February 24 - March 2, 2003
Monday, February 24, 2003
**10:00 AM Director of Service Math Candidate**
Meet with Faculty in Lounge
**4:00 PM COLLOQUIUM 459 MSc**
Director of Service Math Candidate
Tuesday, February 25, 2003
4:00 PM Analysis Seminar 459 MSc
Dr. Juan BES, BGSU
"Hypercyclic subspaces and the essential spectrum, Part II"
Wednesday, February 26, 2003
12:30 PM Lukacs Lecture 459 MSc
Dr. Damodar SHANBHAG, Visiting Lukacs Professor
"Damage Models"
Thursday, February 27, 2003
11:30 AM Algebra Seminar 400 MSc
Dr. Corneliu HOFFMAN, BGSU
"Theory of Buildings, Part II"
Friday, February 28, 2003
12:00 PM Calendar Information due to Cyndi
for inclusion in next week's calendar listing
2:30 PM Building (Groups and Geometries) Seminar 459 MSc
Drs. Corneliu HOFFMAN and Sergey SHPECTOROV, BGSU
"Open Questions, continued"
3:30 PM COLLOQUIUM 459 MSc
Dr. Krzysztof PODGORSKI, Indiana Univ-Purdue Univ, Indianapolis
"Generalized Laplace Distributions - an alternative to heavy tails"
ABSTRACT: For many years the Laplace distribution was
in a sense a step daughter among continuous
distributions. The dominance of the normal (the so
called Gauss or Gauss-Laplace distribution) and the
method of least-squares is overwhelming in literature.
The Laplace distribution on the other hand possesses
an "ugly" sharp needle at its mode (a lack of
differentiability is in contrast with the smoothness
of the normal function) and is geared - as far as
inference is concerned - towards the L_1 metric - a
method of minimizing sum of absolute deviations which
in pre-computer era was a substantial obstacle and
drawback. Of course objections to absolute deviation
and non differentiability at a single point are
irrelevant nowadays, but prejudices die hard,
especially if there seems to be no obvious need for
change. However in many real life situation there is a
need for models alternative to the symmetric
``short-tailed'' Gaussian domain. In this context, a
lot of attention was given to heavy tailed
distributions without finite second moments such as,
for example, stable distributions. In this talk, I
would like to demonstrate that the Laplace
distributions and their generalizations are attractive
alternatives to these heavy tailed distributions. In
fact, Laplace distributions have heavier tails than
normal, yet, they still have finite second moments.
They can naturally account for asymmetry, their theory
is elegant, and statistical inference for them is
straightforward.
A list of mathematics seminars by subject and other seminars at BGSU is available here.
If you have comments or material for the calendar, send e-mail to Cyndi
Patterson,
If you wish to be placed on the e-mail distribution list, send e-mail
to Craig Zirbel,
Previous calendars are available individually
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