Dynamic Factor Analysis for Sparse and Irregular Longitudinal Data: An Application to Metabolite Measurements in a COVID-19 Study. [PDF]
Cai J, Goudie RJB, Tom BDM.
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Bio-Inspired Motion-Contour-Guided Visual System for Contrast-Independent Looming Perception. [PDF]
Yao J, Zhang J, Zhong Z, He H, Wang H.
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Inferring neural sources from electroencephalography: foundations and frontiers. [PDF]
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Inverse design of curved mechanical metamaterials with geometric AI: a generative diffusion operates in compact latent space of cellular structures. [PDF]
Abu-Mualla M, Huang J.
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Factors associated with Gla-rich protein serum concentrations in healthy adults. [PDF]
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ALD-Induced Changes in Lithium Dynamics throughout Garnet-Type Solid-State Electrolytes: Insights from <sup>7</sup>Li NMR <i>T</i><sub>1</sub> Relaxation. [PDF]
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Processes of normal inverse Gaussian type
Finance and Stochastics, 1997zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ole E Barndorff-Nielsen +1 more
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Closed Form Pricing of European Options for a Family of Normal-Inverse Gaussian Processes
Stochastic Models, 2013In this article, the author assumes that the stock price dynamics follows the exponential of the normal-inverse Gaussian process. Analytical formulas for values of digital options and European calls are obtained. The considered family of the four-parametric normal-inverse Gaussian processes has steepness parameter .
Roman V Ivanov
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The heavy-tailed multivariate normal inverse Gaussian (MNIG) distribution is a recent variance-mean mixture of a multivariate Gaussian with a univariate inverse Gaussian distribution. Due to the complexity of the likelihood function, parameter estimation by direct maximization is exceedingly difficult.
Alfred Hanssen +2 more
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This paper presents new sensitivities for options when the underlying follows an exponential Levy process, specifically Variance Gamma and Normal Inverse Gaussian processes. The calculation of these sensitivities is based on a finite-dimensional Malliavin calculus and finite difference methods via Monte-Carlo simulations.
Craig A Nolder
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