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dc.contributor.advisorTichý, Tomáš
dc.contributor.authorDong, Minyi
dc.date.accessioned2016-11-01T13:23:38Z
dc.date.available2016-11-01T13:23:38Z
dc.date.issued2016
dc.identifier.otherOSD002cs
dc.identifier.urihttp://hdl.handle.net/10084/113474
dc.descriptionImport 02/11/2016cs
dc.description.abstractOption pricing is one of the most attractive problem to traders, and the most effective and widely applied model for option pricing is the Black-Scholes model.By constructing implied volatility surface, we can overcome the biggest shortcoming of this model, which is the assumption of constant volatility. The goal of the thesis is to prove the existence of implied volatility smile and construct implied volatility surface to price stock options and lookback options. Through comparative analysis, implied volatility is proved to be the most reliable and accurate volatility to price options compared with historical volatility and at-the-money volatility.en
dc.description.abstractBy constructing implied volatility surface, we can overcome the biggest shortcoming of this model, which is the assumption of constant volatility. option pricing, Black-Scholes model, implied volatility, lookback option, stock optioncs
dc.format.extent4960279 bytes
dc.format.mimetypeapplication/pdf
dc.language.isoen
dc.publisherVysoká škola báňská - Technická univerzita Ostravacs
dc.subjectoption pricing, Black-Scholes model, implied volatility, lookback option, stock optionen
dc.subjectoption pricing, Black-Scholes model, implied volatility, lookback option, stock optioncs
dc.titleOption Pricing Analysis with Implied Volatilityen
dc.title.alternativeAnalýza oceňování opcí s implikovanou volatilitoucs
dc.typeDiplomová prácecs
dc.contributor.refereeČulík, Miroslav
dc.date.accepted2016-05-23
dc.thesis.degree-nameIng.
dc.thesis.degree-levelMagisterský studijní programcs
dc.thesis.degree-grantorVysoká škola báňská - Technická univerzita Ostrava. Ekonomická fakultacs
dc.description.department154 - Katedra financí
dc.thesis.degree-programHospodářská politika a správacs
dc.thesis.degree-branchFinancecs
dc.description.resultvýborněcs
dc.identifier.senderS2751cs
dc.identifier.thesisDON0022_EKF_N6202_6202T010_2016
dc.rights.accessopenAccess


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