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A comparison is made between the temperature dependent potential model and MITReM.
Secondly, it is used to apply a controlled, time dependent potential to the cantilever to induce repetitive surface stress changes.
The results obtained are illustrated by the example of an autonomous diffusion equation perturbed with time dependent potential.
Some aspects of spectral problems for the Schrödinger equation with energy dependent potential have been studied by many authors (see [4 13]).
In this study, we consider reconstruction and stability issues of an inverse nodal problem for a p-Laplacian Schrödinger equation with energy dependent potential.
In Section 3, we define a metric to solve the Lipschitz stability problem for a p-Laplacian Schrödinger equation with energy dependent potential.
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Overall the Chebyshev method is recommended for time independent potentials and the Lanczos method for time dependent potentials.
Rather than naming these classes No Failures and Failures, we chose the terminology no dependent potentials and dependent potentials, which will be abbreviated No Dep and Dep, respectively.
Excitons are shuttled laterally in a time-dependent potential landscape defined by an interdigitated gate structure.
For interlayer interactions a registry-dependent potential with local normals is used.
The problem therefore rides on following the dynamics of the doped dot in the time-dependent potential.
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