Let's consider the unitary Coupled Cluster with singles and doubles ansatz(uCCSD), which is defined as |)...
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Let's consider the unitary Coupled Cluster with singles and doubles ansatz(uCCSD), which is defined as |) = e+ |) < In which ) is a reference state and T and T are cluster operators defined as: < T = [ta (aa-aa) < tia T = tijab(aa - ijab Which are designed to be anti-Hermitian so that which are designed to be anti-Hermitian so that e are unitary. < Write down the quantum circuit that implements: exp(tjav(a ajaa ) < Use the Jordan-Wigner transformation (JWT) to transform the creation and annihilation operators to Pauli matrices. Let's consider the unitary Coupled Cluster with singles and doubles ansatz(uCCSD), which is defined as |) = e+ |) < In which ) is a reference state and T and T are cluster operators defined as: < T = [ta (aa-aa) < tia T = tijab(aa - ijab Which are designed to be anti-Hermitian so that which are designed to be anti-Hermitian so that e are unitary. < Write down the quantum circuit that implements: exp(tjav(a ajaa ) < Use the Jordan-Wigner transformation (JWT) to transform the creation and annihilation operators to Pauli matrices.
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Related Book For
Statistics For The Life Sciences
ISBN: 9780321989581
5th Edition
Authors: Myra Samuels, Jeffrey Witmer, Andrew Schaffner
Posted Date:
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