Cang Li
Communications on Stochastic Analysis
No abstract provided.
Hilbert Von Neumann Modules,
2012
Louisiana State University
Hilbert Von Neumann Modules, Panchugopal Bikram, Kunal Mukherjee, R. Srinivasan, V S Sunder
Communications on Stochastic Analysis
No abstract provided.
Bell's Inequality Violations: Relation With De Finetti's Coherence Principle And Inferential Analysis Of Experimental Data,
2012
Louisiana State University
Bell's Inequality Violations: Relation With De Finetti's Coherence Principle And Inferential Analysis Of Experimental Data, Franco Fagnola, Matteo Gregoratti
Communications on Stochastic Analysis
No abstract provided.
The Kolmogorov And Stechkin Problems For Classes Of Functions Whose Second Derivative Belongs To The Orlicz Space,
2012
Kennesaw State University
The Kolmogorov And Stechkin Problems For Classes Of Functions Whose Second Derivative Belongs To The Orlicz Space, Yuliya Babenko, Dmitry Skorokhodov
Faculty Articles
For any t ∈ [0, 1], we obtain the exact value of the modulus of continuity , where L* is the dual Orlicz space with Luxemburg norm and D is the operator of differentition at the point t. As an application, we state necessary and sufficient conditions in the Kolmogorov problem for three numbers. Also we solve the Stechkin problem, i.e., the problem of approximating an unbounded operator of differentition D by bounded linear operators for the class of functions x such that $\left\| {x''} \right\|_{L_N^* [0,1]} \leqslant 1$
Unitary Equivalence To A Truncated Toeplitz Operator: Analytic Symbols,
2012
Pomona College
Unitary Equivalence To A Truncated Toeplitz Operator: Analytic Symbols, Stephan Ramon Garcia, Daniel E. Poore '11, William T. Ross
Pomona Faculty Publications and Research
Unlike Toeplitz operators on H², truncated Toeplitz operators do not have a natural matricial characterization. Consequently, these operators are difficult to study numerically. In this paper we provide criteria for a matrix with distinct eigenvalues to be unitarily equivalent to a truncated Toeplitz operator having an analytic symbol. This test is constructive, and we illustrate it with several examples. As a byproduct, we also prove that every complex symmetric operator on a Hilbert space of dimension ≤ 3 is unitarily equivalent to a direct sum of truncated Toeplitz operators.
Abstract Criteria For Multiple Solutions To Nonlinear Coupled Equations Involving Magnetic Schrodinger Operators,
2012
Technological University Dublin
Abstract Criteria For Multiple Solutions To Nonlinear Coupled Equations Involving Magnetic Schrodinger Operators, Mattias Enstedt, Michael Melgaard
Articles
We consider a system of nonlinear coupled equations involving magnetic Schrodinger
operators and general potentials. We provide a criteria for the existence of multiple
solutions to these equations. As special cases we get the classical results on
existence of innitely many distinct solutions within Hartree and Hartree-Fock
theory of atoms and molecules subject to an external magnetic fields. We also
extend recent results within this theory, including Coulomb system with a constant
magnetic field, a decreasing magnetic field and a "physically measurable" magnetic field.
On The Closure Of The Complex Symmetric Operators: Compact Operators And Weighted Shifts,
2012
Pomona College
On The Closure Of The Complex Symmetric Operators: Compact Operators And Weighted Shifts, Stephan Ramon Garcia, Daniel E. Poore '11
Pomona Faculty Publications and Research
We study the closure $\bar{CSO}$ of the set $CSO$ of all complex symmetric operators on a separable, infinite-dimensional, complex Hilbert space. Among other things, we prove that every compact operator in $\bar{CSO}$ is complex symmetric. Using a construction of Kakutani as motivation, we also describe many properties of weighted shifts in $\bar{CSO} \backslash CSO$. In particular, we show that weighted shifts which demonstrate a type of approximate self-similarity belong to $\bar{CSO}\backslash CSO$. As a byproduct of our treatment of weighted shifts, we explain several ways in which our result on compact operators is optimal.
Two Remarks About Nilpotent Operators Of Order Two,
2012
Pomona College
Two Remarks About Nilpotent Operators Of Order Two, Stephan Ramon Garcia, Bob Lutz '13, D. Timotin
Pomona Faculty Publications and Research
We present two novel results about Hilbert space operators which are nilpotent of order two. First, we prove that such operators are indestructible complex symmetric operators, in the sense that tensoring them with any operator yields a complex symmetric operator. In fact, we prove that this property characterizes nilpotents of order two among all nonzero bounded operators. Second, we establish that every nilpotent of order two is unitarily equivalent to a truncated Toeplitz operator.
Spaces Of Sections Of Banach Algebra Bundles,
2012
Hebrew University of Jerusalem
Spaces Of Sections Of Banach Algebra Bundles, Emmanuel Dror Farjoun, Claude Schochet
Mathematics Faculty Research Publications
Suppose that B is a G-Banach algebra over 𝔽 = ℝ or ℂ, X is a finite dimensional compact metric space, ζ : P → X is a standard principal G-bundle, and Aζ = Γ(X,P xG B) is the associated algebra of sections. We produce a spectral sequence which converges to π∗(GLoAζ) with
E_2p,q ≅ Ȟp(X ; πq(GLoB)).
A related spectral sequence converging to K∗+1(Aζ) (the real or complex topological …
Subspace Segmentation And High-Dimensional Data Analysis,
2012
Tennessee State University
Subspace Segmentation And High-Dimensional Data Analysis, Ali Safak Sekmen
Computer Science Faculty Research
This thesis developed theory and associated algorithms to solve subspace segmentation problem. Given a set of data W={w_1,...,w_N} in R^D that comes from a union of subspaces, we focused on determining a nonlinear model of the form U={S_i}_{i in I}, where S_i is a set of subspaces, that is nearest to W. The model is then used to classify W into clusters. Our first approach is based on the binary reduced row echelon form of data matrix. We prove that, in absence of noise, our approach can find the number of subspaces, their dimensions, and an orthonormal basis for each …
Innovative Uses Of Matrices,
2012
University of New Mexico
Innovative Uses Of Matrices, Florentin Smarandache, W.B. Vasantha Kandasamy, Indra Venkatbabu
Branch Mathematics and Statistics Faculty and Staff Publications
In this book authors bring out the innovative applications of matrices defined, described and developed by them. Here they do not include the natural product on matrices newly described and defined by them in the book on ‘natural product ×n on matrices’.
This book is organized into seven chapters. The first one is introductory in nature. In the second chapter authors give the unique and new way of analyzing the data which is time dependent. We construct three types of matrices called Average Time Dependent data matrix (ATD matrix), Refined Time Dependent Data matrix (RTD matrix) and Combined Effective Time …
