TransferSum

Overloads

Name	Description
TransferSum(const Operator operator) -> Operator	The TransferSum operator is parametrized by a sparse matrix $A(i,j)$ of size $L \times L$. Each entry $A(i,j)$ corresponds to the operator $A(i,j) f_i^\dagger f_j$. The TransferSum operator represents the sum $\sum_{i,j}A_{i,j}f_i^{\dagger}f_j$.
TransferSum(const RealMatrix matrix) -> Operator	The TransferSum operator is parametrized by a sparse matrix $A(i,j)$ of size $L \times L$. Each entry $A(i,j)$ corresponds to the operator $A(i,j) f_i^\dagger f_j$. The TransferSum operator represents the sum $\sum_{i,j}A_{i,j}f_i^{\dagger}f_j$.
TransferSum(const ComplexMatrix matrix) -> Operator	The TransferSum operator is parametrized by a sparse matrix $A(i,j)$ of size $L \times L$. Each entry $A(i,j)$ corresponds to the operator $A(i,j) f_i^\dagger f_j$. The TransferSum operator represents the sum $\sum_{i,j}A_{i,j}f_i^{\dagger}f_j$.
TransferSum(const RealSparseMatrix matrix) -> Operator	The TransferSum operator is parametrized by a sparse matrix $A(i,j)$ of size $L \times L$. Each entry $A(i,j)$ corresponds to the operator $A(i,j) f_i^\dagger f_j$. The TransferSum operator represents the sum $\sum_{i,j}A_{i,j}f_i^{\dagger}f_j$.
TransferSum(const ComplexSparseMatrix matrix) -> Operator	The TransferSum operator is parametrized by a sparse matrix $A(i,j)$ of size $L \times L$. Each entry $A(i,j)$ corresponds to the operator $A(i,j) f_i^\dagger f_j$. The TransferSum operator represents the sum $\sum_{i,j}A_{i,j}f_i^{\dagger}f_j$.
TransferSum(const Operator operator, as_complex options) -> Operator	The TransferSum operator is parametrized by a sparse matrix $A(i,j)$ of size $L \times L$. Each entry $A(i,j)$ corresponds to the operator $A(i,j) f_i^\dagger f_j$. The TransferSum operator represents the sum $\sum_{i,j}A_{i,j}f_i^{\dagger}f_j$.
TransferSum(const Operator operator, as_real options) -> Operator	The TransferSum operator is parametrized by a sparse matrix $A(i,j)$ of size $L \times L$. Each entry $A(i,j)$ corresponds to the operator $A(i,j) f_i^\dagger f_j$. The TransferSum operator represents the sum $\sum_{i,j}A_{i,j}f_i^{\dagger}f_j$.

TransferSum(const Operator operator) -> Operator

The TransferSum operator is parametrized by a sparse matrix $A(i,j)$ of size $L \times L$. Each entry $A(i,j)$ corresponds to the operator $A(i,j) f_i^\dagger f_j$. The TransferSum operator represents the sum $\sum_{i,j}A_{i,j}f_i^{\dagger}f_j$.

Parameters

• operator: A sum of fermionic operators corresponding to hopping terms.

TransferSum(const RealMatrix matrix) -> Operator

The TransferSum operator is parametrized by a sparse matrix $A(i,j)$ of size $L \times L$. Each entry $A(i,j)$ corresponds to the operator $A(i,j) f_i^\dagger f_j$. The TransferSum operator represents the sum $\sum_{i,j}A_{i,j}f_i^{\dagger}f_j$.

Parameters

• matrix: The A matrix of the corresponding Bogoliubov-de-Gennes matrix of a quadratic fermionic Hamiltonian.

TransferSum(const ComplexMatrix matrix) -> Operator

The TransferSum operator is parametrized by a sparse matrix $A(i,j)$ of size $L \times L$. Each entry $A(i,j)$ corresponds to the operator $A(i,j) f_i^\dagger f_j$. The TransferSum operator represents the sum $\sum_{i,j}A_{i,j}f_i^{\dagger}f_j$.

Parameters

• matrix: The A matrix of the corresponding Bogoliubov-de-Gennes matrix of a quadratic fermionic Hamiltonian.

TransferSum(const RealSparseMatrix matrix) -> Operator

The TransferSum operator is parametrized by a sparse matrix $A(i,j)$ of size $L \times L$. Each entry $A(i,j)$ corresponds to the operator $A(i,j) f_i^\dagger f_j$. The TransferSum operator represents the sum $\sum_{i,j}A_{i,j}f_i^{\dagger}f_j$.

Parameters

• matrix: The A matrix of the corresponding Bogoliubov-de-Gennes matrix of a quadratic fermionic Hamiltonian.

TransferSum(const ComplexSparseMatrix matrix) -> Operator

The TransferSum operator is parametrized by a sparse matrix $A(i,j)$ of size $L \times L$. Each entry $A(i,j)$ corresponds to the operator $A(i,j) f_i^\dagger f_j$. The TransferSum operator represents the sum $\sum_{i,j}A_{i,j}f_i^{\dagger}f_j$.

Parameters

• matrix: The A matrix of the corresponding Bogoliubov-de-Gennes matrix of a quadratic fermionic Hamiltonian.

TransferSum(const Operator operator, as_complex options) -> Operator

The TransferSum operator is parametrized by a sparse matrix $A(i,j)$ of size $L \times L$. Each entry $A(i,j)$ corresponds to the operator $A(i,j) f_i^\dagger f_j$. The TransferSum operator represents the sum $\sum_{i,j}A_{i,j}f_i^{\dagger}f_j$.

Parameters

• operator: A sum of fermionic operators corresponding to hopping terms.
• options: Options used to specify the type of the stored coefficients. Options currently include as_real and as_complex

TransferSum(const Operator operator, as_real options) -> Operator

The TransferSum operator is parametrized by a sparse matrix $A(i,j)$ of size $L \times L$. Each entry $A(i,j)$ corresponds to the operator $A(i,j) f_i^\dagger f_j$. The TransferSum operator represents the sum $\sum_{i,j}A_{i,j}f_i^{\dagger}f_j$.

Parameters

• operator: A sum of fermionic operators corresponding to hopping terms.
• options: Options used to specify the type of the stored coefficients. Options currently include as_real and as_complex