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Articles 1 - 30 of 40
Full-Text Articles in Entire DC Network
A Nonstandard Proof Of De Finetti’S Theorem For Bernoulli Random Variables, Irfan Alam
A Nonstandard Proof Of De Finetti’S Theorem For Bernoulli Random Variables, Irfan Alam
Journal of Stochastic Analysis
No abstract provided.
The Boundedness Of General Alternative Singular Integrals With Respect To The Gaussian Measure, Eduard Navas, Ebner Pineda, Wilfredo O. Urbina
The Boundedness Of General Alternative Singular Integrals With Respect To The Gaussian Measure, Eduard Navas, Ebner Pineda, Wilfredo O. Urbina
Journal of Stochastic Analysis
No abstract provided.
Martingales And Cocycles In Quantum Probability, Kalyan B. Sinha
Martingales And Cocycles In Quantum Probability, Kalyan B. Sinha
Journal of Stochastic Analysis
No abstract provided.
Rényi Entropy On C*-Algebras, Farrukh Mukhamedov, Kyouhei Ohmura, Noboru Watanabe
Rényi Entropy On C*-Algebras, Farrukh Mukhamedov, Kyouhei Ohmura, Noboru Watanabe
Journal of Stochastic Analysis
No abstract provided.
R(P,Q) Analogs Of Discrete Distributions: General Formalism And Applications, Mahouton Norbert Hounkonnou, Fridolin Melong
R(P,Q) Analogs Of Discrete Distributions: General Formalism And Applications, Mahouton Norbert Hounkonnou, Fridolin Melong
Journal of Stochastic Analysis
No abstract provided.
The Yang-Mills Heat Equation On Three-Manifolds With Boundary, Nelia Charalambous
The Yang-Mills Heat Equation On Three-Manifolds With Boundary, Nelia Charalambous
Journal of Stochastic Analysis
No abstract provided.
Emergence Of Quantum Theories From Classical Probability: Historical Origins, Developments, And Open Problems, Luigi Accardi, Yun-Gang Lu
Emergence Of Quantum Theories From Classical Probability: Historical Origins, Developments, And Open Problems, Luigi Accardi, Yun-Gang Lu
Journal of Stochastic Analysis
No abstract provided.
An Asymptotic Formula For Integrals Of Products Of Jacobi Polynomials, Maxim Derevyagin, Nicholas Juricic
An Asymptotic Formula For Integrals Of Products Of Jacobi Polynomials, Maxim Derevyagin, Nicholas Juricic
Journal of Stochastic Analysis
No abstract provided.
Covariant Quantum White Noise From Light-Like Quantum Fields, Radhakrishnan Balu
Covariant Quantum White Noise From Light-Like Quantum Fields, Radhakrishnan Balu
Journal of Stochastic Analysis
No abstract provided.
Deformed Gaussian Operators On Weighted Q-Fock Spaces, Nobuhiro Asai, Hiroaki Yoshida
Deformed Gaussian Operators On Weighted Q-Fock Spaces, Nobuhiro Asai, Hiroaki Yoshida
Journal of Stochastic Analysis
No abstract provided.
Subproduct Systems And Cartesian Systems: New Results On Factorial Languages And Their Relations With Other Areas, Malte Gerhold, Michael Skeide
Subproduct Systems And Cartesian Systems: New Results On Factorial Languages And Their Relations With Other Areas, Malte Gerhold, Michael Skeide
Journal of Stochastic Analysis
No abstract provided.
Quantum Markov Chains Associated With Unitary Quantum Walks, Chul Ki Ko, Hyun Jae Yoo
Quantum Markov Chains Associated With Unitary Quantum Walks, Chul Ki Ko, Hyun Jae Yoo
Journal of Stochastic Analysis
No abstract provided.
