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6篇 您的检索式：作者名="Aref Jeribi"

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		题名	作者	年代	出处	被引量
	1	On the essential spectrum of transport operators on Li spaces 显示文摘	Khalid Latrach and Aref Jeribi	1996	JMath Phy1996，37，12：	1
	2	On the essential spectrum of transport operators on Li spaces 显示文摘	Khalid Latrach and Aref Jeribi	1996	JMath Phy1996，37，12：	1
	3	: Some Applications of the Regularity and Irreducibility on Transport Theory显示文摘	Afif Ben Amar Aref Jeribi Maher Mnif	2010	Acta applicandae mathematicae2010，110，：	1
	4	Fixed Point Theorems for(p, q)-Quasi-Contraction Mappings in Cone Metric Spaces显示文摘In this work, the authors introduce the concept of(p, q)-quasi-contraction mapping in a cone metric space. We prove the existence and uniqueness of a fixed point for a(p, q)-quasi-contraction mapping in a complete cone metric space. The results of this paper generalize and unify further fixed point theorems for quasi-contraction, convex contraction mappings and two-sided convex contraction of order 2.	Wajdi CHAKER Abdelaziz GHRIBI Aref JERIBI Bilel KRICHEN	2016	Chinese Annals of Mathematics,Series B2016，37，2：	1
	5	STABILITY OF THE S-LEFT AND S-RIGHT ESSENTIAL SPECTRA OF A LINEAR OPERATOR显示文摘In the present paper, we define the S-left and the S-right essential spectra of a linear operator and we study the stability of the S-essential spectra on a Banach space.	Aymen AMMAR Bilel BOUKETTAYA Aref JERIBI	2014	Acta Mathematica Scientia2014，34，6：	0
	6	ON GRAPH MEASURES IN BANACH SPACES AND DESCRIPTION OF ESSENTIAL SPECTRA OF MULTIDIMENSIONAL TRANSPORT EQUATION显示文摘In this paper,we define new measures called respectively graph measure of noncompactness and graph measure of weak noncompactness.Moreover,we apply the obtained results to discuss the incidence of some perturbation results realized in [2] on the behavior of essential spectra of such closed densely defined linear operators on Banach spaces.These results are exploited to investigate the essential spectra of a multidimensional neutron transport operator on L1 spaces.	Boulbeba Abdelmoumen Aref Jeribi Maher Mnif	2012	Acta Mathematica Scientia2012，32，5：	0

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