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oscillation
We compute their H?lder regularity and oscillation at every point and we deduce their spectrum of oscillating singularities.
      
Mean oscillation of functions and the Paley-Wiener space
      
Ideal weights: Asymptotically optimal versions of doubling, absolute continuity, and bounded mean oscillation
      
We first show that if p>amp;gt;1, thenQp(?Δ)=BMO(?Δ), the space of complex-valued functions with bounded mean oscillation on ?Δ.
      
In this paper, we investigate the complex oscillation of the differential equationf"+B1f'+B0f=F, whereB0,B1,F≠0 are finite order meromorphic functions having only finitely many poles and the order ofB1 is larger than that ofB0.
      
Oscillation for systems of nonlinear neutral type parabolic partial functional differential equations
      
This paper discusses the oscillation of solutions for systems of nonlinear neutral type parabolic partial functional differential equations of the form 1 where Ω is a bounded domain in Rn with piecewise smooth boundary.
      
Oscillation of forced neutral differential equations with positive and negative coefficients
      
Oscillation of first order delay differential equations with oscillating coefficients
      
Oscillation of delay differential equations with piecewise constant argument
      
Some new oscillation and nonoscillation conditions are obtained.
      
Oscillation criteria for second order nonlinear differential equations of neutral type
      
In this paper, the oscillation criteria for the solutions of the nonlinear differential equations of neutral type of the forms: 1 and 1 are obtained.
      
Oscillation for forced odd order neutral differential equations
      
In this paper, the forced odd order neutral differential equations of the form are considered 1 A sufficient condition for the oscillation of all solutions is obtained.
      
Oscillation theorems for second order quasilinear perturbed differential equations
      
New oscillation criteria for the second order perturbed differential equation are presented.
      
New oscillation criteria for second-order nonlinear matrix differential equations
      
Simulation results have shown that the controller can not only attenuate power system oscillation effectively but can also maintain voltage at the SVC bus location.
      
It is shown that the ruin probabilities (by a jump or by oscillation) of the resulting surplus process satisfy certain integro-differential equations.
      
 

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