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21: 10.15 Derivatives with Respect to Order
22: 19.17 Graphics
Because the R -function is homogeneous, there is no loss of generality in giving one variable the value 1 or 1 (as in Figure 19.3.2). …
23: Bibliography K
  • J. J. Kovacic (1986) An algorithm for solving second order linear homogeneous differential equations. J. Symbolic Comput. 2 (1), pp. 3–43.
  • 24: 19.7 Connection Formulas
    25: 21.7 Riemann Surfaces
    To accomplish this we write (21.7.1) in terms of homogeneous coordinates: …
    26: 31.2 Differential Equations
    All other homogeneous linear differential equations of the second order having four regular singularities in the extended complex plane, { } , can be transformed into (31.2.1). …
    27: 19.16 Definitions
    which is homogeneous and of degree a in the z ’s, and unchanged when the same permutation is applied to both sets of subscripts 1 , , n . …
    28: 19.26 Addition Theorems
    29: Bibliography M
  • J. C. P. Miller (1950) On the choice of standard solutions for a homogeneous linear differential equation of the second order. Quart. J. Mech. Appl. Math. 3 (2), pp. 225–235.
  • 30: 19.25 Relations to Other Functions
    The transformations in §19.7(ii) result from the symmetry and homogeneity of functions on the right-hand sides of (19.25.5), (19.25.7), and (19.25.14). …