Lebesgue - Morrey函数空间类型的一些表征

Rena Eldar Kizi Kerbalayeva
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引用次数: 1

摘要

在数学的许多领域,我们需要精确的定义和函数空间的一些特征,以便绝对清楚。本文试图做到这一点,并介绍了新的定义和符号,以帮助我们的研究。我还研究了可逆的证明过程和一种新型的函数空间。在这篇科学论文中,我们研究了函数的新子,这些函数的空间子。本文研究了新的函数空间。在目前的科学工作中,我们研究了可微函数,这类函数的一些可微性质,特别是多变量群函数的可微空间的表征。在本文的开头,你会看到一份包含在本文中的标记列表。在此基础上给出了新归一化模糊空间的定义。下面你可以看到这些空间的几个特征化以及这些特征化的证明。最后,在函数和这些函数的导数之间存在联系,称为基本分析,这使得函数空间的表征成为科学和工程的实用工具。函数空间也被用于解决经济学、金融学、信息学和概率论等科学分支的许多有趣问题。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Some Characterization of the Function Space Type of Lebesgue−Morrey
As in many areas of Mathematics, we need precise definition and some characterization of function space in order to be absolutely clear. This paper seeks to do that and introduces new definitions and notations to aid our study. I also look at reversible processes of proofs and a new type of function spaces. In this scientific paper we have studied new sub of functions, sub of space of these functions. The new function spaces were investigated in this paper. In the present scientific work we have studied the differentiability functions, some differentiability properties of this type function and in particular, characterization of the differentiability spaces for the functions many groups of variables. At the start of this paper, you will see list of markings that are covered in the paper. Then I gave definition of new normed funksion spase. Following you can see several caharacterization of these spaces and proofs of these caracterization too. Finally, there is connection, known as the Fundamental Analysis, between functions and derivatives of these functions which makes the characterization of functions spaces as a practical tool for science and engineering. The function space is also use to solve many interesting problems some scientific branches like economics, finance, informatics and probability.
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