Estimation of relative order of entire and meromorphic functions in terms of slowly changing functions

S. K. Datta; M. Mallik

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Estimation of relative order of entire and meromorphic functions in terms of slowly changing functions

机译：用缓慢变化的函数估计整个和亚纯函数的相对阶

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《International journal of contemporary mathematical sciences 》 |2011年第24期| 共12页
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S. K. Datta; M. Mallik;
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中图分类数学 ;
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专利

1. Estimation of growth of composite entire and meromorphic functions of order zero on the basis of slowly changing functions [J] . S. K. Datta, M. Mallik International journal of mathematical analysis . 2011 ,第21a24期

机译：基于缓慢变化的函数估计零阶复合完整和亚纯函数的增长
2. Estimation of Comparative Growth Properties of Entire and Meromorphic Functions in Terms of Their Relative Order [J] . Arkojyoti Biswas International Journal of Analysis and Applications . 2014 ,第2期

机译：根据它们的相对阶估计整个和亚纯函数的比较生长特性
3. Applications of slowly changing functions in the estimation of growth properties of composite entire functions on the basis of their maximum terms and maximum moduli [J] . Sanjib Kumar Datta, Tanmay Biswas, Azizul Haque International mathematical forum . 2014 ,第5期

机译：缓慢变化的函数在基于其最大项和最大模量的复合整体函数的增长特性估计中的应用
4. SOME OLD (UNSOLVED) AND NEW PROBLEMS AND CONJECTURES ON FUNCTIONAL EQUATIONS OF ENTIRE AND MEROMORPHIC FUNCTIONS [C] . CHUNG-CHUN YANG ICM Satellite Conference on Complex Analysis and Potential Theory . 2007

机译：一些旧（未解决的）和新的问题和猜想整体和亚纯函数的功能方程
5. The final set of meromorphic and entire functions. [D] . Gusti, Aiman Mustafa Mahmoud. 1989

机译：亚纯函数和整个函数的最终集合。
6. Growth Analysis of Composite Entire and Meromorphic Functions in the Light of Their Relative Orders [O] . Sanjib Kumar Datta, Tanmay Biswas, Chinmay Biswas 2014

机译：根据它们的相对顺序对复合整体和亚纯函数的增长分析
7. Applications of Slowly Changing Functions in the Estimation of Growth Properties of Composite Entire Functions on the Basis of their Maximum Terms and Maximum Moduli [O] . Sanjib Kumar Datta, Tanmay Biswas, R. N. Tagore Road, 2015

机译：基于最大项和最大模数的缓变函数在复合函数生长性估计中的应用

Estimation of relative order of entire and meromorphic functions in terms of slowly changing functions

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