Pricing of arithmetic basket options by conditioning
By Griselda Deelstra, J. Liinev, Michèle Vanmaele. 2004
104 citations recorded by the source corpus.
Subfields: Finance
View Paper: https://www.semanticscholar.org/paper/7b2b4f17a7b073b75270a546d7de415c9059e7bf
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In Finance
- David Hobson *
- Jan Dhaene
- Marc J. Goovaerts
- P. Laurence
- Tai-Ho Wang
- Michèle Vanmaele
- Griselda Deelstra
- J. Liinev
Citations in the corpus
- Bounds for the price of discrete arithmetic Asian options (2006, methodology): “Let S be given by (6)-(8) and Λ is a normally distributed conditioning variable such that (σB(T − i), Λ) are bivariate normally distributed for all i.”
- Static-arbitrage upper bounds for the prices of basket options (2005, methodology): “However, as pointed out by Laurence and Wang (2005) and Deelstra et al. (2004), given the equality K X i wiX ðiÞ M !þ ¼ X i wiX ðiÞ M K !þ K X i wiX ðiÞ M !”
- Static-arbitrage optimal subreplicating strategies for basket options (2005, background): “Given the difficulty of calculating exact prices several authors, including Deelstra et al [9], have looked for upper and lower bounds.”
- Partially Exact and Bounded Approximations for Arithmetic Asian Options (2006, unknown): “We finally note that the above analysis also holds for the approximations of Deelstra et al. [2004] that use constant coefficients.”
- General closed-form basket option pricing bounds (2016, unknown): “Deelstra et al. (2004) develop a general framework for pricing basket and Asian options via conditioning and derive lower and upper bounds based on comonotonic risks.”