S. Groeblacher
Please Note
15 records found
1
Erbium Ions Integrated with Silicon Nanophotonic Structures
A Versatile Hybrid Quantum System
Two complementary implementations are explored in this thesis. First, silicon photonic crystal cavities are combined with erbium-doped lithium niobate, enabling Purcell-enhanced single-photon emission from individual ions. The optical frequency of the ions is tuned via the linear Stark effect, a key step toward the generation of indistinguishable photons. Second, erbium ions are implanted directly in silicon nanostructures. The optical transition dipole properties are investigated under different magnetic-field regimes, an essential ingredient for optimizing cavity-ion coupling. A general framework is established to determine the transition dipole polarization in spin-1/2 solid-state defects, overcoming limitations of existing approaches. Furthermore, this method enables the determination of the strain-orbital coupling tensor, representing an important step toward coupling erbium spins to mechanical modes supported by our nanostructures.
Overall, this work establishes the experimental foundations for hybrid quantum systems based on erbium ions coupled to silicon nanostructures, providing key building blocks for efficient spin-photon and spin-phonon interfaces and opening new opportunities for nonlinear quantum optomechanics. ...
Two complementary implementations are explored in this thesis. First, silicon photonic crystal cavities are combined with erbium-doped lithium niobate, enabling Purcell-enhanced single-photon emission from individual ions. The optical frequency of the ions is tuned via the linear Stark effect, a key step toward the generation of indistinguishable photons. Second, erbium ions are implanted directly in silicon nanostructures. The optical transition dipole properties are investigated under different magnetic-field regimes, an essential ingredient for optimizing cavity-ion coupling. A general framework is established to determine the transition dipole polarization in spin-1/2 solid-state defects, overcoming limitations of existing approaches. Furthermore, this method enables the determination of the strain-orbital coupling tensor, representing an important step toward coupling erbium spins to mechanical modes supported by our nanostructures.
Overall, this work establishes the experimental foundations for hybrid quantum systems based on erbium ions coupled to silicon nanostructures, providing key building blocks for efficient spin-photon and spin-phonon interfaces and opening new opportunities for nonlinear quantum optomechanics.
Flip-Chip Optomechanics
Cooling Mechanics and Mitigating Noise with Feedback and Nonlinearity
Magic of Fluctuations
From Fluctuations in Quantum Information to Magic Resources
In this thesis, I develop novel techniques for quantifying non-stabilizerness with the tools fromquantuminformation theory. I am specifically interested inmaking quantum resource estimation computationally as efficient as possible so that quantum resource estimation can become a routine step in both numerical and experimental exploration of quantumcomputing.
I show that by measuring the spreading of the local information in the quantumsystem, we can quantify non-stabilizerness. The measures of such information-spreading can be classified into two categories, entropic-based measures, such as mutual information, and correlator-based measures such as Out-of-Time Ordered Correlators. I investigated both classes of measures and I related them both numerically and analytically to the estimation of non-stabilizerness.
Finally, I relate non-stabilizerness quantification to classical variational methods. Classical methods designed to approximate quantum states are by construction not restricted by non-stabilizerness. The question therefore remained how well these techniques can capture quantumresources. I provide a systematic benchmark for both classical and quantum approximate methods of expressing quantum states and their tradeoff between non-stabilizerness expressivity and ground-state energy accuracy. We observed that having better energy accuracy is necessary but insufficient to have better accuracy in non-stabilizerness.
This Thesis forms a bridge between quantum information resource theory and condensed matter physics and offers a stepping stone towards further exchange between these two fields.
...
In this thesis, I develop novel techniques for quantifying non-stabilizerness with the tools fromquantuminformation theory. I am specifically interested inmaking quantum resource estimation computationally as efficient as possible so that quantum resource estimation can become a routine step in both numerical and experimental exploration of quantumcomputing.
I show that by measuring the spreading of the local information in the quantumsystem, we can quantify non-stabilizerness. The measures of such information-spreading can be classified into two categories, entropic-based measures, such as mutual information, and correlator-based measures such as Out-of-Time Ordered Correlators. I investigated both classes of measures and I related them both numerically and analytically to the estimation of non-stabilizerness.
