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Bimodal distribution of cylinder fragments

Combustion, Explosion, and Shock Waves, 1991
The Weibull unimodal distribution satisfactorily describes only those cylinder fragment spectra produced from brittle steel explosively loaded by high-brisance explosives. To describe the bimodal spectra obtained from the loading of ductile steel cylinders by TNT charges and other low-brisance explosives, we propose a statistical model of the spectrum ...
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Evolving networks with bimodal degree distribution

The European Physical Journal B, 2012
Networks with bimodal degree distribution are most robust to targeted and random attacks. We present a model for constructing a network with bimodal degree distribution. The procedure adopted is to add nodes to the network with a probability p and delete the links between nodes with probability (1 − p).
Abhijeet R. Sonawane   +3 more
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Minimizing Makespan with Bimodal Processing Time Distributions

Management Science, 1981
We consider the problem of scheduling n tasks on two identical parallel processors. Task i has a processing time of one time unit, but might have to undergo processing for a second time unit with probability pi, i.e., the processing time distributions of the tasks have mass only on one and on two.
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Bimodal Distributions and Plasma Shock Wave Structure

The Physics of Fluids, 1963
The distribution of molecular velocities in a strong shock wave is usually assumed to be bimodal, on the basis of mean free path arguments. Indeed, this assumption has been confirmed by Sakurai for the case of rigid sphere molecules. It turns out that such a confirmation is no longer possible when the intermolecular forces have sufficiently long ranges;
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A characterization of a bimodal distribution

Communications in Statistics - Theory and Methods, 1978
As a sequel to Khlnchirie's definition of unimodality a bimodal distribution function is defined, A characterization for such a distribution is given using the well-known result of Khinchine on unimodality and a characterization theorem for a U-shaped probability density function by Ghosh and Shanbhag(1972).
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Asymmetrical Bimodal Distributions with Screw Modes

2016
The Boltzmann equation for the model of hard spheres is considered. Approximate bimodal solutions for the Boltzmann equation are built for the case when the Maxwellian modes are screws with di??erent degrees of infinitesimality of angular velocities. Some su??cient conditions for the minimization of the uniform-integral remainder between the sides of ...
Gordevskyy, V.D., Sazonova, E.S.
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Bimodal speed distributions in laser-cooled atoms

Physical Review Letters, 1989
, Shevy, , Weiss, , Ungar, , Chu
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