Advanced Modeling and Simulation in Engineering Sciences

Table 2 Commutator table of the Lie algebra of Eq. (3.31)

From: Symmetry analysis and equivalence transformations for the construction and reduction of constitutive models

	\(\varvec{v}^1_2\)	\(\varvec{v}^2_2\)	\(\varvec{v}^3_2\)	\(\varvec{v}^4_2\)
\(\varvec{v}^1_2\)	0	0	\((c+1)\varvec{v}^1_2\)	\(2(c+1)\varvec{v}^1_2\)
\(\varvec{v}^2_2\)	0	0	\((c+1)\varvec{v}^2_2\)	\((c+1)\varvec{v}^2_2\)
\(\varvec{v}^3_2\)	\(-(c+1)\varvec{v}^1_2\)	\(-(c+1)\varvec{v}^2_2\)	0	0
\(\varvec{v}^4_2\)	\(-2(c+1)\varvec{v}^1_2\)	\(-(c+1)\varvec{v}^2_2\)	0	0

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