На Ваше имя пришла открытка. Отправитель Victor Olevskii.
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Эта услуга абсолютно бесплатна! Приятного просмотра !
____________________________________________________________
мирYмир - Русские открытки. Обрадуй друзей !
http://mirumir.list.ru/
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You have received a greeting card from Victor Olevskii.
You`ll see the personal greeting by using the following
web location
http://mirumir.list.ru/card.php3?id=977420575259&user_id=398801
Your greeting card will be available for the next 90 days.
There is no charge for this service. Have fun!
На Ваше имя пришла открытка. Отправитель Victor Olevskii.
Вы можете увидеть ее:
http://www.mirumir.ru/card.php3?id=977420575259&user_id=398801
Открытку можно просмотреть в течение 90 дней.
Эта услуга абсолютно бесплатна! Приятного просмотра !
____________________________________________________________
мирYмир - Русские открытки. Обрадуй друзей !
http://www.mirumir.ru/
____________________________________________________________
You have received a greeting card from Victor Olevskii.
You`ll see the personal greeting by using the following
web location
http://www.mirumir.ru/card.php3?id=977420575259&user_id=398801
Your greeting card will be available for the next 90 days.
There is no charge for this service. Have fun!
Financial and Actuarial Mathematics: Time Table
------------------------------------------------------------------------
PV Schachermayer (Tuesday 16:30-18:00, TU FH, Turm B, 2.Stock, HS 8)
19.12.2000 - Jan Werner: Implementing Arrow-Debreu Equilibria
by Trading Infinitely-Lived Securities
> Abstract:
> We show that Arrow-Debreu equilibria with countably additive prices in
> infinite-time economy under uncertainty can be implemented by trading
> infinitely-lived securities in complete sequential markets under two
> different portfolio feasibility constraints: wealth constraint, and
> bounded borrowing constraint. Sequential equilibria with no price
> bubbles implement Arrow-Debreu equilibria, while those with price
> bubbles implement Arrow-Debreu equilibria with transfers. The transfers
> are given by the value of price bubbles on initial portfolio holdings.
> Price bubbles may arise in sequential equilibrium under the wealth
> constraint, but not under the bounded borrowing constraint.
Financial and Actuarial Mathematics: Time Table
------------------------------------------------------------------------
PV Schachermayer (Tuesday 16:30-18:00, TU FH, Turm B, 2.Stock, HS 8)
12.12.2000 - Krzysztof Ostaszewski:
The new system of actuarial education in the United States
Abstract:
Effective January 1, 2000, the Society of Actuaries and the Casualty
Actuarial Society have created a new system of actuarial education and
examination in the United States. This system is also implemented for
the Canadian actuaries, in cooperation with the Canadian Institute of
Actuaries. In this presentation we will give the overview of the new
education system, and how it changed the situation when compared to
the historical ways of educating actuaries in North America.
------------------------------------------------------------------------
SE Schachermayer (Thursday 16:30-18:00, TU FH, Turm A, 6. Stock, SR 107)
Introduction to Malliavin Calculus (Organiser - Josef Teichmann)
14.12.2000 - Damir Filipovic & Josef Teichmann:
Finite-dimensional realizations of stochastic differential equations
------------------------------------------------------------------------
Web page: http://www.fam.tuwien.ac.at/schedule/
See also: http://www.fam.tuwien.ac.at/~vit/conf.html
Financial and Actuarial Mathematics: Time Table
------------------------------------------------------------------------
PV Schachermayer (Tuesday 16:30-18:00, TU FH, Turm A, 6. Stock, SR 107)
21.11.2000 - Mark Owen: Random Endowment in the Negative Wealth Case
------------------------------------------------------------------------
SE Schachermayer (Thursday 16:30-18:00, TU FH, Turm A, 6. Stock, SR 107)
Topic: Introduction to Malliavin Calculus. Organiser: Josef Teichmann
23.11.2000 - Victor Olevskii: Skorohod's Integral
------------------------------------------------------------------------
Web page: http://www.fam.tuwien.ac.at/schedule/
See also: http://www.fam.tuwien.ac.at/~vit/conf.html
Financial and Actuarial Mathematics: Time Table
---------------------------------------------------------
The second talk by J. Leitner is scheduled for this FRIDAY:
17.11.2000, 11.30-13.00 - Johannes Leitner:
"Continuous Time CAPM, Price for Risk, & Utility Maximization
(Continued)".
