Boulbeba Abdelmoumen, Abdelkader DEHICI, Aref Jeribi and Maher Mnif (2008) Some New Properties in Fredholm Theory, Schechter Essential Spectrum, and Application to Transport Theory. Journal of Inequalities and Applications , (), 852676, Springer
Scientific Publications
Important: This page is frozen. New documents are now available in the digital repository DSpace
Abstract
The theory of measures of noncompactness has many applications on topology, functional analysis, and operator theory. In this paper, we consider one axiomatic approach to this notion which includes the most important classical definitions. We give some results concerning a certain class of semi-Fredholm and Fredholm operators via the concept of measures of noncompactness. Moreover, we establish a fine description of the Schechter essential spectrum of a closed densely defined operators. These results are exploited to investigate the Schechter essential spectrum of a multidimensional neutron transport operator.
Information
Item Type | Journal |
---|---|
Divisions |
» Faculty of Science and Technology |
ePrint ID | 241 |
Date Deposited | 2014-12-19 |
Further Information | Google Scholar |
URI | https://univ-soukahras.dz/en/publication/article/241 |
BibTex
@article{uniusa241,
title={Some New Properties in Fredholm Theory, Schechter Essential Spectrum, and Application to Transport Theory},
author={Boulbeba Abdelmoumen, Abdelkader DEHICI, Aref Jeribi and Maher Mnif},
journal={Journal of Inequalities and Applications}
year={2008},
volume={},
number={},
pages={852676},
publisher={Springer}
}
title={Some New Properties in Fredholm Theory, Schechter Essential Spectrum, and Application to Transport Theory},
author={Boulbeba Abdelmoumen, Abdelkader DEHICI, Aref Jeribi and Maher Mnif},
journal={Journal of Inequalities and Applications}
year={2008},
volume={},
number={},
pages={852676},
publisher={Springer}
}