Bounds for a class of quasilinear integral operators on the set of non-negative and non-negative monotone functions

Kalybay A. A.; Oinarov R.

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Bounds for a class of quasilinear integral operators on the set of non-negative and non-negative monotone functions

机译：一类非负和非负单调函数上一类Quasilinear Intional Operator的界限

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摘要

We consider weighted bounds for quasilinear integral operators of the form

机译：我们考虑了表格的Quasilinear积分运营商的加权范围

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来源
《Izvestiya. Mathematics》 |2019年第2期|共22页
作者
Kalybay A. A.; Oinarov R.;
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作者单位

KIMEP Univ Alma Ata Kazakhstan;

Gumilyov Eurasian Natl Univ Astana Kazakhstan;

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原文格式 PDF
正文语种 eng
中图分类数学;
关键词
integral operator; inequality of Hardy type; weight function; kernel; monotone function;

机译：积分运营商;耐寒类型的不等式;体重函数;核;单调函数;

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1. Bounds for a class of quasilinear integral operators on the set of non-negative and non-negative monotone functions [J] . Kalybay A. A., Oinarov R. Izvestiya. Mathematics . 2019,第2期

机译：一类非负和非负单调函数上一类Quasilinear Intional Operator的界限
2. Norm inequalities for a class of elementary operators generated by analytic functions with non-negative Taylor coefficients in ideals of compact operators related to p-modified unitarily invariant norms [J] . Jocic Danko R., Lazarevic Milan, Milosevic Stefan Linear Algebra and its Applications . 2018,第期

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3. Boundedness of quasilinear integral operators of iterated type with Oinarov's kernel on the cone of monotone functions [J] . Stepanov V. D., Shambilova G. E. Doklady. Mathematics . 2017,第1期

机译：用Oinarov在单调函数锥体上迭代类型的Quasilinear Intional Operator的界限
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5. Path integrals on a compact manifold with non-negative curvature. [D] . Lim, Poon Chuan Adrian. 2006

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6. Decoding the Encoding of Functional Brain Networks: an fMRI Classification Comparison of Non-negative Matrix Factorization (NMF) Independent Component Analysis (ICA) and Sparse Coding Algorithms [O] . Jianwen Xie, Pamela K. Douglas, Ying Nian Wu, -1

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7. Extreme rays and faces for the cone of class functions non-negative on the set of Gram matrices [O] . Pate Thomas H. 2004

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Bounds for a class of quasilinear integral operators on the set of non-negative and non-negative monotone functions

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