1 |
T. Sheil-Small, Constants for planar harmonic mappings, J. Lond. Math. Soc., 2(2)(1990), 237-248.
DOI
|
2 |
B. Bhowmik and N. Das, Bohr phenomenon for subordinating families of certain univalent functions, J. Math. Anal. Appl., 462(2)(2018), 1087-1098.
DOI
|
3 |
B. Bhowmik and N. Das, Bohr phenomenon for locally univalent functions and logarithmic power series, Comput. Methods Funct. Theory, 19(4)(2019), 729-745.
DOI
|
4 |
H. Bohr, A theorem concerning power series, Proc. London Math. Soc., 2(1)(1914), 1-5.
DOI
|
5 |
J. Clunie and T. Sheil-Small, Harmonic univalent functions, Ann. Acad. Sci. Fenn. Ser. A. I Math, 9(1984), 3-25.
DOI
|
6 |
M. S. Liu, S. Ponnusamy and J. Wang, Bohr's phenomenon for the classes of Quasi-subordination and K-quasiregular harmonic mappings, Revista de la Real Academia de Ciencias Exactas, F'isicas y Naturales. Serie A. Matem'aticas, 114(3)(2020), 1-15.
|
7 |
Z. H. Liu and S. Ponnusamy, Bohr radius for subordination and K-quasiconformal harmonic mappings, Bull. Malays. Math. Sci. Soc., 42(5)(2019), 2151-2168.
DOI
|
8 |
Y. A. Muhanna, R. M. Ali and Saminathan Ponnusamy, On the Bohr inequality, Progress in Approximation Theory and Applicable Complex Analysis, Springer, (2017), 269-300.
|
9 |
L. E. Schaubroeck, Subordination of planar harmonic functions, Complex Var. Elliptic Equ., 41(2)(2000), 163-178.
|
10 |
I. R. Kayumov, S. Ponnusamy and N. Shakirov. Bohr radius for locally univalent harmonic mappings, Math. Nachr., 291(11-12)(2018), 1757-1768.
DOI
|
11 |
Y. A. Muhanna, Bohr's phenomenon in subordination and bounded harmonic classes, Complex Var. Elliptic Equ., 55(11)(2010), 1071-1078.
DOI
|