Difference between revisions of "Forest AngMomRecoupling"
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| + | The recoupling of two subsystems <math>\psi</math> with angular momenta <math>j_1</math> and <math>j_2</math> to a new system<math> \Psi</math> with total angular momentum <math>J</math> is written as | ||
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<math>\Psi^{J}_{M} = \sum_{m_1,m_2} C^{j_1,j_2,J}_{m_1,m_2,M} \psi^{j_1}_{m_1} \psi^{j_2}_{m_2}</math> | <math>\Psi^{J}_{M} = \sum_{m_1,m_2} C^{j_1,j_2,J}_{m_1,m_2,M} \psi^{j_1}_{m_1} \psi^{j_2}_{m_2}</math> | ||
<math>C^{j_1,j_2,J}_{m_1,m_2,M}</math> : Clebsch-Gordon Coefficient | <math>C^{j_1,j_2,J}_{m_1,m_2,M}</math> : Clebsch-Gordon Coefficient | ||
Revision as of 22:35, 8 January 2010
The recoupling of two subsystems with angular momenta and to a new system with total angular momentum is written as
: Clebsch-Gordon Coefficient