In this master thesis, it is proposed to solve in the large thedifferential equationZ2(d2y/dz2) + z (dy/dz) (b0+b1zm) + (c0+c1zm)y = 0Here, m is an arbitrary positive integer, the variable z is complex as are the constants bi, ci (i = 0, 1). It is also assumed that the roots of the indicial equation about the regular singular point z=0 are such that their difference is incongruent to zero modulo m.
| Identifer | oai:union.ndltd.org:BSU/oai:cardinalscholar.bsu.edu:handle/182818 |
| Date | 03 June 2011 |
| Creators | Wade, William J. |
| Contributors | Puttaswamy, T. K. |
| Source Sets | Ball State University |
| Detected Language | English |
| Format | v, 18, [1] leaves ; 28 cm. |
| Source | Virtual Press |
Page generated in 0.1261 seconds