PREPRINTS / PUBLICATIONS
SINCE 12/1998
OF THE
WORKING GROUP
APPLICATIONS OF STOCHASTIC CONTROL METHODS IN MATHEMATICAL FINANCE
List of all refereed publications until 2011
bibtex
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1998
Boetius, F. and Kohlmann, M., Connections between optimal stopping
and singular stochastic control, Stoch. Proc. Appl., 77
(1998), 253 -- 281
1999
Kohlmann, M. und Zhou, X.Y., Backward Stochastic Differential
Equations and Stochastic Controls: A New Perspective, preprint #
09/99
Kohlmann, M., (Reflected) Backward Stochastic Differential
Equations and Contingent claims, preprint # 10/99
Kohlmann, M. und Zhou, X.Y., The Informed and Uninformed
Agent's
Price of a Contingent claim, preprint # 11/99
Kohlmann, M., Backward Stochastic Differential Equations and
Contingent claims}, Conf. Proc Hanzhou Conference on Distr.,
Param. Systems and Stochastic Control, June 1998, Kluwer 1999,
222-232
Kohlmann, M., The relation between optimal stopping and
singular
control}, Proc. ICOTA, Perth, (1999), 1042-1071
Kohlmann, M. und Zhou, X.Y., Backward
stochastic differential equations and stochastic controls
Decision and Control, 1999.
Proceedings of the 38th IEEE Conference on
Volume 3, Issue , 1999 Page(s):2334 -
2389 vol.3
2000
Kohlmann, M. und Peisl, B., A Note on Mean-variance hedging of
Non-Attainable claims, preprint # 00/06
Leitner, J., Convergence of Arbitrage-Free Discrete Time Markovian
Market Models}, preprint # 00/07
Bender, C., Kohlmann, M., BSDEs with Stochastic Lipschitz
Condition, preprint # 00/08
Lüders, E. und Peisl, B., On the Relationship of
Information
Processes and Asset Price Processes, preprint # 00/09
Kohlmann, M., Neyman-Pearson hedging and Dynamic Measures of
Risk, preprint # 00/11
Boetius, F., Bounded variation singular stochastic control and
associated Dynkin game, preprint # 00/12
Kohlmann, M. and Tang,S., Optimal control of linear
stochastic
systems with singular costs, and the mean-variance hedging problem
with stochastic market conditions, preprint # 00/13
Kohlmann, M. and Tang, S., Global adapted solution of
one-dimensional backward stochastic Riccati equations, with
application to the mean-variance hedging, preprint # 00/26
Kohlmann, M. and Tang, S., Multi-dimensional backward
stochastic
Riccati equations and applications, preprint# 00/29
Kohlmann, M. and Tang, S., Recent Advances in Backward
Stochastic
Riccati Equations and Their Application, preprint # 00/30
Leitner, J., Utility Maximization and Duality, preprint #
00/34
Leitner, J., Mean-variance Efficiency and Intertemporal
Price for
Risk, preprint # 00/35
Kohlmann, M. und Zhou, X.Y., Backward Stochastic
Differential
Equations and Stochastic Controls: A New Perspective}, SICON 38
(2000), 1392-1407
2001
Kohlmann, M. and Tang, S., Mathematical Finance, Proceedings of a
workshop on mathematical finance, KN Oct 5-7, 2000 Birkhäuser
Verlag (2001)
Leitner, J., Utility Maximization, Duality, Price for Risk,
Semimartingale Representation and CAPM, Ph.D. thesis University of
Konstanz, 2001
Bender, C., Rückwärtsstochastische
Differentialgleichungen und
Anwendungen bei der Bewertung von Finanzderivaten,
Diplomarbeit, Universität Konstanz, 2001
Kohlmann,M. and Tang,S., Mean-Variance Hedging under Uncertain
Stock Appreciation Rates, COMCON 2001
Boetius, F., Singular Stochastic Control and its Relations to
Dynkin Game and entry-exit problems,Ph.D. thesis University of
Konstanz, 2001
2002
Kohlmann,M. and Tang, S., Global Adapted Solutions of one-dimensional
backward stochastic Riccati equations, with applications to the
mean-variance
hedging, Stoch. Proc. Appl. 97 (2002), 255-288
Kohlmann, M., Mathematics Meets Finance, A Non-Profit Work on a
Profitable Matter,
Preprint of a Lecture Note, Universität Konstanz, 2002 , pp400
Kohlmann,M. and Tang, S., Minimization of Risk, LQ Theory, and
Mean-Variance Hedging with a Stochastic
income process,
preprint 02/02
Bender, C., The Fractional Itô Integral, Change of Measure
and
Absence of Arbitrage
preprint 02/03
Bender, C. and Elliott, Robert J.: Binary Market Models and
Discrete Wick Products
preprint 02/04
Bender, C. and Elliott, Robert J.: A Note on the
