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Oscillation criteria for certain second-order Emden-Fowler delay functional dynamic equations with damping on time scales

机译:具有时标阻尼的某些二阶Emden-Fowler时滞泛函动力方程的振动准则

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This paper is concerned with oscillations of certain second-order Emden-Fowler variable delay functional dynamic equations with damping and neutral of the form [ A ( t ) φ ( y Δ ( t ) ) ] Δ + b ( t ) φ ( y Δ ( t ) ) + P ( t ) F ( φ ( x ( δ ( t ) ) ) ) − Q ( t ) f ( φ ( x ( γ ( t ) ) ) ) = 0 $$igl[A(t)arphiigl(y^{Delta} (t)igr)igr]^{Delta} + b(t) arphiigl(y^{Delta} (t)igr) + P(t)Figl(arphiigl(xigl(delta(t) igr)igr)igr) - Q(t)figl(arphiigl(xigl(gamma(t)igr)igr)igr) = 0 $$ on an arbitrary time scale T, where y ( t ) = x ( t ) + B ( t ) x ( τ ( t ) ) $y(t) = x(t) + B(t)x(au (t))$ and φ ( u ) =
机译:本文涉及某些具有阻尼和中性形式为[A(t)φ(yΔ(t))]Δ+ b(t)φ(yΔ)的二阶Emden-Fowler可变延迟泛函动态方程的振动性。 (t))+ P(t)F(φ(x(δ(t())))-Q(t)f(φ(x(γ(t))))= 0 $$ bigl [A(t ) varphi bigl(y ^ { Delta}(t) bigr) bigr] ^ { Delta} + b(t) varphi bigl(y ^ { Delta}(t) bigr)+ P (t)F bigl( varphi bigl(x bigl( delta(t) bigr) bigr) bigr)-Q(t)f bigl( varphi bigl(x bigl( gamma) (t) bigr) bigr) bigr)= 0 $$在任意时间标度T上,其中y(t)= x(t)+ B(t)x(τ(t))$ y(t) = x(t)+ B(t)x( tau(t))$和φ(u)=

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