On $\exp(Der(E))$ of nilpotent evolution algebras

In the present paper, every evolution algebra is endowed with Banach algebra norm. This together with the description of derivations and automorphisms of nilpotent evolution algebras, allows to investigated the set $\exp (D e r (E))$ . Moreover, it is proved that $\exp (D e r (E))$ is a normal subgroup of $A u t (E)$ , and its corresponding index is calculated.

On $\exp (D e r (E))$ of nilpotent evolution algebras

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On $\exp (D e r (E))$ of nilpotent evolution algebras

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On exp⁡(Der(E))exp(Der(E)) of nilpotent evolution algebras

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On exp⁡(Der(E))exp(Der(E)) of nilpotent evolution algebras

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On $\exp (D e r (E))$ of nilpotent evolution algebras

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On $\exp (D e r (E))$ of nilpotent evolution algebras

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