FAM Mirko Rehmann March

Slides:



Advertisements
Similar presentations
Coherence between spin singlet and triplet states in a coupled quantum dot University College London Jeroen Elzerman Kathi Weiss Yves Delley Javier Miguel-Sanchez.
Advertisements

CHAPTER 9 Beyond Hydrogen Atom
Spin-orbit effects in semiconductor quantum dots Departament de Física, Universitat de les Illes Balears Institut Mediterrani d’Estudis Avançats IMEDEA.
LPS Quantum computing lunchtime seminar Friday Oct. 22, 1999.
Laterally confined Semiconductor Quantum dots Martin Ebner and Christoph Faigle.
Excitation processes during strong- field ionization and dissociatation of molecules Grad students: Li Fang, Brad Moser Funding : NSF-AMO November 29,
David Gershoni The Physics Department, Technion-Israel Institute of Technology, Haifa, 32000, Israel and Joint Quantum Institute, NIST and University of.
Magneto-optical study of InP/InGaAs/InP quantum well B. Karmakar, A.P. Shah, M.R. Gokhale and B.M. Arora Tata Institute of Fundamental Research Mumbai,
Image courtesy of Keith Schwab.
UNIVERSITY OF NOTRE DAME Xiangning Luo EE 698A Department of Electrical Engineering, University of Notre Dame Superconducting Devices for Quantum Computation.
1 8.1Atomic Structure and the Periodic Table 8.2Total Angular Momentum 8.3Anomalous Zeeman Effect Atomic Physics CHAPTER 8 Atomic Physics What distinguished.
Image courtesy of Keith Schwab.
Quantum Computation Using Optical Lattices Ben Zaks Victor Acosta Physics 191 Prof. Whaley UC-Berkeley.
Physics of Graphene A. M. Tsvelik. Graphene – a sheet of carbon atoms The spectrum is well described by the tight- binding Hamiltonian on a hexagonal.
Chapter 5.Periodicity and the Periodic Table. Many properties of the elements follow a regular pattern. In this chapter, we will look at theory that has.
Optically Pumping Nuclear Magnetic Spin M.R.Ross, D.Morris, P.H. Bucksbaum, T. Chupp Physics Department, University of Michigan J. Taylor, N. Gershenfeld.
Lecture 3 INFRARED SPECTROMETRY
Lecture 37 Nuclear magnetic resonance. Nuclear magnetic resonance The use of NMR in chemical research was pioneered by Herbert S. Gutowski of Department.
Joachim Stöhr Stanford Synchrotron Radiation Laboratory X-Ray Absorption Spectroscopy J. Stöhr, NEXAFS SPECTROSCOPY,
IWCE, Purdue, Oct , 2004 Seungwon Lee Exchange Coupling in Si-Quantum-Dot-Based Quantum Computer Seungwon Lee 1, Paul von Allmen 1, Susan N. Coppersmith.
Physical Chemistry 2 nd Edition Thomas Engel, Philip Reid Chapter 28 Nuclear Magnetic Resonance Spectroscopy.
Introduction to Nano-materials
Atomic Orbitals, Electron Configurations, and Atomic Spectra
Laser-microwave double resonance method in superfluid helium for the measurement of nuclear moments Takeshi Furukawa Department of Physics, Graduate School.
Applications of Quantum Physics
Vector coupling of angular momentum. Total Angular Momentum L, L z, S, S z J and J z are quantized Orbital angular momentumSpin angular momentum Total.
A study of two-dimensional quantum dot helium in a magnetic field Golam Faruk * and Orion Ciftja, Department of Electrical Engineering and Department of.
ATOMIC PHYSICS Dr. Anilkumar R. Kopplkar Associate Professor
E. Rousseau D. Ponarine Y. Mukharsky E.Varoquaux O. Avenel J.M. Richomme CEA-DRECAM Service de Physique de l’Etat Condensé CEA-Saclay France To Quantum.
Chapter 10 Atomic Structure and Atomic Spectra. Spectra of complex atoms Energy levels not solely given by energies of orbitals Electrons interact and.
Two Level Systems and Kondo-like traps as possible sources of decoherence in superconducting qubits Lara Faoro and Lev Ioffe Rutgers University (USA)
Classical Control for Quantum Computers Mark Whitney, Nemanja Isailovic, Yatish Patel, John Kubiatowicz U.C. Berkeley.
Spintronics. Properties of Electron Electron has three properties. Charge Mass Spin.
Wigner molecules in carbon-nanotube quantum dots Massimo Rontani and Andrea Secchi S3, Istituto di Nanoscienze – CNR, Modena, Italy.
1 of xx Coulomb-Blockade Oscillations in Semiconductor Nanostructures (Part I & II) PHYS 503: Physics Seminar Fall 2008 Deepak Rajput Graduate Research.
Gang Shu  Basic concepts  QC with Optical Driven Excitens  Spin-based QDQC with Optical Methods  Conclusions.
Seung Hyun Park Hyperfine Mapping of Donor Wave Function Deformations in Si:P based Quantum Devices Seung Hyun Park Advisors: Prof. Gerhard Klimeck Prof.
Confinement-deconfinement Transition in Graphene Quantum Dots P. A. Maksym University of Leicester 1. Introduction to quantum dots. 2. Massless electron.
Lecture 7. Many-Electron Atoms. Pt.5. Good quantum numbers (Terms & Levels) & the Zeeman effect References Ratner Ch , , Engel Ch.11, Pilar.
Electrical control over single hole spins in nanowire quantum dots
Singlet-Triplet and Doublet-Doublet Kondo Effect
Journal Club február 16. Tóvári Endre Resonance-hybrid states in a triple quantum dot PHYSICAL REVIEW B 85, (R) (2012) Using QDs as building.
Chapter 61 Electronic Structure of Atoms Chapter 6.
Total Angular Momentum L, L z, S, S z J and J z are quantized Orbital angular momentumSpin angular momentum Total angular momentum.
Atomic Physics Quantum Physics 2002 Recommended Reading: Harris Chapter 7.
2013 USU Graduate Student Research Symposium Utah State University, Logan, UT Charge Transport and Electrical Degradation Research for Power Grid Applications.
Cross capacitances with 1D traces
Excitons in Excited States in a Quantum Well
Circuit QED Experiment
Vivek Sinha (09MS 066) Amit Kumar (09 MS 086)
I. STRUCTURE OF SUBSTANCES
Single-molecule transistors: many-body physics and possible applications Douglas Natelson, Rice University, DMR (a) Transistors are semiconductor.
Spin-orbit interaction in a dual gated InAs/GaSb quantum well
Spin-Orbit Coupling (SOC) Parameters in Si/SiGe QWs: Structure (SIA) and Bulk (BIA) Inversion Asymmetry Objective: Previous theoretical models for T2.
Quantum Theory (Chapter 4).
Christian Scheller
Spintronics By C.ANIL KUMAR (07AG1A0411).
Lesson 13: Electron Rules and Diagrams
Exciton Fission in Solid Tetracene and Related Materials: a Possible Strategy for High Efficiency Organic Solar Cells Increasing the yield of charge carriers.
Coulomb Blockade and Single Electron Transistor
Optimal Interesting Quantum Gates with Quantum Dot Qubits David DiVincenzo Spinqubits summer school, Konstanz Hall Effect Gyrators and Circulators.
Ehud Altman Anatoli Polkovnikov Bertrand Halperin Mikhail Lukin
Strong Coupling of a Spin Ensemble to a Superconducting Resonator
10.3 NMR Fundamentals nuclear spin calculations and examples
Multielectron Atoms The quantum mechanics approach for treating multielectrom atoms is one of successive approximations The first approximation is to treat.
Hole Spin Decoherence in Quantum Dots
Hiroyuki Nojiri, Department of Physics, Okayama University
Electrons in the Atom.
Introductory Quantum Mechanics/Chemistry
Introduction to topological superconductivity and Majorana fermions
Presentation transcript:

