Page 105 - DMTH402_COMPLEX_ANALYSIS_AND_DIFFERENTIAL_GEOMETRY

Complex Analysis and Differential Geometry

Notes Answers: Self Assessment

 (z z ) j

1.  0 j 1 2. convergence
j 0 (s z ) 0 


3. R < |z – z | < R 2 4. f(z) =  z . j 
0
1
j 2

9.7 Further Readings

Books Ahelfors, D.V. : Complex Analysis
Conway, J.B. : Function of one complex variable
Pati,T. : Functions of complex variable

Shanti Narain : Theory of function of a complex Variable
Tichmarsh, E.C. : The theory of functions
H.S. Kasana : Complex Variables theory and applications
P.K. Banerji : Complex Analysis
Serge Lang : Complex Analysis

H.Lass : Vector & Tensor Analysis
Shanti Narayan : Tensor Analysis
C.E. Weatherburn : Differential Geometry

T.J. Wilemore : Introduction to Differential Geometry
Bansi Lal : Differential Geometry.

98 LOVELY PROFESSIONAL UNIVERSITY