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Full-Text Articles in Physical Sciences and Mathematics

Lefttailbounds.Zip, Iosif Pinelis Dec 2015

Lefttailbounds.Zip, Iosif Pinelis

Iosif Pinelis

The zip file pertains to my paper "Optimal binomial, Poisson, and normal left-tail domination for sums of nonnegative random variables" (arXiv:1503.06482v3 [math.PR]). This zip file contains two folders: Mathematica and Reduce(Redlog). The folder Mathematica contains certain Mathematica notebook (.nb) files and their pdf copies. The folder Reduce(Redlog) contains certain log files of sessions in Reduce and .png copies of the sessions.


Calculations.Zip, Iosif Pinelis Dec 2015

Calculations.Zip, Iosif Pinelis

Iosif Pinelis

The zip file contains Mathematica notebook calculations.nb and its PDF image calculations.pdf, pertaining to my paper "Positive-part moments via the characteristic functions, and more general expressions".


Syllabus_Lecture_Notes_Collective_Phenomena_In_Laser_Plasmas_Ii_Phy998_Spring_2014, Serge Y. Kalmykov Dec 2013

Syllabus_Lecture_Notes_Collective_Phenomena_In_Laser_Plasmas_Ii_Phy998_Spring_2014, Serge Y. Kalmykov

Serge Youri Kalmykov

High-power laser radiation beams interacting with a rarefied, fully ionized plasmas are essentially unstable. This fact is mainly due to the excitation of various modes of plasma oscillations, most important of which are electron Langmuir waves and ion acoustic waves. The stimulated scattering processes destroy and deplete the pulse in the as it propagates. On the other hand, at the moderate level of instability, spectral properties of the scattered light may serve as optical diagnostics of the pulse propagation dynamics. Knowing the dynamics of the stimulated scattering processes is thus essential for such applications as inertial confinement fusion and laser-plasma …


Uniform Gaussian Bounds For Subelliptic Heat Kernels And An Application To The Total Variation Flow Of Graphs Over Carnot Groups, Luca Capogna, Giovanna Citti, Maria Manfredini Dec 2012

Uniform Gaussian Bounds For Subelliptic Heat Kernels And An Application To The Total Variation Flow Of Graphs Over Carnot Groups, Luca Capogna, Giovanna Citti, Maria Manfredini

Luca Capogna

In this paper we study heat kernels associated with a Carnot group G, endowed with a family of collapsing left-invariant Riemannian metrics σε which converge in the Gromov- Hausdorff sense to a sub-Riemannian structure on G as ε→ 0. The main new contribution are Gaussian-type bounds on the heat kernel for the σε metrics which are stable as ε→0 and extend the previous time-independent estimates in [16]. As an application we study well posedness of the total variation flow of graph surfaces over a bounded domain in a step two Carnot group (G; σε ). We establish interior and boundary …


Maximizing The Chances Of A Color Match, Ramin Naimi, Roberto Pelayo Mar 2005

Maximizing The Chances Of A Color Match, Ramin Naimi, Roberto Pelayo

Ramin Naimi

No abstract provided.


Topological Symmetry Groups Of Embedded Graphs In The 3-Sphere, Ramin Naimi, Erica Flapan, James Pommersheim, Harry Tomvakis Dec 2004

Topological Symmetry Groups Of Embedded Graphs In The 3-Sphere, Ramin Naimi, Erica Flapan, James Pommersheim, Harry Tomvakis

Ramin Naimi

No abstract provided.


Almost Alternating Harmonic Series, Ramin Naimi, Curtis Fesit Dec 2003

Almost Alternating Harmonic Series, Ramin Naimi, Curtis Fesit

Ramin Naimi

No abstract provided.


Intrinsically Triple Linked Complete Graphs, Ramin Naimi, Erica Flapan, James Pommersheim Dec 2000

Intrinsically Triple Linked Complete Graphs, Ramin Naimi, Erica Flapan, James Pommersheim

Ramin Naimi

No abstract provided.


Intrinsically N-Linked Graphs, Ramin Naimi, Erica Flapan, Joel Foisy, James Pommersheim Dec 2000

Intrinsically N-Linked Graphs, Ramin Naimi, Erica Flapan, Joel Foisy, James Pommersheim

Ramin Naimi

No abstract provided.


Topology And Metastability In The Lattice Skyrme Model, Alec Schramm, Benjamin Svetitsky Nov 2000

Topology And Metastability In The Lattice Skyrme Model, Alec Schramm, Benjamin Svetitsky

Alec J Schramm

We offer the Skyrme model on a lattice as an effective field theory—fully quantized—of baryon-meson interactions at temperatures below the chiral phase transition. We define a local topological density that involves the volumes of tetrahedra in the target space S3 and we make use of Coxeter’s formula for the Schläfli function to implement it. This permits us to calculate the mean-square radius of a Skyrmion in the three-dimensional lattice Skyrme model, which may be viewed as a Ginzburg-Landau effective theory for the full quantum theory at finite temperature. We find that, contrary to expectations, the Skyrmion shrinks as quantum and …


Foliations Transverse To Fibers Of Seifert Manifolds, Ramin Naimi Dec 1993

Foliations Transverse To Fibers Of Seifert Manifolds, Ramin Naimi

Ramin Naimi

No abstract provided.