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  • Search: subject:"Binomial option pricing"
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Year of publication
Subject
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American options 2 Black-Scholes 2 Cherny-Shiryaev-Yor invariance principle 2 Derivat 2 Derivative 2 Donsker-Prokhorov invariance principle 2 Option pricing theory 2 Optionspreistheorie 2 binomial option pricing 2 error analysis for non-self-similar binomial trees 2 informed traders 2 path-dependent binomial option pricing 2 statistical arbitrage based on forward contracts 2 Arbitrage 1 Black-Scholes model 1 Black-Scholes-Modell 1 Option trading 1 Optionsgeschäft 1 binomial option pricing model 1 explicit finite difference 1 trinomial 1
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Online availability
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Free 5 CC license 2
Type of publication
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Article 4 Book / Working Paper 1
Type of publication (narrower categories)
All
Article 2 Article in journal 2 Aufsatz in Zeitschrift 2
Language
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English 4 Undetermined 1
Author
All
Fabozzi, Frank J. 2 Hot, Merima Nurkanovic 2 Hu, Yuan 2 Leduc, Guillaume 2 Lindquist, W. Brent 2 Račev, Svetlozar T. 2 Shirvani, Abootaleb 2 Rubinstein, Mark 1
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Institution
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Institute of Business and Economic Research (IBER), Walter A. Haas School of Business 1
Published in...
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Journal of Risk and Financial Management 1 Journal of risk and financial management : JRFM 1 Research Program in Finance, Working Paper Series 1 Risks 1 Risks : open access journal 1
Source
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ECONIS (ZBW) 2 EconStor 2 RePEc 1
Showing 1 - 5 of 5
Cover Image
Joshi's split tree for option pricing
Leduc, Guillaume; Hot, Merima Nurkanovic - In: Risks 8 (2020) 3, pp. 1-26
In a thorough study of binomial trees, Joshi introduced the split tree as a two-phase binomial tree designed to minimize oscillations, and demonstrated empirically its outstanding performance when applied to pricing American put options. Here we introduce a "flexible" version of Joshi's tree,...
Persistent link: https://www.econbiz.de/10013200614
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Cover Image
Option pricing incorporating factor dynamics in complete markets
Hu, Yuan; Shirvani, Abootaleb; Lindquist, W. Brent; … - In: Journal of Risk and Financial Management 13 (2020) 12, pp. 1-33
Using the Donsker-Prokhorov invariance principle, we extend the Kim-Stoyanov-Rachev-Fabozzi option pricing model to allow for variably-spaced trading instances, an important consideration for short-sellers of options. Applying the Cherny-Shiryaev-Yor invariance principles, we formulate a new...
Persistent link: https://www.econbiz.de/10012611548
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Cover Image
Option pricing incorporating factor dynamics in complete markets
Hu, Yuan; Shirvani, Abootaleb; Lindquist, W. Brent; … - In: Journal of risk and financial management : JRFM 13 (2020) 12/321, pp. 1-33
Using the Donsker-Prokhorov invariance principle, we extend the Kim-Stoyanov-Rachev-Fabozzi option pricing model to allow for variably-spaced trading instances, an important consideration for short-sellers of options. Applying the Cherny-Shiryaev-Yor invariance principles, we formulate a new...
Persistent link: https://www.econbiz.de/10012403907
Saved in:
Cover Image
Joshi's split tree for option pricing
Leduc, Guillaume; Hot, Merima Nurkanovic - In: Risks : open access journal 8 (2020) 3/81, pp. 1-26
In a thorough study of binomial trees, Joshi introduced the split tree as a two-phase binomial tree designed to minimize oscillations, and demonstrated empirically its outstanding performance when applied to pricing American put options. Here we introduce a "flexible" version of Joshi's tree,...
Persistent link: https://www.econbiz.de/10012293258
Saved in:
Cover Image
On the Relation Between Binomial and Trinomial Option Pricing Models
Rubinstein, Mark - Institute of Business and Economic Research (IBER), … - 2000
This paper shows that the binomial option pricing model, suitably parameterized, is a special case of the explicit …
Persistent link: https://www.econbiz.de/10010537547
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