Results 301 to 310 of about 2,240,629 (329)
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Screened Coulomb scattering versus Thomson scattering

European Journal of Physics, 2002
The authors reexamine the basics of classical scattering of a particle from the early models of a neutral atom governed by the Thomson potential, a screened Coulomb potential, and a screened Yukawa potential.
Monceau, Pascal   +2 more
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Scattering and Inverse Scattering

1993
For a given potential, the scattering method has been commonly used to find the wave functions in quantum mechanics. An inverse process of this scattering is to find the potential from known scattering data. Such a process is called the inverse scattering method. If the potential satisfies a nonlinear evolution equation (the differential equation u t =
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Rayleigh scattering

Applied Optics, 1981
We all know that blue skies and red sunsets are due to the “Rayleigh scattering” of sunlight. But beyond that, Rayleigh scattering means different things to different scientists.
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Interferometric Scattering Microscopy

Annual Review of Physical Chemistry, 2019
Interferometric scattering microscopy (iSCAT) is an extremely sensitive imaging method based on the efficient detection of light scattered by nanoscopic objects. The ability to, at least in principle, maintain high imaging contrast independent of the exposure time or the scattering cross section of the object allows for unique applications in single ...
Young, G, Kukura, P
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Multiple scattering and scattering cross sections

The Journal of the Acoustical Society of America, 2018
The scattering cross section for a cluster of scatterers can be calculated using various methods, either exactly or by invoking various approximations. Of special interest are methods in which the scattering properties of individual members of the cluster are used. The underlying question is: Can the contribution to the cluster's cross section from any
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Scatter Simulation Including Double Scatter

IEEE Nuclear Science Symposium Conference Record, 2005, 2006
We propose and evaluate a new scatter simulation algorithm to correct for scattered events in 3D PET. The algorithm simulates both single and double scatter. We show that single and double scatter distribution can have different shapes. This may cause difficulties if the total scatter is estimated by scaling the single scatter contribution.
C. Tsoumpas   +4 more
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Scattering Matrices in Many-Body Scattering

Communications in Mathematical Physics, 1999
Let \(\{X_a; a\in I\}\) be a family of linear subspaces of \(\mathbb{R}^n= X_0\), \(X_1= \{0\}\), and \(X^a\) the orthocomplement of \(X_a\). The author treats \(S\)-matrices of the many-body Hamiltonian \(H= \Delta+\sum_{a\in I}(\pi^a)^* V_a\). Consider \(h_a= \Delta+ \sum_{b\leq a}V_b\) on \(\mathbb{L}^2(X^a)\). Let \(\varepsilon_\alpha\), \(\alpha= (
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Neutron Scattering

Annual Review of Biophysics and Bioengineering, 1972
B P, Schoenborn, A C, Nunes
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Neutron scattering

Nature, 1989
S, Cusack   +5 more
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Electromagnetic Scattering

Science, 1965
R L, Rowell, R S, Stein
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