[30Xxx]  --  Functions of a complex variable

  • [30Axx]  --  General properties
      [30A10]  --  Inequalities in the complex domain
  • [30Cxx]  -- 
      [30C15]  --  Zeros of polynomials, rational functions, and other analytic functions (e.g. zeros of functions with bounded Dirichlet integral)
      [30C45]  --  Special classes of univalent and multivalent functions (starlike, convex, bounded rotation, etc.)
      [30C80]  -- Maximum principle; Schwarz's lemma, Lindelöf principle, analogues and generalizations; subordination
    [30Exx]  --  Miscellaneous topics of analysis in the complex domain 
      [30E20]  --   Integration, integrals of Cauchy type, integral representations of analytic functions
  • [30Dxx]  --  Entire and meromorphic functions, and related topics 
      [30D35]  --  Distribution of values, Nevanlinna theory
  • [30Exx]  --  Miscellaneous topics of analysis in the complex domain 
      [30E10]  --   Approximation in the complex domain
      [30E20]  --   Integration, integrals of Cauchy type, integral representations of analytic functions
 

Editors

R.P. Agarwal
G. Anastassiou
T. Ando
H. Araki
A.G. Babenko
D. Bainov
N.S. Barnett
H. Bor
J. Borwein
P.S. Bullen
P. Cerone
S.H. Cheng
L. Debnath
S.S. Dragomir
N. Elezovic
A.M. Fink
A. Fiorenza
T. Furuta
L. Gajek
H. Gauchman
C. Giordano
F. Hansen
D. Hinton
A. Laforgia
L. Leindler
C.-K. Li
L. Losonczi 
A. Lupas
R. Mathias
T. Mills
G.V. Milovanovic
R.N. Mohapatra
B. Mond
M.Z. Nashed
C.P. Niculescu
I. Olkin
B. Opic
B. Pachpatte
Z. Pales
C.E.M. Pearce
J. Pecaric
L.-E. Persson
L. Pick
I. Pressman
S. Puntanen
F. Qi
A.G. Ramm
T.M. Rassias
A. Rubinov
S. Saitoh
J. Sandor
S.P. Singh
A. Sofo
H.M. Srivastava
K.B. Stolarsky
G.P.H. Styan
L. Toth
R. Verma
F. Zhang

© 2000 School of Communications and Informatics, Victoria University of Technology. All rights reserved.
JIPAM is published by the School of Communications and Informatics which is part of the Faculty of Engineering and Science, located in Melbourne, Australia. All correspondence should be directed to the editorial office.

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