A Multinomial Theorem for Hermite Polynomials and Financial Applications

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ISSN Print: 2152-7385
ISSN Online: 2152-7393
www.scirp.org/journal/am
E-mail: am@scirp.org

"A Multinomial Theorem for Hermite Polynomials and Financial Applications"
written by Francois Buet-Golfouse,
published by Applied Mathematics, Vol.6 No.6, 2015

has been cited by the following article(s):

[1]	A sufficient condition for the improvement of Restricted Boltzmann Machines
	2023

[2]	Tracking an underwater object with unknown sensor noise covariance using orthogonal polynomial filters
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[3]	Extended Kalman Filter Using Orthogonal Polynomials
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[4]	Linearization Methods in State Estimation
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[5]	Hermite polynomial normal transformation for structural reliability analysis
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[6]	Global sensitivity analysis in high dimensions with PLS-PCE
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[7]	Global sensitivity analysis in high dimensions with partial least squares-driven PCEs
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[8]	Time/Accuracy Tradeoffs for Learning a ReLU with respect to Gaussian Marginals
	2019

[9]	PSEUDO MULTINOMIAL VECTORS FOR SOLVING NONLINEAR PARTIAL DIFFERENTIAL EQUATIONS
	2018

[10]	The application of Hermite polynomials to risk allocation
	Journal of Risk, 2016

[11]	Hermite Approximations in Credit Portfolio Modeling with Probability of Default–Loss Given Default Correlation
	Journal of Credit Risk, 2015

[12]	Hermite approximations in credit portfolio modeling with probability of default-loss given default correlation
	Journal of Credit Risk, 2015

[13]	Efficient global sensitivity analysis method for dynamic models in high dimensions

[1]	Efficient global sensitivity analysis method for dynamic models in high dimensions International Journal for Numerical Methods in Engineering, 2024 DOI:10.1002/nme.7494

[2]	Tracking an Underwater Object with Unknown Sensor Noise Covariance Using Orthogonal Polynomial Filters Sensors, 2022 DOI:10.3390/s22134970

[3]	Tracking an Underwater Object with Unknown Sensor Noise Covariance Using Orthogonal Polynomial Filters Sensors, 2022 DOI:10.3390/s22134970

[4]	Extended Kalman Filter Using Orthogonal Polynomials IEEE Access, 2021 DOI:10.1109/ACCESS.2021.3073289

[5]	Hermite polynomial normal transformation for structural reliability analysis Engineering Computations, 2021 DOI:10.1108/EC-05-2020-0244

[6]	Global sensitivity analysis in high dimensions with PLS-PCE Reliability Engineering & System Safety, 2020 DOI:10.1016/j.ress.2020.106861

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