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Carbon Nanotube Interconnects: Process Variation via Polynomial Chaos
4 references·7 citing·28 second hop
Carbon Nanotube Interconnects: Process Variation via Polynomial Chaos (2011)Carbon Nanotube Interconnects: Process Va…Parameters Variability Effects on Multiconductor Interconnects via Hermite Polynomial Chaos (2011)Parameters Variability Effect…Stochastic formulation of SPICE-type electronic circuit simulation with polynomial chaos (2008)Stochastic formulation of SPI…A Stochastic Collocation Method for Elliptic Partial Differential Equations with Random Input Data (2007)A Stochastic Collocation Meth…The Wiener--Askey Polynomial Chaos for Stochastic Differential Equations (2002)The Wiener--Askey Polynomial …Modified Knowledge-Based Neural Networks Using Control Variates for the Fast Uncertainty Quantification of On-Chip MWCNT Interconnects (2023)Modified Knowledge-Based Neur…A Predictor–Corrector Algorithm for Fast Polynomial Chaos-Based Uncertainty Quantification of Multi-Walled Carbon Nanotube Interconnects (2019)A Predictor–Corrector Algorit…Variability Analysis of Crosstalk Among Differential Vias Using Polynomial-Chaos and Response Surface Methods (2017)Variability Analysis of Cross…Accurate Reduced Dimensional Polynomial Chaos for Efficient Uncertainty Quantification of Microwave/RF Networks (2017)Accurate Reduced Dimensional …Multidimensional Variability Analysis of Complex Power Distribution Networks via Scalable Stochastic Collocation Approach (2015)Multidimensional Variability …Uncertainty quantification for integrated circuits: Stochastic spectral methods (2013)Uncertainty quantification fo…Efficient Hermite-based variability analysis using approximate decoupling technique (2013)Efficient Hermite-based varia…Stochastic Analysis of Multiconductor Cables and Interconnects (2011)Variability Analysis of Multiport Systems Via Polynomial-Chaos Expansion (2012)High-Order Collocation Methods for Differential Equations with Random Inputs (2005)A Sparse Grid Stochastic Collocation Method for Partial Differential Equations with Random Input Data (2008)An adaptive algorithm to build up sparse polynomial chaos expansions for stochastic finite element analysis (2009)Survey of Multifidelity Methods in Uncertainty Propagation, Inference, and Optimization (2018)Stochastic Finite Elements: A Spectral Approach (1991)Uncertainty Quantification Using Parameter Space Partitioning (2021)Uncertainty Quantification of RF Circuits Using Stochastic Collocation Techniques (2022)Multi-Element Generalized Polynomial Chaos for Arbitrary Probability Measures (2006)Generalized Hermite Polynomial Chaos for Variability Analysis of Macromodels Embeddedin Nonlinear Circuits (2013)Stochastic Modeling of Nonlinear Circuits via SPICE-Compatible Spectral Equivalents (2014)Big-Data Tensor Recovery for High-Dimensional Uncertainty Quantification of Process Variations (2016)Numerical Challenges in the Use of Polynomial Chaos Representations for Stochastic Processes (2004)Stochastic Modeling-Based Variability Analysis of On-Chip Interconnects (2012)Random-Space Dimensionality Reduction for Expedient Yield Estimation of Passive Microwave Structures (2013)Fast Numerical Methods for Stochastic Computations: A Review (2009)Design and Analysis of Experiments (2013)Machine-Learning-Based Hybrid Random-Fuzzy Uncertainty Quantification for EMC and SI Assessment (2020)Sensitivity Analysis in Practice: A Guide to Assessing Scientific Models (2004)Sensitivity Analysis in Practice: A Guide to Assessing Scientific Models (2005)Reduced Dimensional Chebyshev-Polynomial Chaos Approach for Fast Mixed Epistemic-Aleatory Uncertainty Quantification of Transmission Line Networks (2018)Analysis of a Polynomial Chaos-Kriging Metamodel for Uncertainty Quantification in Aerodynamics (2019)Uncertainty Quantification of Waveguide Dispersion Using Sparse Grid Stochastic Testing (2020)An adaptive multi-element generalized polynomial chaos method for stochastic differential equations (2005)Adaptive sparse polynomial chaos expansion based on least angle regression (2010)Numerical Methods for Stochastic Computations: A Spectral Method Approach (2010)Global sensitivity analysis using polynomial chaos expansions (2007)
this work references cited by second hop

References

  • 2002The Wiener--Askey Polynomial Chaos for Stochastic Differential Equations4,821 cited
  • 2007A Stochastic Collocation Method for Elliptic Partial Differential Equations with Random Input Data1,396 cited
  • 2011Parameters Variability Effects on Multiconductor Interconnects via Hermite Polynomial Chaos97 cited
  • 2008Stochastic formulation of SPICE-type electronic circuit simulation with polynomial chaos77 cited

Cited by

  • 2017Accurate Reduced Dimensional Polynomial Chaos for Efficient Uncertainty Quantification of Microwave/RF Networks39 cited
  • 2017Variability Analysis of Crosstalk Among Differential Vias Using Polynomial-Chaos and Response Surface Methods19 cited
  • 2015Multidimensional Variability Analysis of Complex Power Distribution Networks via Scalable Stochastic Collocation Approach17 cited
  • 2019A Predictor–Corrector Algorithm for Fast Polynomial Chaos-Based Uncertainty Quantification of Multi-Walled Carbon Nanotube Interconnects16 cited
  • 2013Uncertainty quantification for integrated circuits: Stochastic spectral methods13 cited
  • 2013Efficient Hermite-based variability analysis using approximate decoupling technique10 cited
  • 2023Modified Knowledge-Based Neural Networks Using Control Variates for the Fast Uncertainty Quantification of On-Chip MWCNT Interconnects10 cited

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