A Predictor–Corrector Algorithm for Fast Polynomial Chaos-Based Uncertainty Quantification of Multi-Walled Carbon Nanotube Interconnects
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[1] J. Meindl,et al. Performance Modeling for Single- and Multiwall Carbon Nanotubes as Signal and Power Interconnects in Gigascale Systems , 2008, IEEE Transactions on Electron Devices.
[2] Sourajeet Roy,et al. Multidimensional Uncertainty Quantification of Microwave/RF Networks Using Linear Regression and Optimal Design of Experiments , 2016, IEEE Transactions on Microwave Theory and Techniques.
[3] C. Xu,et al. Carbon Nanomaterials for Next-Generation Interconnects and Passives: Physics, Status and Prospects , 2009 .
[4] Y. Massoud,et al. On the Optimal Design, Performance, and Reliability of Future Carbon Nanotube-Based Interconnect Solutions , 2008, IEEE Transactions on Electron Devices.
[5] Antonio Maffucci,et al. Carbon Nanotubes for Interconnects , 2017 .
[6] Rémi Abgrall,et al. Adaptive surrogate modeling by ANOVA and sparse polynomial dimensional decomposition for global sensitivity analysis in fluid simulation , 2016, J. Comput. Phys..
[7] D. Xiu. Numerical Methods for Stochastic Computations: A Spectral Method Approach , 2010 .
[8] M. S. Sarto,et al. Single-Conductor Transmission-Line Model of Multiwall Carbon Nanotubes , 2010, IEEE Transactions on Nanotechnology.
[9] Dries Vande Ginste,et al. Generalized Decoupled Polynomial Chaos for Nonlinear Circuits With Many Random Parameters , 2015, IEEE Microwave and Wireless Components Letters.
[10] Andreas Cangellaris,et al. Random-space dimensionality reduction scheme for expedient analysis of microwave structures with manufacturing variability , 2013, 2013 IEEE MTT-S International Microwave Symposium Digest (MTT).
[11] J. Meindl,et al. Compact physical models for multiwall carbon-nanotube interconnects , 2006, IEEE Electron Device Letters.
[12] T. Dhaene,et al. Non intrusive Polynomial Chaos-based stochastic macromodeling of multiport systems , 2014, 2014 IEEE 18th Workshop on Signal and Power Integrity (SPI).
[13] Ramachandra Achar,et al. Waveform relaxation techniques for simulation of coupled interconnects with frequency-dependent parameters , 2005 .
[14] Alireza Doostan,et al. Compressive sampling of polynomial chaos expansions: Convergence analysis and sampling strategies , 2014, J. Comput. Phys..
[15] Eric Michielssen,et al. An ME-PC Enhanced HDMR Method for Efficient Statistical Analysis of Multiconductor Transmission Line Networks , 2015, IEEE Transactions on Components, Packaging and Manufacturing Technology.
[16] Xiu Yang,et al. Enabling High-Dimensional Hierarchical Uncertainty Quantification by ANOVA and Tensor-Train Decomposition , 2014, IEEE Transactions on Computer-Aided Design of Integrated Circuits and Systems.
[17] Sourajeet Roy,et al. Accurate Reduced Dimensional Polynomial Chaos for Efficient Uncertainty Quantification of Microwave/RF Networks , 2017, IEEE Transactions on Microwave Theory and Techniques.
[18] Roger G. Ghanem,et al. Basis adaptation in homogeneous chaos spaces , 2014, J. Comput. Phys..
[19] Sourajeet Roy,et al. Reduced dimensional polynomial chaos approach for efficient uncertainty analysis of multi-walled carbon nanotube interconnects , 2016, 2016 IEEE MTT-S International Microwave Symposium (IMS).
[20] Yanlai Chen,et al. A Goal-Oriented Reduced Basis Methods-Accelerated Generalized Polynomial Chaos Algorithm , 2016, SIAM/ASA J. Uncertain. Quantification.
[21] Min Tang,et al. Modeling and Fast Simulation of Multiwalled Carbon Nanotube Interconnects , 2015, IEEE Transactions on Electromagnetic Compatibility.
[22] Sourajeet Roy,et al. Variability-Aware Performance Assessment of Multi-Walled Carbon Nanotube Interconnects using a Predictor-Corrector Polynomial Chaos Scheme , 2018, 2018 IEEE Electrical Design of Advanced Packaging and Systems Symposium (EDAPS).
[23] Qiqi Wang,et al. Erratum: Active Subspace Methods in Theory and Practice: Applications to Kriging Surfaces , 2013, SIAM J. Sci. Comput..
[24] G. Karniadakis,et al. An adaptive multi-element generalized polynomial chaos method for stochastic differential equations , 2005 .
[25] P. Manfredi,et al. Carbon Nanotube Interconnects: Process Variation via Polynomial Chaos , 2012, IEEE Transactions on Electromagnetic Compatibility.
[26] Bing Li,et al. Inverse regression-based uncertainty quantification algorithms for high-dimensional models: Theory and practice , 2016, J. Comput. Phys..
[27] Chinmay Kulkarni,et al. Carbon nanotubes as interconnects , 2010 .
[28] Majid Ahadi,et al. Sparse Linear Regression (SPLINER) Approach for Efficient Multidimensional Uncertainty Quantification of High-Speed Circuits , 2016, IEEE Transactions on Computer-Aided Design of Integrated Circuits and Systems.
[29] Bruno Sudret,et al. Adaptive sparse polynomial chaos expansion based on least angle regression , 2011, J. Comput. Phys..
[30] M. Eldred. Recent Advances in Non-Intrusive Polynomial Chaos and Stochastic Collocation Methods for Uncertainty Analysis and Design , 2009 .
[31] Roger G. Ghanem,et al. Reduced Wiener Chaos representation of random fields via basis adaptation and projection , 2016, J. Comput. Phys..
[32] K. Banerjee,et al. Circuit Modeling and Performance Analysis of Multi-Walled Carbon Nanotube Interconnects , 2008, IEEE Transactions on Electron Devices.