Invariant Projections For Covariant Quantum Markov Semigroups, Franco Fagnola, Emanuela Sasso, Veronica Umanità
Invariant Projections For Covariant Quantum Markov Semigroups, Franco Fagnola, Emanuela Sasso, Veronica Umanità
Journal of Stochastic Analysis
No abstract provided.
Pauli Matrices: A Triple Of Accardi Complementary Observables, Stephen Bruce Sontz
Pauli Matrices: A Triple Of Accardi Complementary Observables, Stephen Bruce Sontz
Journal of Stochastic Analysis
No abstract provided.
Preface, Julius Esunge, Brian C. Hall, Ambar N. Sengupta, Aurel Stan
Preface, Julius Esunge, Brian C. Hall, Ambar N. Sengupta, Aurel Stan
Journal of Stochastic Analysis
No abstract provided.
Weather Derivatives And The Market Price Of Risk, Julius Esunge, James J. Njong
Weather Derivatives And The Market Price Of Risk, Julius Esunge, James J. Njong
Journal of Stochastic Analysis
No abstract provided.
Exchangeably Weighted Bootstraps Of Martingale Difference Arrays Under The Uniformly Integrable Entropy, Salim Bouzebda, Nikolaos Limnios
Exchangeably Weighted Bootstraps Of Martingale Difference Arrays Under The Uniformly Integrable Entropy, Salim Bouzebda, Nikolaos Limnios
Journal of Stochastic Analysis
No abstract provided.
On An Asset Model Of Hobson-Rogers Type, Narn-Rueih Shieh
On An Asset Model Of Hobson-Rogers Type, Narn-Rueih Shieh
Journal of Stochastic Analysis
No abstract provided.
Nonparametric Recursive Method For Kernel-Type Function Estimators For Censored Data, Salim Bouzebda, Yousri Slaoui
Nonparametric Recursive Method For Kernel-Type Function Estimators For Censored Data, Salim Bouzebda, Yousri Slaoui
Journal of Stochastic Analysis
No abstract provided.
General Product Formula Of Multiple Integrals Of Lévy Process, Nishant Agrawal, Yaozhong Hu, Neha Sharma
General Product Formula Of Multiple Integrals Of Lévy Process, Nishant Agrawal, Yaozhong Hu, Neha Sharma
Journal of Stochastic Analysis
No abstract provided.
Continuous Dependence On The Coefficients For Mean-Field Fractional Stochastic Delay Evolution Equations, Brahim Boufoussi, Salah Hajji
Continuous Dependence On The Coefficients For Mean-Field Fractional Stochastic Delay Evolution Equations, Brahim Boufoussi, Salah Hajji
Journal of Stochastic Analysis
No abstract provided.
The Value Of Information Under Partial Information For Exponential Utility, Farai Julius Mhlanga, Mbakisi Dube
The Value Of Information Under Partial Information For Exponential Utility, Farai Julius Mhlanga, Mbakisi Dube
Journal of Stochastic Analysis
No abstract provided.
Some Results On Seymour’S Second-Neighborhood Conjecture And On Decompositions Of Graphs, Farid Bouya
Some Results On Seymour’S Second-Neighborhood Conjecture And On Decompositions Of Graphs, Farid Bouya
LSU Doctoral Dissertations
This dissertation consists of two parts. In the first part, I examine Seymour’s Second-Neighborhood Conjecture, which states that every orientation of every simple graph has at least one vertex v such that the number of vertices of out-distance 2 from v is at least as large as the number of vertices of out-distance 1 from it. I present alternative statements of this conjecture using the language of linear algebra, the last one being completely in terms of the inverse of some matrix. In the second part of this dissertation, comprising of Chapters 2 and 3, I examine two conjectures on …
Superposed Ornstein-Uhlenbeck Processes, Julius Esunge, Auguste Muhau
Superposed Ornstein-Uhlenbeck Processes, Julius Esunge, Auguste Muhau
Journal of Stochastic Analysis
No abstract provided.
