Evolution algebras and their applications

By J. Tian. 2007

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Evolution algebra of a bisexual population (2010, background): “It is easy to see that the EA introduced in [19] is completely different from our EABP, i.”
Evolution algebras of arbitrary dimension and their decompositions (2016, methodology): “n algebras (i.e. dynamical systems the state of which at each given time is an evolution algebra) are studied in [5, 21, 16, 17]. Also the derivations of some evolution algebras have been analyzed in [22, 3, 14]. In [14], the evolution algebras have been used to describe the inheritance of a bisexua”
On evolution algebras (2010, background): “epresent discrete dynamical systems. Evolution algebras have many connections with other mathematical ﬁelds including graph theory, group theory, stochastic processes, mathematical physics, etc. [4], [5]. In the book [5] the foundation of evolution algebra theory and applications in non-Mendelian ge”
Classification of three-dimensional evolution algebras (2017, background): “Its theory in the finite-dimensional case was introduced by Tian in [8].”
SOME PROPERTIES OF EVOLUTION ALGEBRAS (2010, background): “In [11] the relation between graph theory and evolution algebras was given.”
Evolution algebras and graphs (2013, background): “[6] An evolution algebra is an algebra E containing a basis (as a vector space) B = {e1, · · · , en} such that eiej = 0 for any 1 ≤ i < j ≤ n.”