The Spectrum of Fermat Curves.
P. Sarnak, R. Philips (1991)
Geometric and functional analysis
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P. Sarnak, R. Philips (1991)
Geometric and functional analysis
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Leadi, Liamidi, Marcos, Aboubacar (2007)
International Journal of Mathematics and Mathematical Sciences
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Ben-Naoum, A.K., Fabry, C., Smets, D. (2000)
Electronic Journal of Differential Equations (EJDE) [electronic only]
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Pavel Drábek (2014)
Mathematica Bohemica
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General mathematical theories usually originate from the investigation of particular problems and notions which could not be handled by available tools and methods. The Fučík spectrum and the -Laplacian are typical examples in the field of nonlinear analysis. The systematic study of these notions during the last four decades led to several interesting and surprising results and revealed deep relationship between the linear and the nonlinear structures. This paper does not provide a...
Altun, Muhammed (2011)
International Journal of Mathematics and Mathematical Sciences
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Panayiotis Psarrakos, Michael Tsatsomeros (2012)
Open Mathematics
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We introduce and study an envelope-type region ɛ(A) in the complex plane that contains the eigenvalues of a given n×n complex matrix A. ɛ(A) is the intersection of an infinite number of regions defined by cubic curves. The notion and method of construction of ɛ(A) extend the notion of the numerical range of A, F(A), which is known to be an intersection of an infinite number of half-planes; as a consequence, ɛ(A) is contained in F(A) and represents an improvement in localizing the spectrum...
Altay, Bilâl, Başar, Feyzi (2005)
International Journal of Mathematics and Mathematical Sciences
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Volker Wróbel (1986)
Studia Mathematica
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Omar Chakrone, Najib Tsouli, Mostafa Rahmani, Omar Darhouche (2014)
Applicationes Mathematicae
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The aim of this paper is to study the spectrum of the fourth order eigenvalue boundary value problem ⎧Δ²u = αu + βΔu in Ω, ⎨ ⎩u = Δu = 0 on ∂Ω. where (α,β) ∈ ℝ². We prove the existence of a first nontrivial curve of this spectrum and we give its variational characterization. Moreover we prove some properties of this curve, e.g., continuity, convexity, and asymptotic behavior. As an application, we study the non-resonance of solutions...
Yu. Abramov (1977)
Studia Mathematica
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