Maximizing functionals of the maximum in the Skorokhod embedding problem and an application to variance swaps
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Publication:373844
DOI10.1214/12-AAP893zbMath1278.60078arXiv1012.3909OpenAlexW3103072755MaRDI QIDQ373844
Martin Klimmek, David G. Hobson
Publication date: 25 October 2013
Published in: The Annals of Applied Probability (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1012.3909
Brownian motion (60J65) Optimal stochastic control (93E20) Stopping times; optimal stopping problems; gambling theory (60G40) Martingales with continuous parameter (60G44) Derivative securities (option pricing, hedging, etc.) (91G20)
Related Items (5)
Model-Independent Bounds for Asian Options: A Dynamic Programming Approach ⋮ Pointwise Arbitrage Pricing Theory in Discrete Time ⋮ Tightness and duality of martingale transport on the Skorokhod space ⋮ An explicit martingale version of the one-dimensional Brenier's theorem with full marginals constraint ⋮ The maximum maximum of a martingale with given \(n\) marginals
Cites Work
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- Model-independent hedging strategies for variance swaps
- The Skorokhod embedding problem and its offspring
- Processes that can be embedded in Brownian motion
- The joint law of the maximum and terminal value of a martingale
- Martingales with given maxima and terminal distributions
- The minimum maximum of a continuous martingale with given initial and terminal laws
- Skorokhod embeddings, minimality and non-centred target distributions
- A Guided Tour through Excursions
- The Skorokhod Embedding Problem and Model-Independent Bounds for Option Prices
- Constructing Self-Similar Martingales via Two Skorokhod Embeddings
- Potential Processes
- Sur La Loi Du Maximum Et Du Temps Local D'Une Martingale Continue Uniformement Integrable
- On Embedding Right Continuous Martingales in Brownian Motion
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