Nanoparticle dynamics: A multiscale analysis of the Liouville equation
Article Abstract:
A theory of nanoparticle dynamics that is based on scaling arguments and the Liouville equation is presented. The results are obtained via formal asymptotic expansions in mass, size and other physical and kinetic parameter ratios.
Publication Name: Journal of Physical Chemistry B
Subject: Chemicals, plastics and rubber industries
ISSN: 1520-6106
Year: 2005
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The backward Stochastic Liouville equation
Article Abstract:
The backward Stochastic Liouville equation (SLE) has advantages over the usual SLE with regard to obtaining numerical and analytical results. More analytic solutions for diffusion-controlled care is likely to surface.
Publication Name: Journal of Physical Chemistry B
Subject: Chemicals, plastics and rubber industries
ISSN: 1520-6106
Year: 2004
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Fractional diffusion based on Riemann-Liouville fractional derivatives
Article Abstract:
A fractional diffusion equation involving Riemann-Liouville fractional derivatives is solved exactly.
Publication Name: Journal of Physical Chemistry B
Subject: Chemicals, plastics and rubber industries
ISSN: 1520-6106
Year: 2000
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