Search Results - "Rachůnková, I."
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Lower and upper functions in a singular Dirichlet problem with ø-Laplacian
Published in Mathematical Notes (01-03-2015)“…The paper investigates the Dirichlet problem with ø-Laplacian of the form An existence principle which can be used for problems where f ( t, x, y ) may have…”
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Solvability of discrete Neumann boundary value problems
Published in Journal of mathematical analysis and applications (01-07-2007)“…In this article we gain solvability to a nonlinear, second-order difference equation with discrete Neumann boundary conditions. Our methods involve new…”
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On the Existence of Two Solutions of the Four-Point Problem
Published in Journal of mathematical analysis and applications (01-07-1995)“…We have proved the existence of at least two different solutions to the equation u″ = ƒ( t, u, u′, s), where s ∈ R . The solutions fulfill four-point…”
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Two-point higher-order BVPs with singularities in phase variables
Published in Computers & mathematics with applications (1987) (01-12-2003)“…The existence of solutions for singular higher-order differential equations with the Lidstone or the ( n,p) boundary conditions is proved. The right-hand sides…”
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Construction of lower and upper functions and their application to regular and singular periodic boundary value problems
Published in Nonlinear analysis (01-08-2001)Get full text
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Upper and Lower Solutions and Topological Degree
Published in Journal of mathematical analysis and applications (01-06-1999)“…This paper deals with second order nonlinear boundary value problems. We suppose the existence of upper and lower solutions of the problems which are well…”
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Upper and Lower Solutions and Multiplicity Results
Published in Journal of mathematical analysis and applications (15-06-2000)“…We consider the second-order nonlinear differential equation with an unbounded right-hand side and two-point or nonlinear boundary conditions on a compact…”
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Existence results for impulsive second-order periodic problems
Published in Nonlinear analysis (01-10-2004)Get full text
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