Clark-Ocone
Theorem for Fractional
Brownian Motions with Hurst Parameter bigger than a Half
preprint 02/05
Bender, C., Explicit Solutions of a Class of Linear
Fractional BSDEs and Applications in Finance,
preprint 02/06
Bender, C., An Ito Formula for a Fractional Stratonovich Type
Integral
with
Arbitrary Hurst Parameter and Stratonovich Self-Financing Arbitrage
preprint 02/07
2003
Bender, C., An Itô Formula for Generalized Functionals of a
FBM
with Arbitrary Hurst parameter, Stoch. Proc. Appl. 104 (2003), 81-106
Bender, C., Integration with respect to a Fractional
Brownian Motion and Related Market Models in Finance,
Doktorarbeit, Universität Konstanz, 2003,
in final state of preparation
- Kohlmann, M., Tang, Shanjian; Multidimensional
Backward Stochastic Riccati Equations and Applications, SICON Vol. 41 Number 6 pp. 1696-1721. 2003
2004
Bender, C. and Kohlmann, M. :
Optimal superhedging under nonconvex constraints - a BSDE-approach
preprint 04/01
Kohlmann, M., Stochastik I, II, neue
Auflage mit applets
Kohlmann, M., Stochastics III:
Mathematics Meets Finance, new edition
Bürkel, V.:Linear isoelastic
stochastic control problems and backward stochastic differential
equations of Riccati type, Dissertation
2005
Niethammer, Ch. R., Relation
between L^q-Optimality, Exponential Control, and Entropy in Risk
Management
Diplomarbeit Studiengang
mathematische Finanzökonomie 2005
Kohlmann, M., Niethammer, Ch. R.; On Convergence to the Exponential
Utility Problem
Stoch. Proc. Appl., Vol. 117, 12 (2007) 1813-1834
F. Boetius: Bounded Variation
Singular Stochastic Control and Dynkin Game, SIAM J. CONTROL OPTIM.
Vol. 44, No. 4, pp. 1289–1321
2006
Michael Kohlmann, Dewen Xiong, Zhongxing Ye , Change of filtrations and
mean-variance hedging
STOCHASTICS, IJPSP, Vol. 79, 6 (2007)
pp.539 – 562
Michael Kohlmann, Dewen Xiong, The mean-variance hedging
of a defaultable option with partial information
Stochastic Analysis and
Applications,
Volume 25, 4
(2007)
, pages 869
- 893
Michael Kohlmann, Dewen Xiong, The p-optimal martingale
measure when there
exist inaccessible jumps, I.J.Pure
and Appl.
Math. vol 37 no 3 (2007), 321- 348 (invited paper)
T. Schröter, Utility Maximization
in Stochastic Markets
Diplomarbeit Uni Konstanz 09-2006
T. Moseler, Term Structure Models and Hedging,
Quadratic Hedging Approaches for Incomplete HJM-Models
Diplomarbeit Uni Konstanz 11-2006
2007
Michael Kohlmann, Dewen Xiong, The minimal entropy and the convergence of
the p-optimal martingale measures in a general jump model
preprint 07/01
Michael Kohlmann, Robust utility and
martingale measures
preprint 07/02
Natalia Fibich, Utility Maximization,
General Theory and Application to Exponential Utility
preprint 07/06
Christian Bender and Michael Kohlmann, Optimal
Superhedging under Nonconvex
Constraints : A BSDE Approach, to appear in IJTAF 2007
Michael Kohlmann, Dewen Xiong, The mean variance hedging in a
general jump model
preprint 07/04
2008
Christina R. Niethammer, On
convergence to the exponential utility problem with jumps, Stoch.
Anal.
Appl. 26, 169-196 (2008)
Christian Bender, Christina R.
Niethammer,
On q-Optimal Martingale Measures in
Exponential Lévy Models
preprint 08/01
Christina R. Niethammer, Portfolio
Optimization and Optimal Martingale Measures in Markets with Jumps,
Dissertation Uni Konstanz 2008
Michael Kohlmann, Dewen Xiong, Zhongxing Ye Mean Variance
Hedging
in a General Jump Model
preprint 08/03
Dewen Xiong, Michael Kohlmann, The dynamic q-valuation of a
contingent claim in a continuous market model
preprint 08/04 (to appear in Stoch.Anal.Appl.)
André Gerling, Default Risk: Hedging of a Defaultable Contingent
Claim under Incomplete Information
Diplomarbeit Uni Konstanz 2008
Bender, C. and Kohlmann, M. :
Optimal superhedging under nonconvex constraints - a BSDE-approach
International 1 Journal of Theoretical and Applied Finance, Vol. 11,
No. 4 (2008) 1–18
Färber, S. : Dynamic Risk Measures with Emphasis on Utility Based
Measures
Diplomarbeit Uni Konstanz 2008
Michael Kohlmann, Dewen Xiong, The
minimal entropy and the convergence of
the p-optimal martingale measures in a general jump model ,
Journal Stoch.
Anal.
