The following pages link to Josef Diblík (Q275185):
Displaying 33 items.
- A general Lipschitz uniqueness criterion for scalar ordinary differential equations (Q5250987) (← links)
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- A Note on Relative Controllability of Higher Order Linear Delayed Discrete Systems (Q5853971) (← links)
- [Russian Text Ignored.] (Q5903010) (← links)
- Existence of stable solutions to \((-\Delta)^m u = e^u\) in \(\mathbb{R}^N\) with \(m\geq 3\) and \(N>2m\) (Q5963851) (← links)
- On the well-posedness of a singular problem for linear differential equations (Q6059323) (← links)
- Asymptotic behavior of solutions of a second-order nonlinear discrete equation of Emden-Fowler type (Q6086058) (← links)
- Two-parameters formulas for general solution to planar weakly delayed linear discrete systems with multiple delays, equivalent non-delayed systems, and conditional stability (Q6095036) (← links)
- Multiplicity of solutions for nonlinear coercive problems (Q6115648) (← links)
- Vanishing and blow-up solutions to a class of nonlinear complex differential equations near the singular point (Q6119526) (← links)
- Large time behavior of nonautonomous linear differential equations with Kirchhoff coefficients (Q6119739) (← links)
- Nagumo-type uniqueness and stability for nonlinear differential equations on semi-infinite intervals (Q6155330) (← links)
- Exponential stability of linear discrete systems with multiple delays by degenerated Lyapunov-Krasovskii functionals (Q6167234) (← links)
- Boundedness of solutions for semilinear Duffing equations (Q6187278) (← links)
- Novel criterion for the existence of solutions with positive coordinates to a system of linear delayed differential equations with multiple delays (Q6540967) (← links)
- A two-point boundary value problem with reflection of the argument (Q6595747) (← links)
- On competing \((p,q)\)-Laplacian Dirichlet problem with unbounded weight. (Q6648095) (← links)
- Tests for boundedness and exponential stability of linear integro-differential equations with unbounded delays. (Q6648096) (← links)
