Lattice Modules Over Rings Of Bounded Random Variables,
2012
Louisiana State University
Lattice Modules Over Rings Of Bounded Random Variables, Karl-Theodor Eisele, Sonia Taieb
Communications on Stochastic Analysis
No abstract provided.
Spectral Multipliers For The Dunkl Laplacian,
2012
Louisiana State University
Spectral Multipliers For The Dunkl Laplacian, Sallam Hassani, Mohamed Sifi
Communications on Stochastic Analysis
No abstract provided.
Bose-Einstein Condensation: A Transition To Chaos Result,
2012
Louisiana State University
Bose-Einstein Condensation: A Transition To Chaos Result, Stefania Ugolini
Communications on Stochastic Analysis
No abstract provided.
The Feynman Integrand For The Charged Particle In A Constant Magnetic Field As White Noise Distribution,
2012
Louisiana State University
The Feynman Integrand For The Charged Particle In A Constant Magnetic Field As White Noise Distribution, Wolfgang Bock, Martin Grothaus, Sebastian Jung
Communications on Stochastic Analysis
No abstract provided.
Cauchy Problem And Integral Representation Associated To The Power Of The Qwn-Euler Operator,
2012
Louisiana State University
Cauchy Problem And Integral Representation Associated To The Power Of The Qwn-Euler Operator, Aymen Ettaieb, Habib Ouerdiane, Hafedh Rguigui
Communications on Stochastic Analysis
No abstract provided.
Generalized Field Operator Associated To The Fractional Lévy Processes,
2012
Louisiana State University
Generalized Field Operator Associated To The Fractional Lévy Processes, Mounir Dahwathi, Souheyl Jendoubi, Habib Ouerdiane, Anis Riahi
Communications on Stochastic Analysis
No abstract provided.
Numerical Methods For Optimal Insurance Demand Under Marked Point Processes Shocks,
2012
Louisiana State University
Numerical Methods For Optimal Insurance Demand Under Marked Point Processes Shocks, Mohamed Mnif
Communications on Stochastic Analysis
No abstract provided.
Effects Of Tracking Students In A Secondary Mathematics Classroom,
2012
Bemidji State University
Effects Of Tracking Students In A Secondary Mathematics Classroom, Nicole Seyfried
Mathematics Graduate Theses
This paper evaluates current research on the effect of grouping students of comparable abilities, a process known as tracking, in a secondary mathematics classroom. The research explores questions regarding the advantages and the disadvantages of tracking students by ability; the manner in which tracking affects the achievement of students in homogeneous and heterogeneous settings, and the ways tracking affects the achievement gap. In addition, this paper answers the question of how tracking affects students’ self- concept and self-esteem. Lastly, it examines changes in teacher attitude with respect to each track level and the impact of ability grouping on classroom structure …
Preface,
2012
Louisiana State University
Clark-Ocone Formula By The S-Transform On The Poisson White Noise Space,
2012
Louisiana State University
Clark-Ocone Formula By The S-Transform On The Poisson White Noise Space, Yuh-Jia Lee, Nicolas Privault, Hsin-Hung Shih
Communications on Stochastic Analysis
No abstract provided.
Lieb-Thirring Bound For Schrödinger Operators With Bernstein Functions Of The Laplacian,
2012
Louisiana State University
Lieb-Thirring Bound For Schrödinger Operators With Bernstein Functions Of The Laplacian, Fumio Hiroshima, József Lorinczi
Communications on Stochastic Analysis
No abstract provided.
Backward Stochastic Differential Equations With Respect To General Filtrations And Applications To Insider Finance,
2012
Louisiana State University
Backward Stochastic Differential Equations With Respect To General Filtrations And Applications To Insider Finance, Bernt Øksendal, Tusheng Zhang
Communications on Stochastic Analysis
No abstract provided.
The Itô Formula For A New Stochastic Integral,
2012
Louisiana State University
The Itô Formula For A New Stochastic Integral, Hui-Hsiung Kuo, Anuwat Sae-Tang, Benedykt Szozda
Communications on Stochastic Analysis
No abstract provided.
L ∞-Algebra Actions,
2012
Pennsylvania State University
L ∞-Algebra Actions, Rajan Amit Mehta, Marco Zambon
Mathematics Sciences: Faculty Publications
We define the notion of action of an L -algebra g on a graded manifold M, and show that such an action corresponds to a homological vector field on g[1]×M of a specific form. This generalizes the correspondence between Lie algebra actions on manifolds and transformation Lie algebroids. In particular, we consider actions of g on a second L -algebra, leading to a notion of "semidirect product" of L -algebras more general than those we found in the literature.
