Results 191 to 200 of about 2,916,443 (230)
Solution precursor plasma spraying enables the scalable fabrication of porous and disordered nickel‐iron‐aluminum oxide coatings as precious‐metal‐free anodes. Aluminum inhibits crystal growth, optimizes local atomic sites, and enhances charge and ion transport to accelerate reaction kinetics, leading to excellent performance and operational stability.
Tugce Ustunel +11 more
wiley +1 more source
Iterative Methods for a Forward-Backward Heat Equation
Some iterative methods are developed for the solution of a forward-backward heat equation.
Vanaja, V., Kellogg, R. B.
exaly +3 more sources
Backward Uniqueness for the Heat Equation in Cones [PDF]
v2, typos ...
Vladimír Šverák
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Fourier Regularization for a Backward Heat Equation
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Zhi Qian, Chu-Li Fu
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Nonlocal Transformations of Kolmogorov Equations Into the Backward Heat Equation
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
George Bluman
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Two Stable Methods With Numerical Experiments for Solving the Backward Heat Equation
International audienceThis paper presents results of some numerical experiments on the backward heat equation. Two quasi-reversibility techniques, explicit filtering and structural perturbation, to regularize the ill-posed backward heat equation have ...
Oscar Orellana
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Optimal Filtering for the Backward Heat Equation [PDF]
For the backward heat equation, stabilized by an a priori initial bound, an estimator is determined for intermediate values that is optimal with respect to the bound and the observation accuracy. It is shown how this may be implemented computationally with error estimates for the computed approximation which can be made arbitrarily close to the ...
exaly +3 more sources
Stability Results for the Heat Equation Backward in Time
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Đinh Nho-Hào, Nguyen Van Duc
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The Forward-Backward Stochastic Heat Equation: Numerical Analysis and Simulation
SIAM Journal of Scientific Computing, 2016We prove strong convergence with optimal rates for a spatial discretization of the backward stochastic heat equation, and the forward-backward stochastic heat equation from stochastic optimal control. A full discretization based on the implicit Euler method for a temporal discretization and a least squares Monte Carlo method in combination with the new
Andreas Prohl
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ON STABILITY AND REGULARIZATION FOR BACKWARD HEAT EQUATION
Chinese Annals of Mathematics, 2003zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Liu, Jijun, Luo, Dingjun
openaire +1 more source

