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Domain uncertainty quantification in computational electromagnetics
Ruben Aylwin
, Carlos Jerez-Hanckes
, Christoph Schwab
, Jakob Zech
Faculty of Engineering and Science
Research output
:
Contribution to journal
›
Article
›
peer-review
18
Scopus citations
Overview
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Keyphrases
Uncertainty Quantification
100%
Domain Uncertainty
100%
Nominal Domain
100%
Computational Electromagnetics
100%
Parametrization
66%
Maxwell
66%
Edge Elements
66%
Uncertain Geometry
66%
Holomorphic
33%
Computational Experiment
33%
Convergence Rate
33%
Parameter Domain
33%
Error Analysis
33%
Expression Rate
33%
Sparse Grid Method
33%
Parametric Problems
33%
Deep ReLU Networks
33%
Quasi-Monte Carlo Integration
33%
Lossy
33%
Sobolev Regularity
33%
Constitutive Law
33%
Cavity Problem
33%
Integrated Grid
33%
Single Domain
33%
Computational Scheme
33%
Shape Holomorphy
33%
Multilevel Monte Carlo
33%
String Type
33%
Rate Estimate
33%
Consistency Error
33%
Sparse Grid Interpolation
33%
Numerical Approximation
33%
Spatial Regularity
33%
Differential Operator
33%
Time-harmonic Electromagnetic Fields
33%
Material Law
33%
Solution Map
33%
Electric Field (E-field)
33%
INIS
approximations
100%
monte carlo method
100%
shape
100%
geometry
100%
grids
100%
cavities
100%
transformations
50%
convergence
50%
solutions
50%
maps
50%
errors
50%
harmonics
50%
interpolation
50%
electric fields
50%
electromagnetic fields
50%
Mathematics
Parametric
100%
Uncertainty Quantification
100%
Monte Carlo
66%
Edge Elements
66%
Sparse Grids
66%
Lossy
33%
Convergence Rate
33%
Electro-Magnetic Field
33%
Discretization
33%
Error Analysis
33%
Suitable Transformation
33%
Numerical Approximation
33%
Grid Approximation
33%
Estimate Rate
33%
Differential Operator
33%
Holomorphy
33%
Electric Field
33%
Engineering
Parametrization
100%