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  • Search: subject:"Dynamic measures of risk"
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Subject
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Dynamic measures of risk 3 Dynamic programming 2 Dynamische Optimierung 2 Mathematical programming 2 Mathematische Optimierung 2 Portfolio selection 2 Portfolio-Management 2 Risiko 2 Risikomaß 2 Risk 2 Risk measure 2 Theorie 2 Theory 2 Bayesian risk 1 Bounding 1 CVaR 1 Decision 1 Decision under uncertainty 1 Entscheidung 1 Entscheidung unter Unsicherheit 1 Markov chain 1 Markov decision processes 1 Markov-Kette 1 Mixed-integer multi-stage stochastic programming 1 Model uncertainty 1 Risikoaversion 1 Risk aversion 1 Stochastic process 1 Stochastic programming 1 Stochastischer Prozess 1 capital requirements 1 hedging 1 value-at-risk 1
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Undetermined 2
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Article 3
Type of publication (narrower categories)
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Article in journal 2 Aufsatz in Zeitschrift 2
Language
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English 2 Undetermined 1
Author
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Aktürk, M. Selim 1 Bielecki, Tomasz R. 1 Cialenco, Igor 1 Cvitanic, Jaksa 1 Karatzas, Ioannis 1 Mahmutoğulları, Ali İrfan 1 Ruszczyński, Andrzej P. 1 Çavuş, Özlem 1
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Published in...
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European journal of operational research : EJOR 1 Finance and Stochastics 1 Mathematical methods of operations research : ZOR 1
Source
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ECONIS (ZBW) 2 RePEc 1
Showing 1 - 3 of 3
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Risk filtering and risk-averse control of Markovian systems subject to model uncertainty
Bielecki, Tomasz R.; Cialenco, Igor; Ruszczyński, … - In: Mathematical methods of operations research : ZOR 98 (2023) 2, pp. 231-268
Persistent link: https://www.econbiz.de/10014423851
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Bounds on risk-averse mixed-integer multi-stage stochastic programming problems with mean-CVaR
Mahmutoğulları, Ali İrfan; Çavuş, Özlem; Aktürk, … - In: European journal of operational research : EJOR 266 (2018) 2, pp. 595-608
Persistent link: https://www.econbiz.de/10011811837
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On dynamic measures of risk
Karatzas, Ioannis; Cvitanic, Jaksa - In: Finance and Stochastics 3 (1999) 4, pp. 451-482
In the context of complete financial markets, we study dynamic measures of the form \[ \rho(x;C):=\sup_{\nu\in\D} \inf_{\pi(\cdot)\in\A(x)}{\bf E}_\nu\left(\frac{C-X^{x, \pi}(T)}{S_0(T)}\right)^+, \] for the risk associated with hedging a given liability C at time t = T. Here x is the initial...
Persistent link: https://www.econbiz.de/10005613418
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