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#synchronization

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New paper!

If you want to assess the stability of the synchronization of a system of identical oscillators, you can use the Master Stability Function. However, what do you do in a real-world case, when the elements of the system are not exactly identical? We show how to extend the formalism and use it also when there are many-body interactions, such as in a simplicial complex.

journals.aps.org/prresearch/ab

Synchronization in Vulkan has long been one of its most notorious challenges. The Vulkan Working Group has been steadily working to simplifying the synchronization model. One of the most frequent developer frustrations has been the complexity of managing image layouts, a pain point we’re tackling head-on with the new VK_KHR_unified_image_layouts extension, which aims to eliminate the need for most layout transitions entirely.

Learn more: khr.io/1ky
#Vulkan #API #Synchronization

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@TruthMattersww oh, und Passwörter hab ich in ner kdbx-passwort-datei, die man mit der app keepass bzw keepassx öffnen und bearbeiten kann.
Die Datei hab ich auf handy und pc in nem Ordner, der automatisch mit nextcloud synchronisiert wird.

Für die synchronisation auf Android Geräten funktioniert bei nextcloud leider die eingebaute synchronisation nicht. Deswegen hab ich mir dafür die app foldersync.io geholt.
Die is großartig!
Ich kann dort genau angeben, was, wann, nach welchen Regeln wohin synchronisiert wird. Ist gar nich schwer einzurichten.
Die App kann man im play store bekommen.

Everyone knows about synchronization in chaotic systems. But what happens when one studies the synchronizability of periodic ones? Two main things.

The first is that new classes of synchronization stability emerge that are characteristic of periodic systems and are not found in chaotic ones. The root cause of this is that the master stability function of periodic systems is 0 at the origin, in difference to what happens in chaotic systems, for which it is strictly positive.

The second thing is that we challenge the long-held belief that periodic systems synchronize in a stable way for any coupling, no matter how small. In fact, we show that many of them, for many coupling schemes, have a non-zero lower threshold for synchronization stability.

journals.aps.org/prresearch/ab