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chaos

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chaos-mesh
YangKeao
YangKeao commented Sep 24, 2020

Many kinds of chaos are sharing the same Recover logic. A typical Recover function is like below:

func (r *Reconciler) Recover(ctx context.Context, req ctrl.Request, obj v1alpha1.InnerObject) error {

	podchaos, ok := obj.(*v1alpha1.PodChaos)
	if !ok {
		err := errors.New("chaos is not PodChaos")
		r.Log.Error(err, "chaos is not PodChaos", "chaos", obj)
		return err
	}

	if er
JonasIsensee
JonasIsensee commented Oct 7, 2018

TSP claims to be type agnostic.
There should be tests for this.
In particular Float32 and Complex numbers will be of Interest.


Want to back this issue? **[Post a bounty on it!](https://www.bountysource.com/issues/64400386-add-tests-for-different-number-types-float32-complex?utm_campaign=plugin&utm_content=tracker%2F89129719&utm_medium=issues&utm_source=githu

Datseris
Datseris commented Sep 30, 2020

It would be nice to modify the lyapunovs function (and via same process also the lyapunov) to have a convergence argument, that terminates evolution when numerical convergence is met. If convergence is given, then the argument T means maximum integration time in case convergence is not reached until then.

One way I envision checking for convergence is via a running average: we store i

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