Excitons in Electrostatic Lattices M. Remeika 1 , L.V. Butov 1 , M. - - PowerPoint PPT Presentation

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Excitons in Electrostatic Lattices M. Remeika 1 , L.V. Butov 1 , M. - - PowerPoint PPT Presentation

Excitons in Electrostatic Lattices M. Remeika 1 , L.V. Butov 1 , M. Hanson 2 , A.C. Gossard 2 1 University of California San Diego, Department of Physics 2 University of California, Santa Barbara, Materials Department APS March Meeting 2011


slide-1
SLIDE 1

Excitons in Electrostatic Lattices

  • M. Remeika1, L.V. Butov1 , M. Hanson2, A.C. Gossard2

1University of California San Diego, Department of Physics 2University of California, Santa Barbara, Materials Department

APS March Meeting 2011

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SLIDE 2

Indirect Excitons

More about indirect excitons: Excitons in moving lattices

  • J. Leonard, 10:24 AM, Wednesday

Room C144, P32

Excitation energy dependence of the exciton inner ring

  • Y. Kuznetsova, 12:39 AM, Friday,

Room D163, Z22

Spin Texture in a Cold Exciton Gas

  • A. High, 10:48 AM, Friday,

Room D171, Y15

Excitons in Electrostatic Lattices Slide 2/9

d Indirect Exciton Energy is controlled by applied voltage: Bound pair of an electron and a hole confined to separate quantum wells

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SLIDE 3

Depth controlled in-situ by voltage

  • High speed control

Structure determined by electrode pattern

  • Arbitrary lattice structures
  • Compatible with

semiconductor processing technology

Exciton number controlled by laser power

  • Selective loading to individual

lattice sites

Electrostatic Lattice for Indirect Excitons

Another system with many controllable parameters: cold atoms in optical lattices

  • Cold particles
  • Tunable lattice depth
  • Could emulate properties of

condensed matter systems

Excitons in Electrostatic Lattices Slide 3/9

Other controlled parameters

  • Interaction strength
  • Effective mass
  • Exciton lifetime
  • Exciton temperature

Excitons can cool down below temperature of quantum degeneracy

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SLIDE 4

Excitons in an Electrostatic Lattice

  • M. Remeika, J. C. Graves, A. T. Hammack, A. D. Meyertholen, M. M. Fogler, L. V. Butov, M. Hanson,
  • A. C. Gossard PRL, 102,186803 (2009)

Excitons in Electrostatic Lattices Slide 4/9

Linear Lattice

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SLIDE 5

Two Dimensional Lattice

Two Dimensional Lattice Design

Excitons in Electrostatic Lattices Slide 5/9

Linear Lattice

Square Triangular Honeycomb

High Low

Uex

  • Different lattice structures
  • Onsite interaction (dipole blockade – Coulomb blockade)
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SLIDE 6

Two Dimensional Lattice Design

Excitons in Electrostatic Lattices Slide 6/8

Method of Potential Control by Electrode Density

  • Y. Y. Kuznetsova, A. A. High,
  • L. V. Butov APL, 97, 201106 (2010)
  • 22meV

Exciton Energy

Applied to a Lattice Potential:

  • Lattice structure determined by electrode

design

  • Independently controlled lattice depth

and base energy

  • Electrode pattern fabricated in a single

lithography step

2μm Parabolic Potential

  • 34meV

V2 V1 V2=-2V V1=-4V Snowflake trap

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SLIDE 7

5μm

Excitons in Electrostatic Lattices Slide 7/9

SEM Images

Square Triangular Honeycomb

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SLIDE 8

Preliminary Data on Excitons in a 2D Lattice

Excitons in Electrostatic Lattices Slide 8/9

High Energy Emission Low Energy Emission

Work in progress

1 10 100 1000 1.535 1.540 1.545 1.550

0 meV 0.8 meV 1.7 meV 2.5 meV 3.4 meV 4.2 meV

Laser Power (W)

Emission Energy (eV) Controlled by voltage Controlled by voltage Measured by exciton energy shift Measured by exciton energy shift Linear lattice

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SLIDE 9

Conclusions

  • Developed a method to create 2D electrostatic

lattices for excitons.

  • Realized square, triangular, and honeycomb lattices.
  • Analysis of exciton localization-delocalization

transition as a function of exciton density and lattice amplitude is in progress.

Excitons in Electrostatic Lattices Slide 9/9