Timeline for How the useful, unitary "Folding Transform" is applied to a Hamiltonian
Current License: CC BY-SA 3.0
9 events
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Jun 11, 2020 at 9:33 | history | edited | CommunityBot |
Commonmark migration
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Apr 22, 2017 at 22:47 | vote | accept | JDR | ||
Apr 19, 2017 at 1:58 | answer | added | JDR | timeline score: 1 | |
Apr 18, 2017 at 22:22 | comment | added | Cosmas Zachos | I stand corrected. Their eqn (15) appears malformed, if one heeds the figure. One would expect the λs to now all be in the fundamental domain, n=1, or whatever. He appears to be transforming the propagators (3) with his operator, not the static hamiltonian you are writing here. | |
Apr 18, 2017 at 20:39 | comment | added | JDR | @CosmasZachos I thought it would simplify to $\lambda$ for a different reason, namely that $\sum_{n_1,\lambda \in n_1, n_2, \lambda \in n_2}e^{i(n_1-n_2) \omega t} \left| \lambda, n_1 \right\rangle \left\langle \lambda, n_1 \right| H_0 \left| \lambda, n_2 \right\rangle \left\langle \lambda, n_2 \right| = \sum_{n,\lambda \in n} \lambda \left| \lambda, n \right\rangle \left\langle \lambda, n \right| $ because of the matrix elements, not the exponential | |
Apr 18, 2017 at 19:31 | comment | added | Cosmas Zachos | U is a Sylvester clock matrix; work out its commutation relations with the original hamiltonian. The are not null. | |
Apr 18, 2017 at 18:28 | history | edited | JDR | CC BY-SA 3.0 |
added 557 characters in body; edited tags; edited title
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Apr 18, 2017 at 15:12 | review | First posts | |||
Apr 18, 2017 at 15:13 | |||||
Apr 18, 2017 at 15:09 | history | asked | JDR | CC BY-SA 3.0 |