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Upcoming Seminars
MONDAY, September 24, 2007
APPLIED ANALYSIS AND PDE READING SEMINAR PSA 304 1:40 p.m.
Moderators: Slim Ibrahim, Svetlana Roudenko, Sergei Suslov,
Department of Mathematics and Statistics
"Local and Global Analysis of Nonlinear Dispersive Equations"
ABSTRACT: We study in details modern approaches in Analysis and
Nonlinear PDEs based on the book from CBMS series by Terence
Tao (Field's Medalist 2006). Graduate students and postdocs are
especially welcome.
TUESDAY, September 25, 2007
MATHEMATICS AND COGNITION SEMINAR ISTB1 401 12:15 p.m.
Jack Emery, Harrington Department of Bioengineering,
Biodesign Institute
"The Structure of Rugged Fitness Landscapes"
ABSTRACT: This talk will be a discussion of a chapter two of
the book Molecular Evolution on Rugged Landscapes: Proteins,
RNA and the Immune System, edited by Perelson and Kaufman.
See <http://math.asu.edu/~tom/cognition/math+cogsched.html>
to download the reading.
For additional information e-mail tom.taylor@asu.edu
WEDNESDAY, September 26, 2007
FIRST YEAR MATHEMATICS SEMINAR COOR 191 1:40 p.m.
Jelena Milovanovic, Department of Mathematics and Statistics
"Blackboard and MyMathLab in the classroom"
ABSTRACT: As technology advances so should our teaching
strategy as to effectively integrate this tool into our
classroom. Software such as Blackboard - offered via ASU, and
MyMathLab, which is powered by Blackboard, can be used not only
to facilitate knowledge to students but to also aid in the
communication between the instructor and students as well as
student to student interaction. This workshop is designed to
introduce the simplicity of the administration and benefits of
Blackboard and MyMathLab into the classroom. 'Skype' is another
free online software available for communication and a brief
discussion on this topic will also be included.
COMPRESSIVE SENSING SEMINAR ECA 225 4:00 p.m.
(In cooperation with Department of Electrical Engineering)
Video Lecture by Emmanuel J. Candes,
California Institute of Technology
"The Uniform Uncertainty Principle"
ABSTRACT: We introduce a strong form of uncertainty relation
and discuss its fundamental role in the theory of compressive
sampling. We give examples of random sensing matrices obeying
this strong uncertainty principle; e.g., Gaussian matrices.
Introduction and summary will be provided by this week's
moderator, Doug Cochran.
FRIDAY, September 28, 2007
C*-ALGEBRA SEMINAR PSA 307 9.40 a.m.
Steve Kaliszewski, Department of Mathematics and Statistics
"C*-Algebras of Skew-Product Graphs, II"
COMPUTATIONAL AND APPLIED MATHEMATICS PROSEMINAR
GWC 604 2.40 p.m.
Bruno Welfert, Department of Mathematics and Statistics
"On the Structure of the Spectrum of Alternate Direction
Implicit Iteration Operators"
ABSTRACT: We derive conditions for the ADI splitting of a
conservative ordinary differential system to yield specific
pairings of the eigenvalues of the iteration operator. The
result is used to prove the dispersion relation of an ADI
splitting for Maxwell's curl equations introduced in [1,2].
[1] F. Zheng, Z. Chen and J. Zhang, "Toward the Development
of a Three-Dimensional Unconditionally Stable Finite-Difference
Time-Domain Method", IEEE Trans. Microwave Theory Tech.,
vol. 48, pp. 1550-1558, Sep. 2000.
[2] T. Namiki, "3-D ADI-FDTD Method--Unconditionally Stable
Time-Domain Algorithm for Solving Full Vector Maxwell's
Equations", IEEE Trans. Microwave Theory Tech., vol. 48,
pp.1743-1748, Oct. 2000.
MATH BIOLOGY SEMINAR PSA 102 3.40 p.m.
Mustafa Erdem, Department of Mathematics and Statistics
"Epidemics in Structured Populations with Isolation"
ABSTRACT: This work has been motivated by the evolutionary
dynamics of infectious diseases. Hence, the goal of this
research addresses some of the challenges posed by the
transmission dynamics of infectious diseases when the host
population is highly heterogenous.
Emphasis has been put in discussing our motivations and
results in the context of influenza. Specifically, the role of
cross-immunity and quarantine on the transmission dynamics of
influenza within age-structured populations are studied.
Thresholds, persistence, equilibria and their stability are
found for models that include a quarantine class. For influenza
type parameters, it was shown that periodic solutions can arise
via Hopf bifurcation as the effectiveness of quarantine varies.
The Hopf bifurcation surface and stable periodic solutions are
found numerically. A system of delay differential equations
modeling a fixed period of isolation is also studied.
Conditions for the existence of periodic solutions and the
possibility of stability switches are discussed for a
distributed delay model. In addition, conditions that guarantee
the local stability analysis of the disease-free steady-state
distribution as well as the existence of an endemic steady-
state distribution are established for SIQR (Susceptible-
Infected-Quarantine-Recovered) models with age structure.
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