Home Articles List Article Information
Sahand Communications in Mathematical Analysis
Journal Archive
Volume Volume 11 (2018)
Volume Volume 10 (2018)
Volume Volume 09 (2018)
Volume Volume 08 (2017)
Volume Volume 07 (2017)
Volume Volume 06 (2017)
Volume Volume 05 (2017)
Volume Volume 04 (2016)
Volume Volume 03 (2016)
Volume Volume 02 (2015)
Volume Volume 01 (2014)
Datta, S., Biswas, T. (2018). On $L^*$-proximate order of meromorphic function. Sahand Communications in Mathematical Analysis, 10(1), 29-35. doi: 10.22130/scma.2016.23127
Sanjib Datta; Tanmay Biswas. "On $L^*$-proximate order of meromorphic function". Sahand Communications in Mathematical Analysis, 10, 1, 2018, 29-35. doi: 10.22130/scma.2016.23127
Datta, S., Biswas, T. (2018). 'On $L^*$-proximate order of meromorphic function', Sahand Communications in Mathematical Analysis, 10(1), pp. 29-35. doi: 10.22130/scma.2016.23127
Datta, S., Biswas, T. On $L^*$-proximate order of meromorphic function. Sahand Communications in Mathematical Analysis, 2018; 10(1): 29-35. doi: 10.22130/scma.2016.23127

On $L^*$-proximate order of meromorphic function

Article 3, Volume 10, Issue 1, Spring 2018, Page 29-35  XML PDF (77 K)
Document Type: Research Paper
DOI: 10.22130/scma.2016.23127
Authors
Sanjib Datta 1; Tanmay Biswas2
1Department of Mathematics, University of Kalyani, P.O.-Kalyani, Dist-Nadia, PIN-741235, West Bengal, India.
2Rajbari, Rabindrapalli, R. N. Tagore Road, P.O.-Krishnagar, Dist-Nadia, PIN-741101, West Bengal, India.
Abstract
In this paper we introduce the notion of $L^{* }$-proximate order of meromorphic function and prove its existence.
Keywords
Meromorphic function; $L^*$-order; $L^*$- proximate order
Main Subjects
Complex analysis
References
[1] I. Lahiri, Generalised proximate order of meromorphic functions, Mat. Vesnik, 41 (1989), pp. 9-16.

[2] S.M. Shah, On proximate orders of integral functions, Bull. Amer. Math. Soc., 52 (1984), pp. 326-328.

[3] S.K. Singh and G.P. Barker, Slowly changing functions and their applications, Indian J. Math., 19 (1977), pp. 1-6.

[4] D. Somasundaram and R. Thamizharasi, A note on the entire functions of L-bounded index and L-type, Indian J. Pure Appl. Math., 19 (1988), pp. 284-293.

[5] G. Valiron, Lectures on the general theory of integral functions, Chelsea Publishing Company, 1949.

Statistics
Article View: 638
PDF Download: 94