Tuning the mode-splitting of a semiconductor microcavity with uniaxial
stress
- URL: http://arxiv.org/abs/2102.09327v1
- Date: Thu, 18 Feb 2021 13:38:32 GMT
- Title: Tuning the mode-splitting of a semiconductor microcavity with uniaxial
stress
- Authors: Natasha Tomm and Alexander R. Korsch and Alisa Javadi and Daniel Najer
and R\"udiger Schott and Sascha R. Valentin and Andreas D. Wieck and Arne
Ludwig and Richard J. Warburton
- Abstract summary: In this work we use an open microcavity composed of a "bottom" semiconductor distributed Bragg reflector (DBR) incorporating an n-i-p heterostructure.
We demonstrate a reversible in-situ technique to tune the mode-splitting by applying uniaxial stress to the semiconductor DBR.
A thorough study of the mode-splitting and its tuning across the stop-band leads to a quantitative understanding of the mechanism behind the results.
- Score: 49.212762955720706
- License: http://arxiv.org/licenses/nonexclusive-distrib/1.0/
- Abstract: A splitting of the fundamental optical modes in micro/nano-cavities
comprising semiconductor heterostructures is commonly observed. Given that this
splitting plays an important role for the light-matter interaction and hence
quantum technology applications, a method for controlling the mode-splitting is
important. In this work we use an open microcavity composed of a "bottom"
semiconductor distributed Bragg reflector (DBR) incorporating an n-i-p
heterostructure, paired with a "top" curved dielectric DBR. We measure the
mode-splitting as a function of wavelength across the stopband. We demonstrate
a reversible in-situ technique to tune the mode-splitting by applying uniaxial
stress to the semiconductor DBR. The method exploits the photoelastic effect of
the semiconductor materials. We achieve a maximum tuning of $\sim$11 GHz. The
stress applied to the heterostructure is determined by observing the
photoluminescence of quantum dots embedded in the sample, converting a spectral
shift to a stress via deformation potentials. A thorough study of the
mode-splitting and its tuning across the stop-band leads to a quantitative
understanding of the mechanism behind the results.
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