Common Contracts

9 similar null contracts

PDF hosted at the Radboud Repository of the Radboud University Nijmegen
November 23rd, 2022
  • Filed
    November 23rd, 2022

exists an involutive representation π of A on H satisfying π (a)∗ = π (a∗) with the properties that π (a) and [D, π (a)] are bounded operators on H for all a ∈ A. The K-cycle is called even if there exists a chirality operator γ such that γD = −Dγ, γ = γ−1 = γ∗ and [γ, π (a)] = 0, otherwise it is odd.

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PDF hosted at the Radboud Repository of the Radboud University Nijmegen
November 23rd, 2022
  • Filed
    November 23rd, 2022

exists an involutive representation π of A on H satisfying π (a)∗ = π (a∗) with the properties that π (a) and [D, π (a)] are bounded operators on H for all a ∈ A. The K-cycle is called even if there exists a chirality operator γ such that γD = −Dγ, γ = γ−1 = γ∗ and [γ, π (a)] = 0, otherwise it is odd.

PDF hosted at the Radboud Repository of the Radboud University Nijmegen
November 23rd, 2022
  • Filed
    November 23rd, 2022

exists an involutive representation π of A on H satisfying π (a)∗ = π (a∗) with the properties that π (a) and [D, π (a)] are bounded operators on H for all a ∈ A. The K-cycle is called even if there exists a chirality operator γ such that γD = −Dγ, γ = γ−1 = γ∗ and [γ, π (a)] = 0, otherwise it is odd.

PDF hosted at the Radboud Repository of the Radboud University Nijmegen
October 17th, 2022
  • Filed
    October 17th, 2022

exists an involutive representation π of A on H satisfying π (a)∗ = π (a∗) with the properties that π (a) and [D, π (a)] are bounded operators on H for all a ∈ A. The K-cycle is called even if there exists a chirality operator γ such that γD = −Dγ, γ = γ−1 = γ∗ and [γ, π (a)] = 0, otherwise it is odd.

PDF hosted at the Radboud Repository of the Radboud University Nijmegen
October 17th, 2022
  • Filed
    October 17th, 2022

exists an involutive representation π of A on H satisfying π (a)∗ = π (a∗) with the properties that π (a) and [D, π (a)] are bounded operators on H for all a ∈ A. The K-cycle is called even if there exists a chirality operator γ such that γD = −Dγ, γ = γ−1 = γ∗ and [γ, π (a)] = 0, otherwise it is odd.

PDF hosted at the Radboud Repository of the Radboud University Nijmegen
October 17th, 2022
  • Filed
    October 17th, 2022

exists an involutive representation π of A on H satisfying π (a)∗ = π (a∗) with the properties that π (a) and [D, π (a)] are bounded operators on H for all a ∈ A. The K-cycle is called even if there exists a chirality operator γ such that γD = −Dγ, γ = γ−1 = γ∗ and [γ, π (a)] = 0, otherwise it is odd.

PDF hosted at the Radboud Repository of the Radboud University Nijmegen
October 17th, 2022
  • Filed
    October 17th, 2022

exists an involutive representation π of A on H satisfying π (a)∗ = π (a∗) with the properties that π (a) and [D, π (a)] are bounded operators on H for all a ∈ A. The K-cycle is called even if there exists a chirality operator γ such that γD = −Dγ, γ = γ−1 = γ∗ and [γ, π (a)] = 0, otherwise it is odd.

PDF hosted at the Radboud Repository of the Radboud University Nijmegen
October 17th, 2022
  • Filed
    October 17th, 2022

exists an involutive representation π of A on H satisfying π (a)∗ = π (a∗) with the properties that π (a) and [D, π (a)] are bounded operators on H for all a ∈ A. The K-cycle is called even if there exists a chirality operator γ such that γD = −Dγ, γ = γ−1 = γ∗ and [γ, π (a)] = 0, otherwise it is odd.

PDF hosted at the Radboud Repository of the Radboud University Nijmegen
October 17th, 2022
  • Filed
    October 17th, 2022

exists an involutive representation π of A on H satisfying π (a)∗ = π (a∗) with the properties that π (a) and [D, π (a)] are bounded operators on H for all a ∈ A. The K-cycle is called even if there exists a chirality operator γ such that γD = −Dγ, γ = γ−1 = γ∗ and [γ, π (a)] = 0, otherwise it is odd.

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