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Theory of Probability & Its Applications, 1994
Summary: This paper shows that a uniform expression is possible for stable densities (in all cases except \(p = 1\), \(\gamma = 0\) in terms of the incomplete hypergeometric function \(_ 1 G_ 0(\alpha,\beta,z)\) defined by \[ _ 1G_ 0(\alpha,\beta,z)=\begin{cases} {1\over\Gamma(\alpha)}\sum^\infty_{n=0} {\Gamma(\alpha + n\beta)\over n!} z^ n, & \text{if
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Summary: This paper shows that a uniform expression is possible for stable densities (in all cases except \(p = 1\), \(\gamma = 0\) in terms of the incomplete hypergeometric function \(_ 1 G_ 0(\alpha,\beta,z)\) defined by \[ _ 1G_ 0(\alpha,\beta,z)=\begin{cases} {1\over\Gamma(\alpha)}\sum^\infty_{n=0} {\Gamma(\alpha + n\beta)\over n!} z^ n, & \text{if
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Estimating densities, quantiles, quantile densities and density quantiles
Annals of the Institute of Statistical Mathematics, 1992zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Density Operator, Density Matrix
2011The density matrix is especially suited for a description of an arbitrary (pure or mixed) polarization state (differently from a wave function). With it averages and expectation values as well as statistical distributions of measurable quantities can be described.
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Physical Review Letters, 1992
Since the inception of Density Functional Theory (DFT) the remarkable success of the Local Density Approximation (LDA) has been difficult to improve in a systematic way. Originally Hohenberg, Kohn and Sham introduced LDA as the first term in a gradient expansion of the exchange-correlation energy functional[1].
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Since the inception of Density Functional Theory (DFT) the remarkable success of the Local Density Approximation (LDA) has been difficult to improve in a systematic way. Originally Hohenberg, Kohn and Sham introduced LDA as the first term in a gradient expansion of the exchange-correlation energy functional[1].
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Density and Density Matrices in Density Functional Theory
1990Publisher Summary This chapter discusses density and density matrices in density functional theory. It also discusses particle number and order; fundamental Hilbert spaces; matrices and restricted operators; local and nonlocal operators; equidensity orbitals and n representability; and negative consequences of a finite model.
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Relative Density -> Eco-Density
2009Non se ne può fare a meno. La sua assenza produce di solito il vuoto, che per quando rarefatto è sempre in qualche modo denso di qualcosa. Eppure, per quanto essenziale, la densità è anche sfuggente come gran parte delle caratteristiche qualificative che descrivono proprietà delle sostanze di cui sono fatti i corpi.
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Electroceramics for High-Energy Density Capacitors: Current Status and Future Perspectives
Chemical Reviews, 2021, Linhao Li, Antonio Feteira
exaly
Formulating energy density for designing practical lithium–sulfur batteries
Nature Energy, 2022Guangmin Zhou, Hao Chen
exaly
Incidence Density is no Density
Scandinavian Journal of Social Medicine, 1993openaire +2 more sources
Density Matrices and Density Operators
1996As was repeatedly seen in the last chapter, for computing most of the usual matrix elements only a few of the many coordinates of an N-particle wavefunction are used, where due to the symmetry properties it is irrelevant which ones. Density matrices are a tool to extract the relevant information out of such monstrous constructs as are N-particle ...
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