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Computational Modeling of Uncertainty in Time-Domain Electromagnetics
3 references·14 citing·33 second hop
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References

  • 1991Stochastic Finite Elements: A Spectral Approach5,753 cited
  • 2005High-Order Collocation Methods for Differential Equations with Random Inputs1,522 cited
  • 2003Modeling uncertainty in flow simulations via generalized polynomial chaos1,428 cited

Cited by

  • 2016Analytic regularity and collocation approximation for elliptic PDEs with random domain deformations65 cited
  • 2007An efficient SFE method using Lagrange polynomials: Application to nonlinear mechanical problems with uncertain parameters63 cited
  • 2009Numerical analysis of the Burgers’ equation in the presence of uncertainty62 cited
  • 2016Application of Different Methods to Quantify Uncertainty in Specific Absorption Rate Calculation Using a CAD-Based Mobile Phone Model39 cited
  • 2011Uncertainty analysis of the specific absorption rate induced in a phantom using a stochastic spectral collocation method31 cited
  • 2018Stochastic Polynomial Chaos Expansion Analysis of a Split-Ring Resonator at Terahertz Frequencies29 cited
  • 2015Uncertainty Quantification for Electromagnetic Systems Using ASGC and DGTD Method26 cited
  • 2019Controlled Stratification Based on Kriging Surrogate Model: An Algorithm for Determining Extreme Quantiles in Electromagnetic Compatibility Risk Analysis19 cited
  • 2019An interval finite element method for electromagnetic problems with spatially uncertain parameters18 cited
  • 2008Probabilistic methods applied to 2D electromagnetic numerical dosimetry

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17 cited
  • 2016Stochastic Modeling and Regularity of the Nonlinear Elliptic curl--curl Equation15 cited
  • 2019Spectral Stochastic FEM for Uncertainty Quantification Due to Multiple Dielectric Variabilities15 cited
  • 2009Error estimation in a stochastic finite element method in electrokinetics14 cited
  • 2019An Electromagnetic Stochastic Finite Element Method for Helmholtz-Type Wave Propagation Analysis11 cited