Matching Tag: terp-structures
Fix u 1 , … , u n ∈ \mathds C u_1,\ldots,u_n\in{\mathds C} u 1 , … , u n ∈ \mathds C ξ ∈ S 1 \xi\in S^1 ξ ∈ S 1 ℜ ( ( u i − u j ) / ξ ) < 0 \Re((u_i-u_j)/\xi)<0 ℜ (( u i − u j ) / ξ ) < 0 i < j i<j i < j T ∈ M ( n × n , \mathds R ) T\in M(n\times n,{\mathds R}) T ∈ M ( n × n , \mathds R ) T i i = 1 T_{ii}=1 T ii = 1 T + T t r T+T^{tr} T + T t r
Let ( w , u 1 , … , u n , ξ , T ) (w,u_1,\ldots,u_n,\xi,T) ( w , u 1 , … , u n , ξ , T ) w ∈ \mathds Z w\in{\mathds Z} w ∈ \mathds Z u i ∈ \mathds C u_i\in{\mathds C} u i ∈ \mathds C ξ ∈ S 1 \xi\in S^1 ξ ∈ S 1 ℜ ( ( u i − u j ) / ξ ) < 0 \Re((u_i-u_j)/\xi)<0 ℜ (( u i − u j ) / ξ ) < 0 i < j i<j i < j
Let ( H , ∇ , H \mathds R ′ , P ) (H,\nabla,H'_{\mathds R},P) ( H , ∇ , H \mathds R ′ , P )
Hertling's conjecture. For any p ∈ M p\in M p ∈ M R R R E + E ‾ \mathcal{E}+\overline{\mathcal{E}} E + E p p p
