01730nam a2200217Ia 450000500170000000800410001702000130005808200150007110000200008624500320010625000080013826000090014630000180015550509270017370000180110094200080111899900170112695201230114395201230126695201230138920241211205630.0241211s1927    xx            000 0 und d  afcnm1311  a515.7I/W74  aWittaker E. T.  2aA Course Of Modern Analysis  a4ta  c1927  a595 páginas  a1. Complex numbers 2. The theory of convergence 3. Continuons functions and uniform convergence 4. The theory of riemann integration 5. The fundamental proportics of analysis functions taylor´n laurent´s and liouvill´s theorems 6. The theory of residues application to the evaluation of definite integrals 7. The expansion of functions in infinite series 8. Asympototic expansions and summable series 9. Fourier series and trigobometrical series 10. Linear differential equations 11. Integral equations 12. The gamma function 13.The zeta functions of riemann 14. The hypergeometric functions 15. Legondre functions 16. The confluent hygeometric functions 17. Bessel functions 18. The equations of mathematical physiscs 19. Mathieu functions 20. Elliptic functions General theorems and the wierstrassian functions 21. The theta functions 22. The jacobian ellptic functions 23. Ellippsoidal harmonics and lame´s equation  a Watson G. N.  yLIB  c50534d50534  00104070aBE-FCNMbBE-FCNMcTPd2018-02-09eDonacionfBuenoo515.7I/W74pFCNM2198r2025-06-16 00:00:00yLIBzExterno  00104070aBE-FCNMbBE-FCNMcTPd2018-02-09eDonacionfBuenoo515.7I/W74pFCNM2199r2025-06-16 00:00:00yLIBzInterno  00104070aBE-FCNMbBE-FCNMcTPd2018-05-11eDonacionfBuenoo515.7I/W74pFCNM2897r2025-06-16 00:00:00yLIBzExterno