Results 121 to 130 of about 1,790 (138)
Second-order functional problems with a resonance of dimension one
N. Kosmatov, Weihua Jiang
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On the existence of solutions for nonlinear impulsive periodic viable problems
Cardinali Tiziana, Servadei Raffaella
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Quasilinearization for the periodic boundary value problem for hybrid differential equation
Hall L., Hristova S.
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Second order BVPs with state dependent impulses via lower and upper functions
Rachůnková Irena, Tomeček Jan
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Nonlinear Three Point Boundary Value Problem
Sarajevo Journal of MathematicsIn this work, we establish sufficient conditions for the existence of solutions for a three point boundary value problem generated by a third order differential equation. We give sufficient conditions that allow us to obtain the existence of a nontrivial
A. Guezane-Lakoud, A. Frioui
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On singular φ−Laplacian BVPs of nonlinear fractional differential equation
Studia Universitatis Babeş-Bolyai. MathematicaThis paper investigates the existence of multiple positive solutions for a class of φ−Laplacian boundary value problem with a nonlinear fractional differential equation and fractional boundary conditions.
Bahia Temar, O. Saifi, S. Djebali
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Sarajevo Journal of Mathematics
We apply the generalized quasilinearization technique to obtain a monotone sequence of iterates converging quadratically to the unique solution of a general second order nonlinear differential equation with nonlinear nonlocal mixed three-point boundary ...
B. Ahmad
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We apply the generalized quasilinearization technique to obtain a monotone sequence of iterates converging quadratically to the unique solution of a general second order nonlinear differential equation with nonlinear nonlocal mixed three-point boundary ...
B. Ahmad
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Picard Boundary Value Problems for Second Order Nonlinear Functional Integro-Differential Equations
Sarajevo Journal of MathematicsSufficient conditions for the existence of solutions of the Picard boundary value problem for the second order nonlinear integro-differential equation are established.
Yuji Liu
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