Results 41 to 50 of about 5,048,488 (218)
The Rayleigh–Taylor instability of two-dimensional high-density vortices [PDF]
We investigate the stability of variable-density two-dimensional isolated vortices in the frame of incompressible mixing under negligible gravity. The focus on a single vortex flow stands as a first step towards vortex interactions and turbulent mixing ...
Fontane, Jérôme +2 more
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A novel kind of pycnometer was designed for liquid density measurements suitable to be used over wide ranges of temperature and pressure. Two similar pycnometers have been manufactured and tested with n-nonane 99.7mol% in the temperature range from 233K ...
Santiano M +6 more
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Electron Densities, Momentum Densities, and Density Matrices
Abstract Relationships among electron coordinate-space and momentum densities and the one-electron charge density matrix or Wigner function are examined. A knowledge of either or both densities places constraints on possible density matrices.
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Time-resolved X-ray imaging of the current filamentation instability in solid-density plasmas
The streaming of energetic charged particles can magnetize astrophysical and laboratory plasmas via the current filamentation instability. Despite its importance, the experimental characterization of this instability has remained a challenge.
Christopher Schoenwaelder +17 more
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Developing the NIS solid density hydrostatic weighing system up to 20 kg
This paper presents a developed design and construction to improve the performance and increasing the density measuring capability of the previous Hydrostatic Weighing Apparatus (HWA-NIS) at the National Institute of Standards (NIS) up to 20 kg.
Hamdy Mohamed +3 more
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Associations of residential walkability and greenness with arterial stiffness in the UK Biobank
Background: Arterial stiffness is a key non-invasive marker of early vascular ageing, however, little is known of its associations with urban built environment.
Ka Yan Lai +4 more
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Convergence, Density, and τ-Density of Bounded Sequences [PDF]
1. Let N be the set of positive integers, let E be the Banach space of all bounded real-valued functions on N, and let E+ be its positive cone, i.e., E+= IfGE|f(n) 2O0 for all nEN}. If f-gEE+ we shall say f 2 g. If J C N, we say J has density a, or d (J) =a, if (1.1) limn (1/n)C{Jn { 1, 2, * , n} } =a.
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We prove that for any r r , “ entropy = r \operatorname {entropy} = r ” is a dense condition in the uniform topology.
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q-Density points and q-density topologies
Let \(\lambda (.)\) denote the Lebesgue measure and \(\Omega \) the \(\sigma \) -algebra of Lebesgue measurable subsets of \(\mathbb R\). of real numbers. For \( n\geq 1\), \(x\in \mathbb R\) and \(A\in \Omega \), define the sets \(A_{n}(x)=\left[ n(A-x\right] \cap \left[ -1,1\right] \) and \(A_{n}^{\prime }(x)=\left[ -1,1 \right] \smallsetminus A_{n ...
Papachristodoulos, C. +1 more
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Density divergence and density convergence
Divergence between two distributions has been of statistical interest for more than a century, beginning with Karl Pearson with his famous chisquare test. The paper revisits some of the well-known density divergence measures, and studies their interrelationship.
Malay Ghosh, Partha Sarker
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