[Vortraege] Vortragsankündigungen KW 4

Martina Fellner martina.fellner at univie.ac.at
Fri Jan 16 15:21:41 CET 2015


Sehr geehrte Fakultätsmitglieder,

anbei die Vortragsankündigungen für die KW. 2, im Anhang finden Sie den 
Text auch als PDF Datei.

mit freundlichen Grüßen

Martina Fellner


*Vorträge*

**

*Mittwoch, 21. Jänner 2015, ab 16:15 Uhr, Sky-Lounge (12 OG), *

*Oskar-Morgenstern-Platz 1, 1090 Wien*

*Mathematisches Kolloquium*

***Prof. Dr. David G. Ebin, (Stony Brook University)*

*“Constraining forces and a problem in fluid motion”*

**

/Abstract: //Several problems in mechanics can be understood as motion 
near a submanifold of a configuration space. In such cases one might be 
given a manifold with a Riemannian metric, a submanifold and a function 
whose minimum is the submanifold. One then considers possible motions 
whose kinetic energy is given by the metric and whose potential energy 
is given by the function. Such motions will oscillate about the 
submanifold.We shall begin by analyzing a simple motion in R^2 whose 
submanifold is the circle and whose potential energy is k times the 
square of the distance to the circle, where k is a large positive 
constant. We will see that the motion oscillates about the circle with a 
frequency \sqrt(k) and amplitude 1/k so as k goes to infinity, the 
motion is constrained to thecircle. Then we shall look at incompressible 
inviscid fluid motion with free boundary in a domain \Omega included in 
R^3. Here the configuration space will be all volume preservingmaps of 
\Omega into R^3 and the submanifold D will be volume preserving 
diffeomorphisms of \Omega. The potential energy function V(\eta) will be 
k times the area of the boundary of \eta(\Omega) where k again is a 
large positive constant. The motion determined by this is incompressible 
fluid motion with surface tension proportional to k. We shall derive the 
equations of the motion and show that if the the boundary of \Omega has 
constant mean curvature (and is therefore a sphere), then as k gets 
large the motion converges to a curve in D; that is, as k goes to 
infinity the motion converges to a motion with fixed boundary./

*//*

*15:45 Uhr – 16:15 Uhr K & K (Sky Lounge)*

**

*Dr. DI Martin Bauer***

*Dekan Univ.-Prof. Dr. Harald Rindler*

**

*Montag, 19. Jänner2015 ab 10:00 Uhr bis Freitag, 16. Jänner 2015, ab 
10:00 Uhr, Erwin Schrödinger Lecture Hall, Boltzmanngasse 9, 1090 Wien*

*Programme on”Infinite-dimensional Riemannian geometry with applications 
to image matching and shape analysis**“*

*/(7. Jänner – 27. Februar 2015)/*

*//*

*ESI Workshop on “Infinite-dimensional Riemannian gemeotry”*

*organized by*

*M. Bauer(Univ. **Wien), M. Bruveris (Brunel), P. W. Michor (Univ.Wien)*

*(siehe Attachment)*

**

*Dienstag, 20. Jänner 2015 bis Dienstag 27. Jänner 2015 ab 14:15, Erwin 
Schrödinger Lecture Hall, Boltzmanngasse 9, 1090 Wien*

*Advanced Graduate Lecture Course **„**Cluster algebras and discrete 
integrable systems”*

*organized by A. Hone (U. Kent)*

*(siehe Attachment)***

**

*
*

**

*Dienstag, 20. Jänner 2015, von 10:15 Uhr bis 11:45 Uhr, Seminarraum 12, 
2. **Stock *

*Oskar-Morgenstern-Platz 1, 1090 Wien*

*Complex Analysis Seminar*

*Sebastian Woblistin: “The geometry of the set of implicit solutions of 
a power series equation”*

**

*Dienstag, 20. Jänner 2015, von 15:00 Uhr bis 17:00 Uhr, Seminarraum 8, 
2. **Stock *

*Oskar-Morgenstern-Platz 1, 1090 Wien*

*Geometry and Analysis on Groups *

*Dominik Gruber (Universität Wien) “On infinitely presented graphical 
small cancellation groups”*

*Link: http://www.mat.univie.ac.at/~gagt/abstracts/150120.html*

*Organized by G. Arzhantseva, Ch. Cashen *

**

*Dienstag, 20. Jänner 2015**, von 15:15 bis 16:45 Uhr, TU 
Dissertantenraum, Freihaus, Turm A, 8. **Stock, Wiedner Hauptstraße 
8-10, 1040 Wien*

*AG Diskrete Mathematik Seminar*

*Marie-Lousi Bruner (TU Wien): „**A combinatorial approach to structure 
in preference profiles**”*

*Link: http://dmg.tuwien.ac.at/nfn/agdm.html*

**

*Donnerstag, 22. Jänner 2015, von 16:00 Uhr bis 18:00 Uhr, Josephinum, *

*SR (Zi. O2.101), Währingerstr. 25, 1090 Wien*

*KGRC Research Seminar**
**Franqui Solis Cardenas Poloche (Universidad Nacional de Colombia): 
“Unfoldable cardinals and some related problems”*

*(Details siehe Link: **http://www.logic.univie.ac.at/Current_talk.html***

**

*Donnerstag, 22. Jänner 2015,von 16:30 Uhr bis 18:00 Uhr, Seminarraum 
9,2 Stock
Oskar-Morgenstern-Platz 1, 1090 Wien*

*Vienna Seminar in Mathematical Finance and Probability
**Dan Hackmann (York University, CA): *

*“Analytical methods for Lévy processes with applications to finance”*

*Link: http://www.fam.tuwien.ac.at/events/vs-mfp/*




-- 
Martina Fellner
Sekretariat Fakultät für Mathematik
10. Stock, Zimmer 10.140
Oskar-Morgenstern-Platz 1
1090 Wien
Tel.: 43 (1) 427750602

-------------- next part --------------
An HTML attachment was scrubbed...
URL: <https://lists.univie.ac.at/pipermail/vortraege.mathematik/attachments/20150116/61420d4d/attachment-0001.html>
-------------- next part --------------
A non-text attachment was scrubbed...
Name: ESIHone_2015.pdf
Type: application/pdf
Size: 95302 bytes
Desc: not available
URL: <https://lists.univie.ac.at/pipermail/vortraege.mathematik/attachments/20150116/61420d4d/attachment-0004.pdf>
-------------- next part --------------
A non-text attachment was scrubbed...
Name: Vortragsank. KW. 4.pdf
Type: application/pdf
Size: 85902 bytes
Desc: not available
URL: <https://lists.univie.ac.at/pipermail/vortraege.mathematik/attachments/20150116/61420d4d/attachment-0005.pdf>
-------------- next part --------------
A non-text attachment was scrubbed...
Name: schedule_w2.pdf
Type: application/pdf
Size: 112991 bytes
Desc: not available
URL: <https://lists.univie.ac.at/pipermail/vortraege.mathematik/attachments/20150116/61420d4d/attachment-0006.pdf>
-------------- next part --------------
A non-text attachment was scrubbed...
Name: Ebin.pdf
Type: application/pdf
Size: 62715 bytes
Desc: not available
URL: <https://lists.univie.ac.at/pipermail/vortraege.mathematik/attachments/20150116/61420d4d/attachment-0007.pdf>


More information about the Vortraege.Mathematik mailing list