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It can be quite difficult to find a suitable function f that gives a robust heteroclinic cycle in this case.
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In order to find a suitable initial function, the well-posed condition of the iterative function is put forward, which can guarantee the absence of singularity in the iterations.
In the following, based on the fractional-order extension of the Lyapunov direct method and the new property of fractional derivatives, we will find a suitable Lyapunov function and propose the stability condition of the fractional chaotic system.
The objective of modelling kink-band formation, within the framework of finite elasticity theory, is to find a suitable strain energy function, guided by results from a finite number of simple experiments, that can be used to predict what have been observed and what might be possible under other loading conditions.
The key to accurate graph comparison is to find a suitable scoring function that can correctly measure differences between networks.
As is well known, it is difficult to find a suitable Lyapunov candidate function to prove the stability of fractional systems.
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CEO of Professional Science Editing for Scientists @ prosciediting.com