Discrete Sparse Fourier Hermite Approximations In High Dimensions,
2012
Syracuse University
Discrete Sparse Fourier Hermite Approximations In High Dimensions, Ashley Prater
Mathematics - Dissertations
In this dissertation, the discrete sparse Fourier Hermite approximation of a function in a specified Hilbert space of arbitrary dimension is defined, and theoretical error bounds of the numerically computed approximation are proven. Computing the Fourier Hermite approximation in high dimensions suffers from the well-known curse of dimensionality. In short, as the ambient dimension increases, the complexity of the problem grows until it is impossible to numerically compute a solution. To circumvent this difficulty, a sparse, hyperbolic cross shaped set, that takes advantage of the natural decaying nature of the Fourier Hermite coefficients, is used to serve as an index …
K-Total Product Cordial Labelling Of Graphs,
2012
Sri Paramakalyani College
K-Total Product Cordial Labelling Of Graphs, R. Ponraj, M. Sundaram, M. Sivakumar
Applications and Applied Mathematics: An International Journal (AAM)
In this paper we introduce the k-Total Product cordial labelling of graphs. Also we investigate the 3-Total Product cordial labelling behaviour of some standard graphs.
On The Numerical Solution Of Linear Fredholm-Volterra İntegro Differential Difference Equations With Piecewise İntervals,
2012
Mugla University
On The Numerical Solution Of Linear Fredholm-Volterra İntegro Differential Difference Equations With Piecewise İntervals, Mustafa Gülsu, Yalçın Öztürk
Applications and Applied Mathematics: An International Journal (AAM)
The numerical solution of a mixed linear integro delay differential-difference equation with piecewise interval is presented using the Chebyshev collocation method. The aim of this article is to present an efficient numerical procedure for solving a mixed linear integro delay differential difference equations. Our method depends mainly on a Chebyshev expansion approach. This method transforms a mixed linear integro delay differential-difference equations and the given conditions into a matrix equation which corresponds to a system of linear algebraic equation. The reliability and efficiency of the proposed scheme are demonstrated by some numerical experiments and performed on the computer algebraic system …
Further Results On Fractional Calculus Of Saigo Operators,
2012
Anand International College of Engineering
Further Results On Fractional Calculus Of Saigo Operators, Praveen Agarwal
Applications and Applied Mathematics: An International Journal (AAM)
A significantly large number of earlier works on the subject of fractional calculus give interesting account of the theory and applications of fractional calculus operators in many different areas of mathematical analysis (such as ordinary and partial differential equations, integral equations, special functions, summation of series, et cetera). The main object of the present paper is to study and develop the Saigo operators. First, we establish two results that give the image of the product of multivariable H-function and a general class of polynomials in Saigo operators. On account of the general nature of the Saigo operators, multivariable H-function and …
Solution Of Fuzzy System Of Linear Equations With Polynomial Parametric Form,
2012
National Institute of Technology,
Solution Of Fuzzy System Of Linear Equations With Polynomial Parametric Form, Diptiranjan Behera, S. Chakraverty
Applications and Applied Mathematics: An International Journal (AAM)
This paper proposed two new and simple solution methods to solve a fuzzy system of linear equations having fuzzy coefficients and crisp variables using a polynomial parametric form of fuzzy numbers. Related theorems are stated and proved. The proposed methods are used to solve example problems. The results obtained are also compared with the known solutions and are found to be in good agreement.
A Constructive Proof Of Fundamental Theory For Fuzzy Variable Linear Programming Problems,
2012
Islamic Azad University
A Constructive Proof Of Fundamental Theory For Fuzzy Variable Linear Programming Problems, A. Ebrahimnejad
Applications and Applied Mathematics: An International Journal (AAM)
Two existing methods for solving fuzzy variable linear programming problems based on ranking functions are the fuzzy primal simplex method proposed by Mahdavi-Amiri et al. (2009) and the fuzzy dual simplex method proposed by Mahdavi-Amiri and Nasseri (2007). In this paper, we prove that in the absence of degeneracy these fuzzy methods stop in a finite number of iterations. Moreover, we generalize the fundamental theorem of linear programming in a crisp environment to a fuzzy one. Finally, we illustrate our proof using a numerical example.
