Circuit Cavity QED with Macroscopic Solid-State Spin Ensembles
Authors: Putz, Stefan
Free Preview- Nominated as an outstanding PhD thesis by the TU Wien, Austria
- Derives an intuitive picture of collective spin phenomena
- Presents both theoretical discussions and experimental verification
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- About this book
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This thesis combines quantum electrical engineering with electron spin resonance, with an emphasis on unraveling emerging collective spin phenomena. The presented experiments, with first demonstrations of the cavity protection effect, spectral hole burning and bistability in microwave photonics, cover new ground in the field of hybrid quantum systems. The thesis starts at a basic level, explaining the nature of collective effects in great detail. It develops the concept of Dicke states spin-by-spin, and introduces it to circuit quantum electrodynamics (QED), applying it to a strongly coupled hybrid quantum system studied in a broad regime of several different scenarios. It also provides experimental demonstrations including strong coupling, Rabi oscillations, nonlinear dynamics, the cavity protection effect, spectral hole burning, amplitude bistability and spin echo spectroscopy.
- About the authors
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Stefan Putz completed his Ph.D. at TU Wien in the field of solid state cavity QED. As postdoctoral research associate at Princeton University he continues his research on hybrid quantum systems and novel circuit QED architectures.
- Table of contents (10 chapters)
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Introduction and Outline
Pages 1-6
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Confined Electromagnetic Waves—Cavities
Pages 7-23
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Spins in the Cavity—Cavity QED
Pages 25-49
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Experimental Implementation—Solid-State Hybrid Quantum System
Pages 51-69
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Collective Spin States Coupled to a Single Mode Cavity—Strong Coupling
Pages 71-81
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Table of contents (10 chapters)
- Download Sample pages 2 PDF (836.6 KB)
- Download Table of contents PDF (140.7 KB)
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Bibliographic Information
- Bibliographic Information
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- Book Title
- Circuit Cavity QED with Macroscopic Solid-State Spin Ensembles
- Authors
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- Stefan Putz
- Series Title
- Springer Theses
- Copyright
- 2017
- Publisher
- Springer International Publishing
- Copyright Holder
- Springer International Publishing AG
- eBook ISBN
- 978-3-319-66447-7
- DOI
- 10.1007/978-3-319-66447-7
- Hardcover ISBN
- 978-3-319-66446-0
- Softcover ISBN
- 978-3-319-88247-5
- Series ISSN
- 2190-5053
- Edition Number
- 1
- Number of Pages
- XVIII, 124
- Number of Illustrations
- 10 b/w illustrations, 65 illustrations in colour
- Topics
