2022
DOI: 10.1080/14697688.2022.2117076
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No arbitrage global parametrization for the eSSVI volatility surface

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Cited by 3 publications
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“…Extensions of this framework can be found in Guo et al. (2016) and detailed calibration methodology in Hendriks and Martini (2019), Martini and Mingone (2021), Martini and Mingone (2022), and Mingone (2022). Expanding it as x tends to $-\infty$ yields ISSVI(x)badbreak=θ(1ρ)φ(θ)2false|xfalse|goodbreak+c|x|goodbreak+scriptO()|x|3/2,$$\begin{equation*} \mathrm{I}_{\mathrm{SSVI}}(x) = \sqrt {\frac{\theta (1-\rho )\varphi (\theta )}{2}}\sqrt {|x|} + \frac{c}{\sqrt {|x|}} + \mathcal {O}{\left(|x|^{-3/2}\right)}, \end{equation*}$$where the constant c depends explicitly on θ and φfalse(θfalse)$\varphi (\theta )$, but we omit the details for clarity.…”
Section: Examplesmentioning
confidence: 99%
“…Extensions of this framework can be found in Guo et al. (2016) and detailed calibration methodology in Hendriks and Martini (2019), Martini and Mingone (2021), Martini and Mingone (2022), and Mingone (2022). Expanding it as x tends to $-\infty$ yields ISSVI(x)badbreak=θ(1ρ)φ(θ)2false|xfalse|goodbreak+c|x|goodbreak+scriptO()|x|3/2,$$\begin{equation*} \mathrm{I}_{\mathrm{SSVI}}(x) = \sqrt {\frac{\theta (1-\rho )\varphi (\theta )}{2}}\sqrt {|x|} + \frac{c}{\sqrt {|x|}} + \mathcal {O}{\left(|x|^{-3/2}\right)}, \end{equation*}$$where the constant c depends explicitly on θ and φfalse(θfalse)$\varphi (\theta )$, but we omit the details for clarity.…”
Section: Examplesmentioning
confidence: 99%