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dc.contributor.authorFranke, Günteren_US
dc.contributor.authorHuang, Jamesen_US
dc.contributor.authorStapleton, Richard C.en_US
dc.description.abstractThe Black-Scholesmodelis basedona one-parameter pricingkernel with constantelasticity. Theoretical and empirical results suggest declining elasticity and, hence, a pricing kernel withat leasttwo parameters.We price European-style optionson assets whose probability distributions have two unknown parameters. We assume a pricing kernel which also has two unknown parameters. When certain conditions are met,atwo-dimensional risk-neutral valuation relationship exists for the pricing of these options: i.e. the relationshipbetween the price of the option and the prices of the underlying asset and one other option on the assetisthe sameasitwouldbe under risk neutrality.In this classofmodels,the priceof the underlying asset and that of one other option take the place of the unknown parameters.en_US
dc.publisher|aCoFE |cKonstanzen_US
dc.relation.ispartofseries|aDiscussion paper series // Zentrum für Finanzen und Ökonometrie, Universität Konstanz |x2007,08en_US
dc.titleTwo-dimensional risk neutral valuation relationships for the pricing of optionsen_US
dc.type|aWorking Paperen_US

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