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- W11897782 abstract "This chapter discusses the addition of angular momenta. The rule of addition of angular momenta gives the possible values of the total angular momentum of a system consisting of two particles or more complex components with angular momenta j1 and j2. This rule is, in fact, closely related to the properties of wave functions with respect to spatial rotations and follows immediately from the properties of spinors. For a complete solution of the problem of the addition of angular momenta, the problem of constructing the wave function of a system must be considered with a given total angular momentum from those of its two component particles. The chapter also highlights the vector addition coefficients or Clebsch–Gordan coefficients and the reduced matrix elements. The chapter describes the 6j-symbol, also known as Racah coefficients. It also describes the Matrix elements for axially symmetric systems. The basis for calculating the matrix elements of quantities pertaining to systems of the symmetrical-top type is the expression for the integral of the product of three D functions." @default.
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- W11897782 date "1977-01-01" @default.
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- W11897782 title "ADDITION OF ANGULAR MOMENTA" @default.
- W11897782 doi "https://doi.org/10.1016/b978-0-08-020940-1.50021-9" @default.
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