High-frequency EEG synchronization modes as a stable biometric signature in humans. [PDF]
Vaezi H, Hossein-Zadeh GA.
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Evolution problems with perturbed 1-Laplacian type operators on random walk spaces. [PDF]
Górny W, Mazón JM, Toledo J.
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Analysis of Hybrid NAR-RBFs Networks for complex non-linear Covid-19 model with fractional operators. [PDF]
Ahmad A +4 more
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Near Linearity of the Macroscopic Hall Current Response in Infinitely Extended Gapped Fermion Systems. [PDF]
Wesle M +4 more
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An Extended Epistemic Framework Beyond Probability for Quantum Information Processing with Applications in Security, Artificial Intelligence, and Financial Computing. [PDF]
Iovane G.
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Inf-sup stable space-time Local Discontinuous Galerkin method for the heat equation. [PDF]
Gómez S, Perinati C, Stocker P.
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On Hilbert Uniqueness Method: A Semigroup Approach
A generalized version of Hilbert uniqueness method (HUM] developed by Lions for hyperbolic systems and Belfekih − El Jai for parabolic systems is proposed. The approach is based on semigroup theory and applies for both parabolic and hyperbolic systems.
A El Jai
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Convergence Rates of the Hilbert Uniqueness Method via Tikhonov Regularization
Journal of Optimization Theory and Applications, 1999A parabolic differential equation on \([0,1]\times [0,T]\) with Dirichlet data and homogeneous initial data of the following form is considered \[ {\partial y\over\partial t}-{\partial\over\partial x} \Biggl(a(x){\partial y\over\partial x}\Biggr)= 0, \] \[ y(0,x)= 0,\quad y(t,0)= \nu_0(t),\quad y(t,1)= \nu_1(t), \] with diffusion coefficient \(a(x)\in ...
Stefan Kindermann
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Aouadi, M., Boulehmi, K.
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