Von Neumann's Minimax Theorem For Continuous Quantum Games, Luigi Accardi, Andreas Boukas
Von Neumann's Minimax Theorem For Continuous Quantum Games, Luigi Accardi, Andreas Boukas
Journal of Stochastic Analysis
No abstract provided.
Taylor Expansions And Castell Estimates For Solutions Of Stochastic Differential Equations Driven By Rough Paths, Qi Feng, Xuejing Zhang
Taylor Expansions And Castell Estimates For Solutions Of Stochastic Differential Equations Driven By Rough Paths, Qi Feng, Xuejing Zhang
Journal of Stochastic Analysis
No abstract provided.
Evolution Of Computational Thinking Contextualized In A Teacher-Student Collaborative Learning Environment., John Arthur Underwood
Evolution Of Computational Thinking Contextualized In A Teacher-Student Collaborative Learning Environment., John Arthur Underwood
LSU Doctoral Dissertations
The discussion of Computational Thinking as a pedagogical concept is now essential as it has found itself integrated into the core science disciplines with its inclusion in all of the Next Generation Science Standards (NGSS, 2018). The need for a practical and functional definition for teacher practitioners is a driving point for many recent research endeavors. Across the United States school systems are currently seeking new methods for expanding their students’ ability to analytically think and to employee real-world problem-solving strategies (Hopson, Simms, and Knezek, 2001). The need for STEM trained individuals crosses both the vocational certified and college degreed …
Combinatorial And Asymptotic Statistical Properties Of Partitions And Unimodal Sequences, Walter Mcfarland Bridges
Combinatorial And Asymptotic Statistical Properties Of Partitions And Unimodal Sequences, Walter Mcfarland Bridges
LSU Doctoral Dissertations
Our main results are asymptotic zero-one laws satisfied by the diagrams of unimodal sequences of positive integers. These diagrams consist of columns of squares in the plane; the upper boundary is called the shape. For various types of unimodal sequences, we show that, as the number of squares tends to infinity, 100% of shapes are near a certain curve---that is, there is a single limit shape. Similar phenomena have been well-studied for integer partitions, but several technical difficulties arise in the extension of such asymptotic statistical laws to unimodal sequences. We develop a widely applicable method for obtaining these limit …
Legendrian Dga Representations And The Colored Kauffman Polynomial, Justin Murray, Dan Rutherford
Legendrian Dga Representations And The Colored Kauffman Polynomial, Justin Murray, Dan Rutherford
Faculty Publications
For any Legendrian knot K in standard contact R-3 we relate counts of ungraded (1-graded) representations of the Legendrian contact homology DG-algebra (A(K), partial derivative) with the n-colored Kauffman polynomial. To do this, we introduce an ungraded n-colored ru-ling polynomial, R-n,K(1)(q), as a linear combination of reduced ruling polynomials of positive permutation braids and show that (i) R-n,K(1)(q) arises as a specialization F-n,F-K(a, q)vertical bar(a-1) = 0 of the n-colored Kauffman polynomial and (ii) when q is a power of two R-n,K(1)(q) agrees with the total ungraded representation number, Rep(1) (K, F-q(n)), which is a normalized count of n-dimensional representations …
On Selected Subclasses Of Matroids, Tara Elizabeth Fife
On Selected Subclasses Of Matroids, Tara Elizabeth Fife
LSU Doctoral Dissertations
Matroids were introduced by Whitney to provide an abstract notion of independence.
In this work, after giving a brief survey of matroid theory, we describe structural results for various classes of matroids. A connected matroid $M$ is unbreakable if, for each of its flats $F$, the matroid $M/F$ is connected%or, equivalently, if $M^*$ has no two skew circuits. . Pfeil showed that a simple graphic matroid $M(G)$ is unbreakable exactly when $G$ is either a cycle or a complete graph. We extend this result to describe which graphs are the underlying graphs of unbreakable frame matroids. A laminar family is …