Appl. 26, 1-35 (2008)
Dewen Xiong, Michael Kohlmann, Mean Variance Hedging in a General Jump
Market
preprint 08/06 University of Konstanz 2008
Dewen Xiong, Michael Kohlmann, The
dynamic convex valuation related to the price process in a market with
general jumps
preprint
08/07 University of Konstanz 2008
to appear in JSAA
Dewen Xiong, Michael Kohlmann,
The S-related dynamic convex valuation in the Brownian motion setting
preprint 08/08 University of
Konstanz 2008 to appear in JSAA
J. Rothmund, Theorie der
Lévyprozesse und Anwendungen in der Optionspreisbewertung
Diplomarbeit Uni Konstanz 2008
2009
S. Weiss, Recent Developments in Mean-Variance-Hedging in Jump Markets
Diplomarbeit Uni Konstanz 2009
M. Kohlmann, SOS: Jumps in Finance (from stovola to defaults)
manuscript 2009
Dewen Xiong, Michael Kohlmann, An S-related DCV generated by ^g in an
incomplete
market with general jumps
preprint 09/03
Michael Kohlmann, Dewen Xiong, Zhonxing Ye, The mean
variance hedging in a
general jump model
to appear in AMF 2009
Dewen Xiong and Michael Kohlmann, The Dynamic Convex Valuation Related
to
the Price Process in a
Market with General Jumps, Stochastic Analysis and
Applications,27:3,604 — 636
Dewen Xiong and Michael Kohlmann, The mean-variance hedging in a bond market
with
jumps, preprint 09/04
Dewen Xiong and Michael Kohlmann, Exponential hedging in a jump bond market,
preprint 09/05
Tobias Rothweiler, Martingale Measures in Mathematical
Finance
Diplomarbeit Uni Konstanz 2009
Michael Kohlmann, Dewen Xiong, Zhonxing Ye, The mean
variance hedging in a
general jump model,
Applied Mathematical Finance (2010), 1-29
(DOI: 10.1080/13504860903075605)
2010
Xiong, Dewen and Kohlmann, Michael, An S-Related DCV Generated by a
Convex
Function in a Jump Market, Stochastic Anal. Appl. 28,2 (2010)
doi={10.1080/07362990903546389}
Kohlmann, Michael and Xiong, Dewen, The S-Related Dynamic Convex
Valuation
in the Brownian Motion Setting, Stochastic Anal. Appl. 28,1 (2010)
doi={10.1080/07362990903546348}
Kohlmann, Michael and Xiong, Dewen and Ye,Zhongxing, Mean Variance
Hedging in a General Jump Model,
Appl. Mathem. Finance 27,1 (2010)
doi={10.1080/13504860903075605}
Xiong, Dewen and Kohlmann, Michael, Mean Variance Hedging in a
General Jump Market , to appear in IJTAF (August 2010)
Sonja Talea Overberg, Risk Measures and their Representations, the
State of the Art and Applications
Diploma Thesis 2010
Dewen Xiong and Michael Kohlmann, The Mean-Variance Hedging in a Bond Market
with
Jumps, Stochastic Analysis and
Applications,
Volume
28,
Issue
5
September
2010
, pages 793
- 819
Dewen Xiong and Michael Kohlmann, Exponential Hedging in a Jump Bond Market,
Stochastic Analysis and Applications, 29: 1–28, 2011, DOI: 10.1080/07362994.2011.532025
Dewen Xiong and Michael Kohlmann, The Compatible Bond-Stock Market with Jumps, preprint
Michael
Kohlmann and Dewen Xiong, Jump Bond Markets Some Steps towards General
Models in Applications to Hedging and Utility Problems,
preprint, to appear in Proc. Stochastic Analysis
Michael Kohlmann, Mathematics Meets Finance, book, summerschool Jiaotong University Shanghai
2011
Dewen Xiong and Michael Kohlmann, Optimal exponential utility in a jump bond market, Stochastic Anal. Appl. 29, No. 1, 78-105 (2011).
M
Kohlmann & D Xiong, Jump Bond Markets Some Steps towards General
Models in Applications to Hedging and Utility Problems, in
STOCHASTIC ANALYSIS, STOCHASTIC SYSTEMS, AND APPLICATIONS TO FINANCE, 52pp
edited by Allanus Tsoi (University of Missouri, Columbia, USA), David Nualart (University of Kansas, USA),
&
George Yin (Wayne State University, Michigan, USA)
World Scientific 2011
Xiong,
Dewen; Kohlmann, Michael, THE COMPATIBLE BOND-STOCK MARKET WITH JUMPS, International 1 Journal of Theoretical and Applied Finance Vol. 14, No. 5 (2011) 1–33, DOI: 10.1142/S0219024911006449
Michael Kohlmann, Martingale Measures in Mathematical Finance, LN May 2011, 110pp
Michael Kohlmann, Risk Measures and their Representations State of the Art and Applications, LN June 2011, 121pp
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