Wiman‐Valiron theory for higher dimensional polynomial Cauchy‐Riemann equations

De?Almeida R.; Krau?har R.S.

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Wiman‐Valiron theory for higher dimensional polynomial Cauchy‐Riemann equations

机译：WiMan-Valiron高维多项式Cauchy-Riemann方程理论

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> In this paper, we introduce different kinds of growth orders for the set of entire solutions to the most general framework of higher‐dimensional polynomial Cauchy‐Riemann equations ∏ i = 1 p ( D ? λ i ) k i f = 0 , where D : =

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《Mathematical Methods in the Applied Sciences》 |2018年第1期|共13页
作者
De?Almeida R.; Krau?har R.S.;
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作者单位

University of Trás‐os‐Montes e Alto Douro UTAD Science and Technology School Department of Mathematics Quinta de Prados 5000‐801 Vila Real PortugalMathematics centre CMAT Pole CMAT‐UTAD and CEMAT‐IST Universidade de Lisboa;

Fachgebiet Mathematik Erziehungswissenschaftliche Fakult?tUniversit?t ErfurtNordh?user Str. 63 Erfurt D‐99089 Germany;

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原文格式 PDF
正文语种 eng
中图分类数学;
关键词
asymptotic growth behavior of generalized analytic functions; polynomial Cauchy‐Riemann equations; projection formulae; growth orders;

机译：广义分析函数的渐近生长行为;多项式Cauchy-riemann方程式;投影公式;增长订单;
入库时间 2022-08-20 18:19:48

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2. The Extended Problems of Solution for Cauchy-Riemann Equation [J] . MA, Zhong-tai, ZHAO, 数学季刊：英文版 . 2005,第003期
3. Wiman‐Valiron theory for higher dimensional polynomial Cauchy‐Riemann equations [J] . De?Almeida R., Krau?har R.S. Mathematical Methods in the Applied Sciences . 2018,第1期

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6. On the growth type of entire solutions to higher dimensional polynomial Cauchy-Riemann equations [C] . R. De Almeida, R. S. Krausshar International Conference of Numerical Analysis and Applied Mathematics . 2018

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8. On the Projective Theory of Two Dimensional Riemann Spaces [O] . T. Y. Thomas 1945

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Wiman‐Valiron theory for higher dimensional polynomial Cauchy‐Riemann equations

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