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In Section 6 we provide some numerical results and some financial interpretations.
We presented some numerical results and financial interpretations in Section 6.
One may consider several alternative specifications for x t, which correspond to different financial interpretations of valuation problems under study: 1.
In the absence of (partial _{x} u geq0), we show the monotonicity and infinite differentiability of the bankruptcy boundary for the case of (c 1-gamma -rPleq0) (Sec 1-gamma -rPleq0nalyze the loss of monotonic 1-gamma -rPleq0anization boundary in Sectionses for the case of (c(1-gamma)-rP> 0) (Section 5). 5. We give some numerical results and financial interpretations (Section 6).
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This reformulation also reveals an interesting financial interpretation.
Most of the above properties have a natural financial interpretation.
The financial interpretation of these accounts varies from case to case.
A financial interpretation and a link to the classical literature on bubble is then provided by Theorem 4, which shows when S∗ coincides with the superreplication value.
The financial interpretation of a hedger's replication cost (p^{r}_{0} x,mathcal {C}) ) for a given contract Open image in new window is fairly straightforward.
See (Cherny and Madan 2009; Föllmer and Schied 2010) for more details and for a financial interpretation of other properties listed above.
A financial interpretation and a strong link with the classical literature on bubble is then provided by Theorem 4, where we study the problem of dynamic superreplication, by extending Theorem 3.2 in Nutz (2015) to the dynamic case.
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