Critical oscillation constant for half-linear differential equations with periodic coefficients

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Authors	DOŠLÝ Ondřej HASIL Petr
Year of publication	2011
Type	Article in Periodical
Magazine / Source	Annal. Mat. Pura Appl.
MU Faculty or unit	Faculty of Science
Citation
Field	General mathematics
Keywords	Half-linear differential equation; Euler equation; Riemann-Weber equation; Prufer transformation; critical oscillation constant
Description	We compute explicitly the oscillation constant for certain half-linear second order differential equations involving periodic coefficients. If these periodic functions are constants, our results reduce to the well-known oscillation constants for half-linear Euler and Riemann-Weber differential equations.
Related projects:	Mathematical structures and their physical applications Oscillatory and asymptotic properties of solutions of differential equations Diferenční rovnice a dynamické rovnice na time scales III