FAM Mirko Rehmann March 16 2018

Outline Introduction & Motivation Sample architecture Charge sensing and the last hole regime Spin filling and orbital structure Excited state spectroscopy Summary and conclusions

Introduction & Motivation Promising platform for quantum computation Manipulation: Large oscillatory B-fields Difficult to adress individual spins and to scale up Spin-orbit coupling: Weak for electrons Strong for holes Solution Further advantages of h over e: Rather insensitive to dephasing induced by hyperfine coupling to the nuc. spins No valley degeneracy Current challenge: Reach the last hole regime and determine spin properties of the last few holes!

Sample architecture Layout suitable for high frequency spin manipulation experiments Scalability up to many qubits Previous studies: transport measurements -> not possible to reach the single hole regime Speciality: charge sensor (single hole transistor SHT) R: reservoir of two-dimensional holes C-gate: tuning of the dot-reservoir tunnel rate G3: tuning of the dot potential SHT: charge sensing Pulse-bias technique: 1 mV DC to source of SHT Square wave to G3 Ipulse sensitive to dQdot/dVG3

The last hole regime c: depletion of the last 10 holes d: charge stability diagram e: hole addition energies Peaks at N = 2 and N = 6 f: disappearance of the sensor signal for Γ < 2fpulse Further evidence for shell-filling: Staircase-like disappearence of sensor signal Higher energy orbital shell -> wavefunction span increses -> invrease of Γ Magic numbers (2, 6) Fock-Darwin spectrum of 2d parab. confinement Beyond N = 6: loss of circular symmetry or many-body effects

Spin filling and orbital structure I dEadd(N)/dB depends on relative spin orientation of the (N+1)th and Nth hole: Slopes take one of three possible values

Spin filling and orbital structure II Low field region: |B|< 2.7 T High field region: |B|> 2.7 T Change in slope Magnetic field induced orbital level crossings Hole orbital spectrum: Degeneracy of the 2px and 2py orbitals -> circular confinement Spin polarized filling of the 2p orbital (Hund’s rule) Extracted g-factors: Singlet-triplet splitting EST = 0.2 meV Zeemann energy at crossover

Excited state spectroscopy a: charge stability diagram with Vpulse = 40 mV Broadening of the charge transition lines b: excited state spectrum of dot with one hole ES energies plotted in d and show linear behaviour -> parabolic confinement ES energy from plate cap. model yields 3mV -> in agreement with the measurement c: excited state spectrum of dot with two holes Reduction of GS – ES1 energy difference E = 0.25 meV, consistent with EST = 0.2 meV from magnetospectroscopy Hole interaction energy ̴90% of the orbital energy Significant implications for PSB and quantum information applications d: Excited states separations for N = 1 and N = 2

Summary and conclusions Silicon MOS based quantum dot operating in the last hole regime Determination of spin filling of the first 8 holes Strong hole-hole interactions suppress singlet-triplet energy spacing Thank you for your attention!