Consider a physical system whose three-dimensional state space is spanned by the orthonormal basis formed by the three kets {Je1>, le2>, Je3>}. In the basis of these three vectors, taken in this order, the Hamiltonian H^ and the two operators B^ and D^ are defined by: 7 i 1- i 20 B= bo H= hwo | -i 3 0 0 2 1+ i 6. -i D= 0. 2a 1+i 1- i 2a -3a where wo and bo are constants. Also using this ordered basis, the initial state of the system is given by: (e1|v(0) e2l (0) e3| v(0) T6(0)) = Q: After measuring H at t + 0, the operator B was measured.
Consider a physical system whose three-dimensional state space is spanned by the orthonormal basis formed by the three kets {Je1>, le2>, Je3>}. In the basis of these three vectors, taken in this order, the Hamiltonian H^ and the two operators B^ and D^ are defined by: 7 i 1- i 20 B= bo H= hwo | -i 3 0 0 2 1+ i 6. -i D= 0. 2a 1+i 1- i 2a -3a where wo and bo are constants. Also using this ordered basis, the initial state of the system is given by: (e1|v(0) e2l (0) e3| v(0) T6(0)) = Q: After measuring H at t + 0, the operator B was measured.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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