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11—18 of 18 matching pages

11: Bibliography S
  • K. Srinivasa Rao, V. Rajeswari, and C. B. Chiu (1989) A new Fortran program for the 9 - j angular momentum coefficient. Comput. Phys. Comm. 56 (2), pp. 231–248.
  • K. Srinivasa Rao and V. Rajeswari (1993) Quantum Theory of Angular Momentum: Selected Topics. Springer-Verlag, Berlin.
  • K. Srinivasa Rao and K. Venkatesh (1978) New Fortran programs for angular momentum coefficients. Comput. Phys. Comm. 15 (3-4), pp. 227–235.
  • K. Srinivasa Rao (1981) Computation of angular momentum coefficients using sets of generalized hypergeometric functions. Comput. Phys. Comm. 22 (2-3), pp. 297–302.
  • 12: Bibliography V
  • D. A. Varshalovich, A. N. Moskalev, and V. K. Khersonskiĭ (1988) Quantum Theory of Angular Momentum. World Scientific Publishing Co. Inc., Singapore.
  • 13: Bibliography B
  • L. C. Biedenharn and J. D. Louck (1981) Angular Momentum in Quantum Physics: Theory and Application. Encyclopedia of Mathematics and its Applications, Vol. 8, Addison-Wesley Publishing Co., Reading, M.A..
  • L. C. Biedenharn and H. van Dam (Eds.) (1965) Quantum Theory of Angular Momentum. A Collection of Reprints and Original Papers. Academic Press, New York.
  • D. M. Brink and G. R. Satchler (1993) Angular Momentum. 3rd edition, Oxford University Press, Oxford.
  • 14: Bibliography F
  • D. F. Fang and J. F. Shriner (1992) A computer program for the calculation of angular-momentum coupling coefficients. Comput. Phys. Comm. 70 (1), pp. 147–153.
  • 15: 33.22 Particle Scattering and Atomic and Molecular Spectra
    The reduced mass is m = m 1 m 2 / ( m 1 + m 2 ) , and at energy of relative motion E with relative orbital angular momentum , the Schrödinger equation for the radial wave function w ( s ) is given by …
    16: Bibliography C
  • J. N. L. Connor and D. C. Mackay (1979) Calculation of angular distributions in complex angular momentum theories of elastic scattering. Molecular Physics 37 (6), pp. 1703–1712.
  • 17: 18.39 Applications in the Physical Sciences
    where L 2 is the (squared) angular momentum operator (14.30.12). … p here being the order of the Laguerre polynomial, L p ( 2 l + 1 ) of Table 18.8.1, line 11, and l the angular momentum quantum number, and where …
    18: 1.18 Linear Second Order Differential Operators and Eigenfunction Expansions
    For fixed angular momentum the appropriate self-adjoint extension of the above operator may have both a discrete spectrum of negative eigenvalues λ n , n = 0 , 1 , , N 1 , with corresponding L 2 ( [ 0 , ) , r 2 d r ) eigenfunctions ϕ n ( r ) , and also a continuous spectrum λ [ 0 , ) , with Dirac-delta normalized eigenfunctions ϕ λ ( r ) , also with measure r 2 d r . …