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Exploring Excited-State Electronic Structure, Spectroscopy, and Nonadiabatic Dynamics with CP2K's Multifaceted Approach. [PDF]
Hanasaki K +9 more
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Matrix Quantum Mechanics and Entanglement Entropy: A Review. [PDF]
Fliss JR, Frenkel A.
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Stochastically Bundled Dissipators for the Quantum Master Equation. [PDF]
Adhikari S, Baer R.
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The order of approximation by positive linear operators
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Strong Approximation of Functions by Positive Operators
Journal of Mathematical Sciences, 2016The paper is concerned with approximation of continuous functions, defined on the real axis, by positive linear operators of integral type and by generalized Bernstein operators. Quantitative results, expressed in terms of moduli of continuity, are obtained. Some results of \textit{V. Zhu} and \textit{G. Natanson} [Uch. Zap. Tartu. Gos. Univ.
V. V. Zhuk
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Approximation by Positive Sublinear Operators
, 2018Here we study the approximation of functions by positive sublinear operators under differentiability. We produce general Jackson type inequalities under initial conditions. We apply these to a series of well-known Max-product operators. So our approach is quantitative by producing inequalities with their right hand sides involving the modulus of ...
G. Anastassiou
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Uniform approximation by positive operators on infinite intervals
Analysis Mathematica, 1984Some general results on uniform convergence and saturation of positive operators are proved. The smoothness of the functions is measured by \(\omega_{\phi}(f,\delta)=\sup_{0\leq h\leq \delta_ ix}| \Delta^ 2_{h\phi (x)}f(x)|\) which allows one to obtain some estimates. Under very general conditions on the positive operators \(\{L_ n\}\) one has e.g. \(|
V. Totik
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Statistical approximation by positive linear operators on modular spaces
Positivity, 2010zbMATH Open Web Interface contents unavailable due to conflicting licenses.
S. Karakus, K. Demirci, O. Duman
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Approximation with arbitrary order by certain linear positive operators
Positivity, 2018zbMATH Open Web Interface contents unavailable due to conflicting licenses.
O. Agratini
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