Location: TU FH, Turm A, 6. Stock, Seminar Room 107
For the first talk abstract see
http://www.fam.tuwien.ac.at/schedule/abs.html
Please note the UNUSUAL day and time!
---------------------------------------------------------
Web page: http://www.fam.tuwien.ac.at/schedule/
Financial and Actuarial Mathematics: Time Table
------------------------------------------------------------------------
PV Schachermayer (Tuesday 16:30-18:00, TU FH, Turm A, 6. Stock, SR 107)
14.11.2000 - Johannes Leitner: Continuous Time CAPM, Price for Risk,
& Utility Maximization
Abstract:
> In a continuous arbitrage free market without a risk-free bond
> the relationship between the minimal martingale measure Q, the
> resulting short rate for a locally risk-free bond priced according
> to the chosen measure Q, and the implied instantaneous
> Sharpe-ratio is considered using a dynamic CAPM approach.
> We define locally efficient portfolios and investigate their
> relevance for maximizing terminal utility in an incomplete market.
> For a totally unhedgeable price for instantaneous risk,
> isoelastic utility of terminal wealth can be maximized using a
> portfolio consisting of the locally risk-free bond and a locally
> efficient fund only. More general, optimal self-financing hedging
> strategies can be described using (Forward-) Backward-SDEs. We
> derive the relationship between the optimal portfolio, the optimal
> martingale measure in the dual problem and the optimal value
> function of the problem. In a markovian market model we find a
> non-linear PDE for the value function. From the solution we can
> construct under additional assumptions the optimal portfolio and
> the solution of the dual problem. Furthermore, we find the
> intertemporal price for risk relative to the locally risk-free
> bond to equal the standard deviation of the variance optimal
> martingale measure. In a market with zero bonds, the absolute
> intertemporal price for risk is related to the discounted variance
> optimal martingale measure and the zero bond prices.
------------------------------------------------------------------------
SE Schachermayer (Thursday 16:30-18:00, TU FH, Turm A, 6. Stock, SR 107)
Topic: Introduction to Malliavin Calculus. Organiser: Josef Teichmann
16.11.2000 - Ching-Tang Wu: Malliavin Derivatives II
------------------------------------------------------------------------
Web page: http://www.fam.tuwien.ac.at/schedule/
The talk on Tuesday, 07.11.2000 (PV Schachermayer)
will be given by Dr. Andrew Smith (Bacon & Woodrow):
"The Effect of New Theory on Insurance Company Management"
(Time: Tuesday 16:30-18:00, Location: TU FH, Turm B, 2. Stock, HS 8)
Financial and Actuarial Mathematics: Time Table
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PV Schachermayer (Tuesday 16:30-18:00, TU FH, Turm A, 6. Stock, SR 107)
31.10.2000 - Christopher Summer: Partial hedging in a stochastic enviroment II
07.11.2000 - Mark Owen: Random Endowment in the Negative Wealth Case
------------------------------------------------------------------------
SE Schachermayer (Thursday 16:30-18:00, TU FH, Turm A, 6. Stock, SR 107)
Topic: Introduction to Malliavin Calculus. Organiser: Josef Teichmann
02.11.2000 - No lecture
09.11.2000 - Ching-Tang Wu: Malliavin Derivatives
------------------------------------------------------------------------
Web page: http://www.fam.tuwien.ac.at/schedule/
See also: http://www.fam.tuwien.ac.at/~vit/conf.html
Financial and Actuarial Mathematics: Time Table
------------------------------------------------------------------------
PV Schachermayer (Tuesday 16:30-18:00, TU FH, Turm B, 2. Stock, HS 8)
17.10.2000 - Larbi Alili: Semi-martingale decompositions of generalized
Brownian bridges
------------------------------------------------------------------------
SE Schachermayer (Thursday 16:30-18:00, TU FH, Turm A, 6. Stock, SR 107)
19.10.2000 - Josef Teichmann: Wiener chaos and Malliavin Calculus
(Information on the Seminar and some lecture notes can be found on
http://www.fam.tuwien.ac.at/~jteichma/seminar.html)