Multipole expansion：The Multipole Expansion
The Multipole Expansion
2021年1月3日—Amultipoleexpansionisamathematicalseriesrepresentingafunctionthatdependsonangles—usuallythetwoanglesonasphere.。其他文章還包含有：「41MultipoleExpansion」、「Lecture8」、「Multipoleexpansion」、「MultipoleExpansion」、「MultipoleExpansion」、「MultipoleexpansionofElectrostaticPotential」、「Sphericalmultipolemoments」
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4 1 Multipole Expansion
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Expansion in Cartesian coordinates is more useful for our purposes. We first summarize the formulae needed for the expansion. Multipole Expansion in Cartesian ...
Lecture 8
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- This equation is called a multipole expansion. The l = 0 term is called the monopole term, l = 1 are the dipole terms, etc. - We must now determine the ...
Multipole expansion
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A multipole expansion is a mathematical series representing a function that depends on angles—usually the two angles used in the spherical coordinate ...
Multipole Expansion
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In other words, multipole expansion describes the intermolecular interaction of two non-spherically symmetric, distant objects by the “interaction” of ...
Multipole Expansion
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Multipole expansion of Electrostatic Potential
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Instead, we will consider the expansion in rectangular coordinates. Multipole expansion in Cartesian Coordinates. One can expand the potential expression (1) ...
Spherical multipole moments
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In physics, spherical multipole moments are the coefficients in a series expansion of a potential that varies inversely with the distance R to a source, ...