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Some remarks on the comparison principle in Kirchhoff equations
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In this paper we study the validity of the comparison principle and the sub-supersolution method for Kirchhoff type equations. We show that these principles do not work when the Kirchhoff function is increasing, contradicting some previous results. We give an alternative sub-supersolution method and apply it to some models.
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Cited by 2 Pith papers
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An iterative method for Kirchhoff type equations and its applications
An invariant-set existence theorem for nonlocal Kirchhoff-Carrier equations is asserted, but the proof rests on a false identity for r_M and an invalid gradient bound.
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Positive solutions of inhomogeneous Kirchhoff type equations with indefinite data
For a Kirchhoff equation with indefinite data, the paper characterizes positive solvability through an auxiliary linear problem, showing existence, multiplicity, uniqueness, and nonexistence depending on the exponent ...
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