C. A. Rella
Stanford University
5 Papers
28 Citations
C. A. Rella is an academic researcher from Stanford University. The author has contributed to research in topics: Quantum well & Second-harmonic generation. The author has an hindex of 2, co-authored 3 publications.
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Papers
Doubly resonant second harmonic generation of 2.0 μm light in coupled InGaAs/AlAs quantum wells
Hsiang-Chen Chui,E. L. Martinet,G. L. Woods,Martin M. Fejer,James S. Harris,C. A. Rella,B. I. Richman,H. A. Schwettman +7 more
TL;DR: In this article, the authors demonstrate intersubband absorption and second harmonic generation in asymmetric coupled In0.6Ga0.4As/AlAs n-type quantum wells (QWs) grown on a GaAs substrate.
17
Short wavelength (5.36–1.85 μm) nonlinear spectroscopy of coupled InGaAs/AlAs intersubband quantum wells
E. L. Martinet,Hsiang-Chen Chui,G. L. Woods,Martin M. Fejer,James S. Harris,C. A. Rella,B. A. Richman,H. A. Schwettman +7 more
TL;DR: In this article, a short wavelength second-harmonic generation (SHG) spectroscopy of asymmetric coupled In0.6Ga0.4As/AlAs quantum wells (QWs) was reported.
12
Searching for muonphilic dark sectors with proton beams
C. A. Rella,Babette Döbrich,Tien-Tien Yu +2 more
- 19 May 2022
TL;DR: In this article , the sensitivity reach in the parameter space (m S , g µ ) of the dark mediator was derived for a light scalar particle coupling predominantly or exclusively to muons.
Applications of High Indium Content InGaAs/AlGaAs Quantum Wells in the 2–7 μm Regime
E. L. Martinet,B. J. Vartanian,G. L. Woods,H. C. Chui,James S. Harris,Martin M. Fejer,Bruce A. Richman,C. A. Rella +7 more
- 01 Jan 1994
TL;DR: In this paper, the authors report on some applications of high indium content quantum wells for mid-infrared (2-7μm) applications. But their work is limited to the conduction band near 5.5 μm.
1
Resurgence, Stokes constants, and arithmetic functions in topological string theory
C. A. Rella
- 21 Dec 2022
TL;DR: In this article , a resurgent structure of the first fermionic spectral trace of the local topological string geometry in the semiclassical limit of the spectral theory, corresponding to the strongly-coupled regime of topology theory on the same background in the conjectural Topological Strings/Spectral Theory correspondence is presented.