Results 251 to 260 of about 9,859,885 (301)
Cascade of fractional quantum Hall states in 2D system. [PDF]
Chen Z +13 more
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Aberrant ɑSMA expression reveals broad mossy fiber reorganization integrating with tangle and plaque formation and mitoenergetic alteration in the human hippocampus. [PDF]
Tu T +11 more
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Cascade of even-denominator fractional quantum Hall states in mixed-stacked multilayer graphene. [PDF]
Sha Y +17 more
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Physics-informed neural networks with caputo-fabrizio derivatives for nonlinear fractal-fractional delay equations and chaotic systems. [PDF]
Khan H +4 more
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International Journal of Heat and Mass Transfer, 2003
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Tandon, Pushkar +3 more
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Tandon, Pushkar +3 more
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Thermal conductance and Lorentz number for fractional exclusion particle
Journal of Physics: Condensed Matter, 1999The thermal conductance and the Lorentz number for fractional exclusion particles are investigated in the ballistic regime. By using Ramo-Shockley theory, it is shown that the thermal conductance is independent of the statistical properties under the particle complete degeneracy condition, but the Lorentz number is not, and they are both independent of
Zhi-Ming Bai, Mo-Lin Ge
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Forecasting size-fractionated particle number concentrations in the urban atmosphere
Atmospheric Environment, 2012Abstract Airborne particulate matter affects human health, especially in urban areas where air pollutant concentrations are high. In order to reduce exposure to particulates and other pollutants it is essential to forecast concentrations of these.
Bjarke Mølgaard +3 more
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Theoretical Chemistry Accounts: Theory, Computation, and Modeling (Theoretica Chimica Acta), 2000
This paper provides an overview of the title paper by Perdew, Parr, Levy and Balduz [Phys Rev Lett 49:1691 (1982)]. The title paper extended density functional theory to fractional electron number by an ensemble approach and proved that the energy is a series of straight lines interpolating its values at integer numbers of electrons.
Yingkai Zhang, Weitao Yang
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This paper provides an overview of the title paper by Perdew, Parr, Levy and Balduz [Phys Rev Lett 49:1691 (1982)]. The title paper extended density functional theory to fractional electron number by an ensemble approach and proved that the energy is a series of straight lines interpolating its values at integer numbers of electrons.
Yingkai Zhang, Weitao Yang
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Density-Functional Theory for Fractional Particle Number: Derivative Discontinuities of the Energy
Physical Review Letters, 1982The Hohenberg-Kohn theorem is extended to fractional electron number $N$, for an isolated open system described by a statistical mixture. The curve of lowest average energy ${E}_{N}$ versus $N$ is found to be a series of straight line segments with slope discontinuities at integral $N$.
John P. Perdew +3 more
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