Finally, I relate non-stabilizerness quantification to classical variational methods. Classical methods designed to approximate quantum states are by construction not restricted by non-stabilizerness. The question therefore remained how well these techniques can capture quantumresources. I provide a systematic benchmark for both classical and quantum approximate methods of expressing quantum states and their tradeoff between non-stabilizerness expressivity and ground-state energy accuracy. We observed that having better energy accuracy is necessary but insufficient to have better accuracy in non-stabilizerness.
This Thesis forms a bridge between quantum information resource theory and condensed matter physics and offers a stepping stone towards further exchange between these two fields.
A Journey on Quantum Sound
Developing a scalable platform for integrated hybrid quantum systems
The aim of this thesis is to design an integrated platform using highly confined GHz phonons, with scalability as a primary consideration. This platform serves as an on-chip phononic quantum channel, enabling the ability to perform on-chip operations directly on single phonons on a chip. Moreover, the designed structures in this thesis are advantageous for advanced quantum acoustics experiments and pave the way towards having full coherent control on phonons on a chip. ...
The aim of this thesis is to design an integrated platform using highly confined GHz phonons, with scalability as a primary consideration. This platform serves as an on-chip phononic quantum channel, enabling the ability to perform on-chip operations directly on single phonons on a chip. Moreover, the designed structures in this thesis are advantageous for advanced quantum acoustics experiments and pave the way towards having full coherent control on phonons on a chip.
Quantum communication using phonons
Towards a quantum network using high frequency mechanical oscillators
In chapter 3 we report the first experiment done with the multimode mechanical
devices. These devices are formed by a single mode optomechanical cavity coupled to a single-mode mechanical waveguide (ended with a phononic mirror). We show that the non-classical information created in the optomechanical cavity can be guided on chip in the mechanical waveguide, using as witness the cross-correlation between the scattered photons. However, the non-uniform spacing between the mechanical modes severely lowers the maximum value of the non-classical correlation measured. This was greatly improved with the new design of the device. With this design, we are able to entangle two traveling phonons in the mechanical waveguide, shown in chapter 4. In this way, we show that the traveling phonons can be used to distribute quantum entanglement on-chip, a first step towards connecting quantum devices on a short scale. In chapter 5, we measure in time the frequency jitter of two spectrally close mechanical modes of the same device. We demonstrate that the frequency diffusion of the modes
is not correlated in time, and so the coherence length of the traveling information will ultimately be limited by the jitter. This result shows the importance of performing a detailed study on the surface defects.
Lastly, in chapter 6 we summarize the findings of these experiments and we discuss the future developments of the field. ...
In chapter 3 we report the first experiment done with the multimode mechanical
devices. These devices are formed by a single mode optomechanical cavity coupled to a single-mode mechanical waveguide (ended with a phononic mirror). We show that the non-classical information created in the optomechanical cavity can be guided on chip in the mechanical waveguide, using as witness the cross-correlation between the scattered photons. However, the non-uniform spacing between the mechanical modes severely lowers the maximum value of the non-classical correlation measured. This was greatly improved with the new design of the device. With this design, we are able to entangle two traveling phonons in the mechanical waveguide, shown in chapter 4. In this way, we show that the traveling phonons can be used to distribute quantum entanglement on-chip, a first step towards connecting quantum devices on a short scale. In chapter 5, we measure in time the frequency jitter of two spectrally close mechanical modes of the same device. We demonstrate that the frequency diffusion of the modes
is not correlated in time, and so the coherence length of the traveling information will ultimately be limited by the jitter. This result shows the importance of performing a detailed study on the surface defects.
Lastly, in chapter 6 we summarize the findings of these experiments and we discuss the future developments of the field.
Building Blocks for Wavelength Converters
A Study of Monolithic Devices in Piezoelectric Materials
Making light jump
Photonic crystals on trampoline membranes for optomechanics experiments
This work pursues both goals using a thin membrane in the middle (MIM) of an optical cavity. This is a common configuration in cavity optomechanics but most experiments to date have lowmechanical quality factors and optomechanical couplings. ...
