Exact(13)
To the best of our knowledge, there exists some limitation as regards the method of transfer function to study input-output stability to certain extent.
As indicated at the beginning of this section, we use the Green's function to study some boundary value problems for second-order difference equations on non-uniform lattices.
We have presented and discussed the so-called one-sided and two-sided Green's function to study, respectively, an initial value problem and a boundary value problem.
Here, we discuss the validity of using this compact wave function to study the compression effects in helium-like atoms constrained in hard spherical walls.
Although we use steady well rates in our present analysis, well rates can be time-dependent and prescribed by any decline function to study transient flow.
Rehman et al. [24] studied wind power potential of seven sites of Saudi Arabia and used Weibull function to study wind characteristics at three different heights.
Similar(47)
Therefore, we introduce a directional version of the inhomogeneous K-function to study the anisotropy and then suggest two alternative ways to model the anisotropic three-dimensional structure.
It aims at developing, for a well-posed equation, specific basis functions to study a wave mode conversion process.
In this section, we will construct some suitable Lyapunov functions to study the global exponential stability of this anti-periodic solution.
Thus, in this paper, we are interested in when the differential equation (1.2) has such reflecting function, and how to apply these reflecting functions to study the centre-focus problem of the cubic system (1.1) and their equivalent systems.
In this paper a new definition (based on the Caputo fractional Dini derivative) for the derivative of Lyapunov functions to study a nonlinear Caputo fractional differential equation is introduced.
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