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Semi-Fredholm Operators and Periodic Solutions for Linear Functional Differential Equations
, 1999 J. Shin, Toshiki Naito
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Hamiltonian Formulation and Aspects of Integrability of Generalised Hydrodynamics. [PDF]
Ann Henri PoincareBonnemain T, Caudrelier V, Doyon B.
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Physical scales in the Wigner-Boltzmann equation.
Ann Phys (N Y), 2013 Nedjalkov M +7 more
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28th Annual Computational Neuroscience Meeting: CNS*2019. [PDF]
BMC Neurosci, 2019 europepmc +1 more source
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Index for generalized Fredholm operators and generalized perturbation theory
Georgian Mathematical Journal, 2023In this paper, we develop some generalized Fredholm perturbation results for bounded linear operators acting on non-reflexive Banach spaces satisfying certain conditions.
Rabeb Aydi, Imen Ferjani, Bilel Krichen
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Spectral description of Fredholm operators via polynomially Riesz operators perturbation
Georgian Mathematical Journal, 2022In this paper, we establish some spectral analysis in Fredholm theory involving the concept of a polynomially Riesz operators perturbation. Moreover, we apply the obtained results to analyze the incidence of some essential spectra of a perturbed operator
F. Abdmouleh, Hassen Khlif, I. Walha
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Gulf Journal of Mathematics
In this work, we investigate the existence of periodic solutions for a class of evolution equations defined as w(t) = (L + C(t))w(t) + H(t). Sufficient conditions on the family of operators {C(t), t ≥ 0}, L and H are proposed to derive the periodicity of
Mohammed Kriche +2 more
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In this work, we investigate the existence of periodic solutions for a class of evolution equations defined as w(t) = (L + C(t))w(t) + H(t). Sufficient conditions on the family of operators {C(t), t ≥ 0}, L and H are proposed to derive the periodicity of
Mohammed Kriche +2 more
semanticscholar +1 more source