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Adj.1.nonoscillatory - not having periodic vibrations
aperiodic, nonperiodic - not recurring at regular intervals
References in periodicals archive ?
Our goal is to investigate the asymptotic behavior of nonoscillatory solutions of (1.
The LLSE can be solved by difference schemes using the third-order Runge-Kutta (R-K) scheme for temporal discretization and the fifth-order weighted essentially nonoscillatory (WENO) scheme for spatial discretization.
Pinto, Riccati equations and nonoscillatory solutions of third order differential equations, Dyn.
A solution of (1) is said to oscillatory if it is neither eventually positive nor eventually negative, otherwise it is called nonoscillatory.
ULTRA-SHARP nonoscillatory convection schemes for high-speed steady multidimensional flow.
1) is called nonoscillatory if there exists a to G T such that x(t)x([sigma](t)) > 0 for all t [member of] [[t.
In this paper we will follow the trend and consider the classification and existence of nonoscillatory solutions to higher-order neutral functional dynamic equation
A solution of (1)-(2) is said to be nonoscillatory if this solution is eventually positive or eventually negative.
1) is said to be oscillatory if it is neither eventually positive nor eventually negative; otherwise it is nonoscillatory.
Suppose to the contrary that x is a nonoscillatory solution of (1.
We find the nonoscillatory assumption in Equation 1 intuitively appealing.
Almost all endpoints are regular, or limit-circle nonoscillatory (LCN) with the Friedrichs boundary condition; or in the limit-point case either LPN or LPNO (both common in physical applications).