|
| related topics |
| {measurement, state, measurements} |
| {equation, function, exp} |
| {information, entropy, channel} |
| {operator, operators, space} |
| {algorithm, log, probability} |
| {state, states, coherent} |
| {light, field, probe} |
| {qubit, qubits, gate} |
| {time, decoherence, evolution} |
| {cavity, atom, atoms} |
| {time, systems, information} |
| {states, state, optimal} |
| {state, algorithm, problem} |
| {group, space, representation} |
| {vol, operators, histories} |
|
A Quantum Langevin Formulation of Risk-Sensitive Optimal Control
M. R. James
abstract: In this paper we formulate a risk-sensitive optimal control problem for
continuously monitored open quantum systems modelled by quantum Langevin
equations. The optimal controller is expressed in terms of a modified
conditional state, which we call a risk-sensitive state, that represents
measurement knowledge tempered by the control purpose. One of the two
components of the optimal controller is dynamic, a filter that computes the
risk-sensitive state.
The second component is an optimal control feedback function that is found by
solving the dynamic programming equation. The optimal controller can be
implemented using classical electronics.
The ideas are illustrated using an example of feedback control of a two-level
atom.
- oai_identifier:
- oai:arXiv.org:quant-ph/0412091
- categories:
- quant-ph
- doi:
- 10.1088/1464-4266/7/10/002
- arxiv_id:
- quant-ph/0412091
- journal_ref:
- J. Opt. B: Quantum Semiclass. Opt. 7 (2005) S198--S207
- created:
- 2004-12-13
- updated:
- 2005-03-28
Full article ▸
|
|
| related documents |
| 0403007v2 |
| 9911021v2 |
| 0002064v1 |
| 0310072v4 |
| 9803046v1 |
| 0309205v1 |
| 0506045v1 |
| 0207121v1 |
| 9801042v2 |
| 0607005v2 |
| 0501084v2 |
| 0106072v6 |
| 0401171v3 |
| 0602140v1 |
| 0003043v1 |
| 0601162v1 |
| 0510047v2 |
| 0503017v4 |
| 0408038v1 |
| 0501058v1 |
| 0210190v1 |
| 0609084v2 |
| 0608113v3 |
| 0512037v2 |
| 0610196v2 |
|