Results 61 to 70 of about 53,281 (190)
Multiscale Uncertainty Quantification with Arbitrary Polynomial Chaos
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Nick Pepper +2 more
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Polynomials and General Degree-Based Topological Indices of Generalized Sierpinski Networks
Sierpinski networks are networks of fractal nature having several applications in computer science, music, chemistry, and mathematics. These networks are commonly used in chaos, fractals, recursive sequences, and complex systems.
Chengmei Fan +4 more
doaj +1 more source
Sensitivity Analysis of Metamaterial-Inspired SIW Focusing on Resonator Misalignment
The performance of the metamaterial-inspired substrate-integrated waveguide is discussed in this work, concerning a resonator misalignment potentially caused by the fabrication process.
Stamatios A. Amanatiadis +5 more
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Stochastic tsunami inundation flow simulation via polynomial chaos approach
In this research, 2D shallow water equations are expanded by an intrusive polynomial chaos approach for efficient uncertainty quantification in tsunami inundation flows.
Wataru YAMAZAKI +4 more
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Uncertainty Quantification of GEKO Model Coefficients on Compressible Flows
In the present work, supersonic flows over an axisymmetric base and a 24-deg compression ramp are investigated using the generalized k-ω (GEKO) model implemented in the commercial software, ANSYS FLUENT.
Yeong-Ki Jung +2 more
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Cable bundles often exhibit random parameter variations due to uncertain or uncontrollable physical properties and wire positioning. Efficient tools, based on the so-called polynomial chaos, exist to rapidly assess the impact of such variations on the ...
P. Manfredi, F. Canavero
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In this paper, we develop a numerical approach based on Chaos expansions to analyze the sensitivity and the propagation of epistemic uncertainty through a queueing systems with breakdowns.
Abbas, Karim +3 more
core
Parameter Estimation for Mechanical Systems Using an Extended Kalman Filter [PDF]
This paper proposes a new computational approach based on the Extended Kalman Filter (EKF) in order to apply the polynomial chaos theory to the problem of parameter estimation, using direct stochastic collocation.
Blanchard, Emmanuel +2 more
core
Deep Polynomial Chaos Expansion
Polynomial chaos expansion (PCE) is a classical and widely used surrogate modeling technique in physical simulation and uncertainty quantification. By taking a linear combination of a set of basis polynomials - orthonormal with respect to the distribution of uncertain input parameters - PCE enables tractable inference of key statistical quantities ...
Exenberger, Johannes +2 more
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Quantum computing of quantum chaos and imperfection effects
We study numerically the imperfection effects in the quantum computing of the kicked rotator model in the regime of quantum chaos. It is shown that there are two types of physical characteristics: for one of them the quantum computation errors grow ...
A. Ekert +34 more
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