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1: 31.14 General Fuchsian Equation
§31.14 General Fuchsian Equation
§31.14(i) Definitions
The general second-order Fuchsian equation with N + 1 regular singularities at z = a j , j = 1 , 2 , , N , and at , is given by …
α β = j = 1 N a j q j .
Normal Form
2: 31.15 Stieltjes Polynomials
§31.15(i) Definitions
Stieltjes polynomials are polynomial solutions of the Fuchsian equation (31.14.1). …
3: Bibliography E
  • A. Erdélyi (1942b) The Fuchsian equation of second order with four singularities. Duke Math. J. 9 (1), pp. 48–58.
  • 4: Ranjan Roy
    Roy has published many papers on differential equations, fluid mechanics, special functions, Fuchsian groups, and the history of mathematics. …