Megan Mihail

Prof. Dr. Megan Mihail

West University of Timisoara
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Research Focus & Metrics

Academic Career Length

50Years (1977-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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1 March 2002 in Integral Equations and Operator Theory
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Megan MihailMegan Mihail
Megan Mihail
BSBogdan Sasu
Bogdan Sasu
ASAdina Luminița Sasu
Adina Luminița Sasu

1 February 1983 in Bulletin of the Australian Mathematical Society
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PPPetre Preda
Petre Preda
Megan MihailMegan Mihail
Megan Mihail
In this paper we study nonuniform dichotomy concepts of linear evolutionary processes which are defined in a general Banach space and whose norms can increase no faster than an exponential. Connections between the dichotomy concepts and (B, D) admissibility properties are established. These connections have been partially accomplished in an earlier paper by the authors for the case when the process was a semigroup of class C0 and (B, D) = [(Lp, Lq).

2 June 2013 in Monatshefte für Mathematik
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Nicolae LupaNicolae Lupa
Nicolae Lupa
Megan MihailMegan Mihail
Megan Mihail

1 January 2002 in Bulletin of the Belgian Mathematical Society - Simon Stevin
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Megan MihailMegan Mihail
Megan Mihail
ASAdina Luminița Sasu
Adina Luminița Sasu
BSB. Sasu
B. Sasu
Project Euclid - mathematics and statistics online

1 January 2012 in Applicable Analysis and Discrete Mathematics
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Journal Article
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Popa Ioan-LucianPopa Ioan-Lucian
Popa Ioan-Lucian
Megan MihailMegan Mihail
Megan Mihail
TCTraian Ceauşu
Traian Ceauşu
In this paper we investigate some dichotomy concepts for linear difference equations in Banach spaces. Characterizations of these concepts are given. Some illustrating examples clarifies the relations between these concepts.

1 January 2003 in Bulletin of the Belgian Mathematical Society - Simon Stevin
Verified
Journal Article
Open access
PDF file
Megan MihailMegan Mihail
Megan Mihail
ASAdina Luminița Sasu
Adina Luminița Sasu
BSBogdan Sasu
Bogdan Sasu
Project Euclid - mathematics and statistics online