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  • Search: subject:"Infinitely divisible distribution"
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Year of publication
Subject
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infinitely divisible distribution 3 tempered stable distribution 3 Esscher transform 2 GARCH model option pricing 2 Lévy process 2 Ornstein-Uhlenbeck process 2 Variance-Gamma (VG) model 2 function characteristic 2 rapidly decreasing tempered stable distribution 2 stochastic volatility 2 tempered infinitely divisible distribution 2 Option pricing theory 1 Optionspreistheorie 1 Stochastic process 1 Stochastischer Prozess 1 Volatility 1 Volatilität 1 average value-at-risk 1 conditional value-at-risk 1 value-at-risk 1
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Online availability
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Free 5 CC license 1
Type of publication
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Book / Working Paper 3 Article 2
Type of publication (narrower categories)
All
Article 1 Article in journal 1 Aufsatz in Zeitschrift 1 Working Paper 1
Language
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English 4 Undetermined 1
Author
All
Bianchi, Michele Leonardo 2 Fabozzi, Frank J. 2 Kim, Young Shin 2 Nzokem, Aubain Hilaire 2 Rachev, Svetlozar T. 2 Bianchi, Michele 1 Fabozzi, Frank 1 Kim, Young 1 Rachev, Svetlozar 1
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Institution
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Fakultät für Wirtschaftswissenschaften, Karlsruhe Institut für Technologie 1 School of Management, Yale University 1
Published in...
All
Journal of Risk and Financial Management 1 Journal of risk and financial management : JRFM 1 KIT Working Paper Series in Economics 1 Working Paper Series in Economics 1 Yale School of Management Working Papers 1
Source
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EconStor 2 RePEc 2 ECONIS (ZBW) 1
Showing 1 - 5 of 5
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Pricing European options under stochastic volatility models: Case of five-parameter variance-gamma process
Nzokem, Aubain Hilaire - In: Journal of Risk and Financial Management 16 (2023) 1, pp. 1-28
The paper builds a Variance-Gamma (VG) model with five parameters: location (μ), symmetry (δ), volatility (σ), shape (»), and scale (θ); and studies its application to the pricing of European options. The results of our analysis show that the five-parameter VG model is a stochastic...
Persistent link: https://www.econbiz.de/10014332830
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Cover Image
Pricing European options under stochastic volatility models : case of five-parameter variance-gamma process
Nzokem, Aubain Hilaire - In: Journal of risk and financial management : JRFM 16 (2023) 1, pp. 1-28
The paper builds a Variance-Gamma (VG) model with five parameters: location (μ), symmetry (δ), volatility (σ), shape (α), and scale (θ); and studies its application to the pricing of European options. The results of our analysis show that the five-parameter VG model is a stochastic...
Persistent link: https://www.econbiz.de/10014288862
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Cover Image
Tempered stable and tempered infinitely divisible GARCH models
Kim, Young Shin; Rachev, Svetlozar T.; Bianchi, Michele … - 2011
In this paper, we introduce a new GARCH model with an infinitely divisible distributed innovation, referred to as the rapidly decreasing tempered stable (RDTS) GARCH model. This model allows the description of some stylized empirical facts observed for stock and index returns, such as volatility...
Persistent link: https://www.econbiz.de/10010304722
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Cover Image
Tempered stable and tempered infinitely divisible GARCH models
Kim, Young Shin; Rachev, Svetlozar T.; Bianchi, Michele … - Fakultät für Wirtschaftswissenschaften, Karlsruhe … - 2011
In this paper, we introduce a new GARCH model with an infinitely divisible distributed innovation, referred to as the rapidly decreasing tempered stable (RDTS) GARCH model. This model allows the description of some stylized empirical facts observed for stock and index returns, such as volatility...
Persistent link: https://www.econbiz.de/10009024647
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Cover Image
Computing VAR and AVaR in Infinitely Divisible Distributions
Kim, Young; Rachev, Svetlozar; Bianchi, Michele; … - School of Management, Yale University - 2009
In this paper we derive closed-form solutions for the cumulative density function and the average value-at-risk for five subclasses of the infinitely divisible distributions: classical tempered stable distribution, Kim-Rachev distribution, modified tempered stable distribution, normal tempered...
Persistent link: https://www.econbiz.de/10008853003
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