Craciun–Nazarov–Pantea extended permanence conjecture for endotactic networks

An endotactic reaction network is a reaction network satisfying the endotactic geometric condition, and a network is permanent when its mass-action differential inclusion is permanent for every choice of tempering and invariant polyhedron. Extended permanence conjecture. Every endotactic reaction network is permanent. The conjecture strengthens persistence to permanence while weakening weak reversibility to endotacticity; the supplied source does not resolve it.

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Primary source

Manoj Gopalkrishnan, Ezra Miller and Anne Shiu, “A geometric approach to the Global Attractor Conjecture”, arXiv:1305.5303 (2013).

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