The Lambert-Tsallis Wq Function
arXiv:1810.09530 · doi:10.1016/j.physa.2019.03.046
Abstract
In the present work, we introduce the Lambert-Tsallis Wq function. It is a generalization of the Lambert W function, that solves the equation Wq(x)expq(Wq(x)) = x, where expq(x) is the q-exponential used by Tsallis in nonextensive statistical mechanics. We show its numerical calculation and some applications.
8 pages and 2 figures
References in corpus (8)
- Entanglement of Formation of an Arbitrary State of Two Qubits
- Distributed Entanglement
- Sinc approximation of algebraically decaying functions
- Maximal entanglement versus entropy for mixed quantum states
- Tsallis entropy and entanglement constraints in multi-qubit systems
- Having Fun with Lambert W(x) Function
- Monogamy relation of multi-qubit systems for squared Tsallis-\emph{q} entanglement
- Solution of the quantum finite square well problem using the Lambert W function
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- Applications of Lambert-Tsallis and Lambert-Kaniadakis Functions in Differential and Difference Equations with Deformed Exponential Decay
- Transcendental Numbers and the Lambert-Tsallis Function