date: 2021-12-02T15:06:08Z pdf:PDFVersion: 1.7 pdf:docinfo:title: Quantum Probes for the Characterization of Nonlinear Media xmp:CreatorTool: LaTeX with hyperref access_permission:can_print_degraded: true subject: Active optical media leading to interaction Hamiltonians of the form H = (a + a) represent a crucial resource for quantum optical technology. In this paper, we address the characterization of those nonlinear media using quantum probes, as opposed to semiclassical ones. In particular, we investigate how squeezed probes may improve individual and joint estimation of the nonlinear coupling and of the nonlinearity order . Upon using tools from quantum estimation, we show that: (i) the two parameters are compatible, i.e., the may be jointly estimated without additional quantum noise; (ii) the use of squeezed probes improves precision at fixed overall energy of the probe; (iii) for low energy probes, squeezed vacuum represent the most convenient choice, whereas for increasing energy an optimal squeezing fraction may be determined; (iv) using optimized quantum probes, the scaling of the corresponding precision with energy improves, both for individual and joint estimation of the two parameters, compared to semiclassical coherent probes. We conclude that quantum probes represent a resource to enhance precision in the characterization of nonlinear media, and foresee potential applications with current technology. dc:format: application/pdf; version=1.7 pdf:docinfo:creator_tool: LaTeX with hyperref access_permission:fill_in_form: true pdf:encrypted: false dc:title: Quantum Probes for the Characterization of Nonlinear Media modified: 2021-12-02T15:06:08Z cp:subject: Active optical media leading to interaction Hamiltonians of the form H = (a + a) represent a crucial resource for quantum optical technology. In this paper, we address the characterization of those nonlinear media using quantum probes, as opposed to semiclassical ones. In particular, we investigate how squeezed probes may improve individual and joint estimation of the nonlinear coupling and of the nonlinearity order . Upon using tools from quantum estimation, we show that: (i) the two parameters are compatible, i.e., the may be jointly estimated without additional quantum noise; (ii) the use of squeezed probes improves precision at fixed overall energy of the probe; (iii) for low energy probes, squeezed vacuum represent the most convenient choice, whereas for increasing energy an optimal squeezing fraction may be determined; (iv) using optimized quantum probes, the scaling of the corresponding precision with energy improves, both for individual and joint estimation of the two parameters, compared to semiclassical coherent probes. We conclude that quantum probes represent a resource to enhance precision in the characterization of nonlinear media, and foresee potential applications with current technology. pdf:docinfo:subject: Active optical media leading to interaction Hamiltonians of the form H = (a + a) represent a crucial resource for quantum optical technology. In this paper, we address the characterization of those nonlinear media using quantum probes, as opposed to semiclassical ones. In particular, we investigate how squeezed probes may improve individual and joint estimation of the nonlinear coupling and of the nonlinearity order . Upon using tools from quantum estimation, we show that: (i) the two parameters are compatible, i.e., the may be jointly estimated without additional quantum noise; (ii) the use of squeezed probes improves precision at fixed overall energy of the probe; (iii) for low energy probes, squeezed vacuum represent the most convenient choice, whereas for increasing energy an optimal squeezing fraction may be determined; (iv) using optimized quantum probes, the scaling of the corresponding precision with energy improves, both for individual and joint estimation of the two parameters, compared to semiclassical coherent probes. We conclude that quantum probes represent a resource to enhance precision in the characterization of nonlinear media, and foresee potential applications with current technology. pdf:docinfo:creator: Firstname Lastname, Firstname Lastname and Firstname Lastname meta:author: Firstname Lastname, Firstname Lastname and Firstname Lastname meta:creation-date: 2021-10-20T10:23:31Z created: 2021-10-20T10:23:31Z access_permission:extract_for_accessibility: true Creation-Date: 2021-10-20T10:23:31Z Author: Firstname Lastname, Firstname Lastname and Firstname Lastname producer: pdfTeX-1.40.21 pdf:docinfo:producer: pdfTeX-1.40.21 pdf:unmappedUnicodeCharsPerPage: 17 dc:description: Active optical media leading to interaction Hamiltonians of the form H = (a + a) represent a crucial resource for quantum optical technology. In this paper, we address the characterization of those nonlinear media using quantum probes, as opposed to semiclassical ones. In particular, we investigate how squeezed probes may improve individual and joint estimation of the nonlinear coupling and of the nonlinearity order . Upon using tools from quantum estimation, we show that: (i) the two parameters are compatible, i.e., the may be jointly estimated without additional quantum noise; (ii) the use of squeezed probes improves precision at fixed overall energy of the probe; (iii) for low energy probes, squeezed vacuum represent the most convenient choice, whereas for increasing energy an optimal squeezing fraction may be determined; (iv) using optimized quantum probes, the scaling of the corresponding precision with energy improves, both for individual and joint estimation of the two parameters, compared to semiclassical coherent probes. We conclude that quantum probes represent a resource to enhance precision in the characterization of nonlinear media, and foresee potential applications with current technology. Keywords: quantum sensing; quantum metrology; quantum probes; multiparameter estimation access_permission:modify_annotations: true dc:creator: Firstname Lastname, Firstname Lastname and Firstname Lastname description: Active optical media leading to interaction Hamiltonians of the form H = (a + a) represent a crucial resource for quantum optical technology. In this paper, we address the characterization of those nonlinear media using quantum probes, as opposed to semiclassical ones. In particular, we investigate how squeezed probes may improve individual and joint estimation of the nonlinear coupling and of the nonlinearity order . Upon using tools from quantum estimation, we show that: (i) the two parameters are compatible, i.e., the may be jointly estimated without additional quantum noise; (ii) the use of squeezed probes improves precision at fixed overall energy of the probe; (iii) for low energy probes, squeezed vacuum represent the most convenient choice, whereas for increasing energy an optimal squeezing fraction may be determined; (iv) using optimized quantum probes, the scaling of the corresponding precision with energy improves, both for individual and joint estimation of the two parameters, compared to semiclassical coherent probes. We conclude that quantum probes represent a resource to enhance precision in the characterization of nonlinear media, and foresee potential applications with current technology. dcterms:created: 2021-10-20T10:23:31Z Last-Modified: 2021-12-02T15:06:08Z dcterms:modified: 2021-12-02T15:06:08Z title: Quantum Probes for the Characterization of Nonlinear Media xmpMM:DocumentID: uuid:5c06e61b-8adb-40cb-8ed6-c01ea8f08722 Last-Save-Date: 2021-12-02T15:06:08Z pdf:docinfo:keywords: quantum sensing; quantum metrology; quantum probes; multiparameter estimation pdf:docinfo:modified: 2021-12-02T15:06:08Z meta:save-date: 2021-12-02T15:06:08Z Content-Type: application/pdf X-Parsed-By: org.apache.tika.parser.DefaultParser creator: Firstname Lastname, Firstname Lastname and Firstname Lastname dc:subject: quantum sensing; quantum metrology; quantum probes; multiparameter estimation access_permission:assemble_document: true xmpTPg:NPages: 13 pdf:charsPerPage: 3982 access_permission:extract_content: true access_permission:can_print: true meta:keyword: quantum sensing; quantum metrology; quantum probes; multiparameter estimation access_permission:can_modify: true pdf:docinfo:created: 2021-10-20T10:23:31Z