Minimum Divergence Filtering using a Polynomial Chaos Expansion
Bayesian filters for discrete-time systems make use of the Chapman-Kolmogorov equation and Bayes\u27 rule to predict and update the uncertainty of a state. For nonlinear filtering problems, the Bayesian recursion is not guaranteed to close.
DeMars, Kyle J., Schmid, Christine L.
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Exploiting Polynomial Chaos Expansion for Rapid Assessment of the Impact of Tissue Property Uncertainties in Low-Intensity Focused Ultrasound Stimulation. [PDF]
Sumser K +3 more
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Sparse polynomial surrogates for F-actin networks with compliant crosslinkers. [PDF]
Pacheco L, Parente M, Ferreira J.
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Analytical technique and diverse chaos-identifying tools for the time fractional symmetric regularized long wave equation. [PDF]
Ullah MS, Hasan MM, Mahbub MA.
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Dynamical analysis and soliton solutions to (3+1)-dimensional extended quantum nonlinear Zakharov-Kuznetsov equation. [PDF]
Fatima M +6 more
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A Post-Quantum Secure RFID Authentication Protocol Based on NTRU Encryption Algorithm. [PDF]
Liu H, Wu H, Ge N, Dong Q.
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Machine Learning-Based Prediction Framework for Complex Neuromorphic Dynamics of Third-Order Memristive Neurons at the Edge of Chaos. [PDF]
Luo T, Yan L, Liu W.
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Polynomial Chaos Expansion With Fuzzy and Random Uncertainties in Dynamical Systems
This paper proposes a surrogate model which is able to deal with mixed uncertain dynamical systems: some uncertain parameters are modelled by random variables whereas others are represented by fuzzy variables.
Jacquelin, E. +4 more
core
Fractional order effects on solitary waves and chaotic regimes in the mKdV Burgers equation. [PDF]
Islam MA, Rimu NN, Dey P.
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Dynamical study of different types of soliton solutions with bifurcation, chaos and sensitivity analysis to the non-linear coupled Schrödinger model. [PDF]
Nasir R +5 more
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