This work pursues both goals using a thin membrane in the middle (MIM) of an optical cavity. This is a common configuration in cavity optomechanics but most experiments to date have lowmechanical quality factors and optomechanical couplings.
Previously, many of the aforementioned applications have been demonstrated and are shown it to be a promising system. The mechanical oscillator has been cooled down to close to its ground state. Furthermore, for the opto-mechanical system with high quality oscillator, the macroscopic harmonic oscillator is possible to be cooled down to its quantum ground state from room temperature, opening up a new regime where quantum experiments on massive objects can be done at room temperature. Moreover, non-classical states between photons and the harmonic oscillator have been achieved, making it close to real applications in quantum information and approaching the testing and realizing quantum entanglement of large objects. In an opto-mechanical system, there are different structures. Two examples, which are both of great interested, are the Fabry-Pérot cavity with photonic crystal and the nanobeam. In a Fabry-Pérot cavity, which is the prototype of most of the cavity opto-mechanics system, there are two reflectors. One is fixed, and another one acts as an harmonic oscillator. To enlarge the interaction, the oscillating reflector is made of thin photonic crystal slab. For the nanobeam cavity, the mechanical resonator is the nanobeam itself, and it also forms a cavity where the optical field is trapped inside. This two systems have their own strengths and drawbacks, which are suitable for different applications.
In this work, both types are explored. In the Fabry-Pérot cavity, the set-up is usually bulky. Is it possible to make the footprint of the whole set-up smaller such that it can be integrated into a chip? If the answer is yes, it would be a great boost to its sensing application where easy-to-use devices are usually needed. Moreover, for the photonic crystal, is there a limitation on its thickness? Previously, in our group, we have noticed that the reflectivity of a photonic crystal drops sharply if the thickness is reduced, though the simulation still yields a reflectivity close to unity. The results of these two problems are presented in chapter 3 and chapter 4, respectively. The results for the nanobeam cavity are shown in chapter 5. Designs are proposed, aiming at increasing the photon-phonon coupling while keeping the photon decay rate unchanged. ...
Previously, many of the aforementioned applications have been demonstrated and are shown it to be a promising system. The mechanical oscillator has been cooled down to close to its ground state. Furthermore, for the opto-mechanical system with high quality oscillator, the macroscopic harmonic oscillator is possible to be cooled down to its quantum ground state from room temperature, opening up a new regime where quantum experiments on massive objects can be done at room temperature. Moreover, non-classical states between photons and the harmonic oscillator have been achieved, making it close to real applications in quantum information and approaching the testing and realizing quantum entanglement of large objects. In an opto-mechanical system, there are different structures. Two examples, which are both of great interested, are the Fabry-Pérot cavity with photonic crystal and the nanobeam. In a Fabry-Pérot cavity, which is the prototype of most of the cavity opto-mechanics system, there are two reflectors. One is fixed, and another one acts as an harmonic oscillator. To enlarge the interaction, the oscillating reflector is made of thin photonic crystal slab. For the nanobeam cavity, the mechanical resonator is the nanobeam itself, and it also forms a cavity where the optical field is trapped inside. This two systems have their own strengths and drawbacks, which are suitable for different applications.
In this work, both types are explored. In the Fabry-Pérot cavity, the set-up is usually bulky. Is it possible to make the footprint of the whole set-up smaller such that it can be integrated into a chip? If the answer is yes, it would be a great boost to its sensing application where easy-to-use devices are usually needed. Moreover, for the photonic crystal, is there a limitation on its thickness? Previously, in our group, we have noticed that the reflectivity of a photonic crystal drops sharply if the thickness is reduced, though the simulation still yields a reflectivity close to unity. The results of these two problems are presented in chapter 3 and chapter 4, respectively. The results for the nanobeam cavity are shown in chapter 5. Designs are proposed, aiming at increasing the photon-phonon coupling while keeping the photon decay rate unchanged.