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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 (77.28 K)
Document Type: Research Paper
DOI: 10.22130/scma.2016.23127
Authors
Sanjib Datta email 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.

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