Pages that link to "Item:Q5240288"
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The following pages link to Necessary and sufficient conditions for oscillation of second‐order dynamic equations on time scales (Q5240288):
Displaying 16 items.
- Oscillation of second-order strongly superlinear and strongly sublinear dynamic equations (Q717977) (← links)
- Necessary and sufficient conditions for oscillation of fourth order dynamic equations on time scales (Q2114314) (← links)
- On Hyers-Ulam Mittag-Leffler stability of discrete fractional Duffing equation with application on inverted pendulum (Q2124920) (← links)
- Some oscillation criteria for a class of higher order nonlinear dynamic equations with a delay argument on time scales (Q2154336) (← links)
- New oscillation criteria for \(p\)-Laplacian dynamic equations on time scales (Q2188460) (← links)
- New conditionally oscillatory class of equations with coefficients containing slowly varying and periodic functions (Q2226356) (← links)
- Oscillation and nonoscillation theorems of neutral dynamic equations on time scales (Q2670615) (← links)
- Oscillation of linear and half-linear differential equations via generalized Riccati technique (Q2674030) (← links)
- (Q3828318) (← links)
- Oscillation and nonoscillation of perturbed nonlinear equations with <i>p</i>‐Laplacian (Q6093614) (← links)
- Oscillation of linear and half-linear difference equations via modified Riccati transformation (Q6136358) (← links)
- Oscillatory behavior for certain higher order p$$ p $$‐Laplacians functional dynamic equations of neutral type on time scales (Q6142170) (← links)
- Oscillation criterion for Euler type half-linear difference equations (Q6551529) (← links)
- Oscillation of second-order non-canonical non-linear dynamic equations with a sub-linear neutral term (Q6568968) (← links)
- New oscillation criteria for a class of higher-order neutral functional dynamic equations on time scales (Q6612414) (← links)
- New oscillation criteria of nonlinear second order delay dynamic equations with sublinear neutral term (Q6630763) (← links)
