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An Inverse Design Workflow for Solvent Mixtures Based on Hansen Solubility Parameters. [PDF]
J Chem Inf ModelFang X +5 more
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Optimal FOPID controller design for an AVR system using a Chaotic-Enhanced Phototropic Growth Algorithm (C-PGA). [PDF]
Sci RepWen P, Liang X, Dai F, Wang S.
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Correcting Delocalization Error in Materials with Localized Orbitals and Linear-Response Screening. [PDF]
Phys Rev BWilliams JZ, Yang W.
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Twisted Raman: Orbital Angular Momentum Control of Raman Optical Activity. [PDF]
J Phys Chem LettForbes KA.
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Stationary Markovian Decision Problems and Perturbation Theory of Quasi-Compact Linear Operators
Mathematics of Operations Research, 1977In this paper stationary Markov decision problems are considered with arbitrary state space and compact space of strategies. Conditions are given for the existence of an average optimal strategy. This is done by using the fact that a continuous function on a compact space attains its minimum.
Jacob Wijngaard
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The Journal of Chemical Physics, 2000
A novel multipole approximation for the linear scaling local second-order Møller–Plesset perturbation theory (MP2) method is presented, which is based on a splitting of the Coulomb operator into two terms. The first one contains the singularity and is rapidly decaying with increasing distance. It is treated by a conventional two-electron transformation,
Georg Hetzer +3 more
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A novel multipole approximation for the linear scaling local second-order Møller–Plesset perturbation theory (MP2) method is presented, which is based on a splitting of the Coulomb operator into two terms. The first one contains the singularity and is rapidly decaying with increasing distance. It is treated by a conventional two-electron transformation,
Georg Hetzer +3 more
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Functional Analysis and Its Applications, 1999
UDC 517.9 Let ~'be a Bmlach space over a field K E {R,C}, and let B(a,p) be the open ball in ~'with center a E ~" and radius p > 0. By Lipk(~ a, p), k E NU {0}, we denote the Banach space of continuous mappings (operators) defined on the closed ball B(a, p) = B(a, p), ranging in ~'.
Anatoliy Baskakov
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UDC 517.9 Let ~'be a Bmlach space over a field K E {R,C}, and let B(a,p) be the open ball in ~'with center a E ~" and radius p > 0. By Lipk(~ a, p), k E NU {0}, we denote the Banach space of continuous mappings (operators) defined on the closed ball B(a, p) = B(a, p), ranging in ~'.
Anatoliy Baskakov
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Perturbation theory for nullity, deficiency and other quantities of linear operators
Journal d'Analyse Mathématique, 1958Tosio Katō
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