| 21. | This hamiltonian contains the information of propagation and oscillations of neutrinos.
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| 22. | That corresponds to oscillation-free approximation of the hamiltonian above.
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| 23. | So we simply read off the spatial diffeomorphism and Hamiltonian constraint,
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| 24. | However, Thiemann points out that the Hamiltonian acts every where.
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| 25. | Hamiltonian ( quantum mechanics ) lists a lot of special cases.
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| 26. | An important feature of the multipolar exchange Hamiltonian is its anisotropy.
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| 27. | It is based on the Hamiltonian formulation of quantum mechanics.
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| 28. | If we have a Hamiltonian with a space representation, say
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| 29. | In other words, we do not have a Hamiltonian system here.
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| 30. | For example, Newtonian, Hamiltonian and Lagrangian classical mechanics are equivalent.
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