Two of the possible states of the qubits are y = |a)= |) and y=1b)= |1),...

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Two of the possible states of the qubits are y = |a)= |) and y=1b)= |1), where 1) and 4) are eigenstates of $. with. The two states have same energy. The two states are perturbed with the Hamiltonian H'=woo Where is a Pauli matrix acting on qubit i. The effect of H'is given by H'y. H'|a)w|b) (1) Find matrix elements Wab=(VHV) H'y, =H'\b)=wa)" ab for the perturbation H'in this degenerate space. (2) Find the corresponding first-order corrections to the energy (3) Find the corresponding corrected eigenstates, y = ay + By Two of the possible states of the qubits are y = |a)= |) and y=1b)= |1), where 1) and 4) are eigenstates of $. with. The two states have same energy. The two states are perturbed with the Hamiltonian H'=woo Where is a Pauli matrix acting on qubit i. The effect of H'is given by H'y. H'|a)w|b) (1) Find matrix elements Wab=(VHV) H'y, =H'\b)=wa)" ab for the perturbation H'in this degenerate space. (2) Find the corresponding first-order corrections to the energy (3) Find the corresponding corrected eigenstates, y = ay + By

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We are given Hamiltonian H w Where and are Pauli matrices acting on qubits 1 and 2 respectivel... View the full answer