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Universita’ di Perugia 15 Aprile 2010 Ruolo delle correlazioni superconduttive in conduttori mesoscopici: utilizzo per l’implementazione di rilevatori quantistici Francesco Giazotto NEST Istituto Nanoscienze-CNR & Scuola Normale Superiore Pisa, Italia
Collaboration J. T. Peltonen M. Meschke J. P. Pekola Low Temperature Laboratory, Helsinki University of Technology, 02015TKK, Finland
Outline ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
Andreev reflection in SN contacts BdG equations Andreev reflection BTK, PRB  25 , 4515 (1982)
Proximity effect and supercurrent S S N Metallic contact between a normal metal and a superconductor S S N Electron-hole correlations:  proximity effect Supercurrent Andreev bound states (ABS) Reflected hole Incident electron Superconductor Normal metal (Semiconductor) Cooper pair Andreev reflection
Proximity effect in SNS systems: basic formalism LDOS properties: N (- E ) =  N ( E ) E g  for | E |     E g E g (   = 0)    3.2 E Th  for   >> E Th E g (   =   ) = 0 Diffusive  mesoscopic N wire: quasi-1D geometry L    >L  >>  l e D =  diffusion coefficient    = superconducting order parameter    = macroscopic phase of the order parameter E Th  =   D/L 2   Thouless energy Usadel equations LDOS
Modification of the LDOS in SNS systems due to proximity effect J. C. Hammer  et al ., PRB  76 , 064514 (2007) Phase dependence J. C. Cuevas  et al ., PRB  73 , 184505 (2006) Length and position dependence
Spatial spectroscopy of PE probed with tunnel junctions Al/Cu SN structure  with tunnel probes
Phase-dependence of PE probed with STM spectroscopy Al/Ag SNS  proximity SQUIDs
Phase-dependence of PE probed with STM spectroscopy Experiment to theory comparison H. le Sueur  et al ., PRL  100 , 197002 (2008) Phase-evolution of PE Full phase-control of the minigap amplitude
I)   -tuning of specific heat: quantum control of a thermodynamic variable H. Rabani, F. Taddei, F. G. and R. Fazio, JAP  105 , 093904 (2009); H. Rabani, F. Taddei, R. Fazio, and F. G., PRB 78, 012503 (2008) Electron entropy Electron specific heat
II)   -tuning of e-ph interaction: quantum control of relaxation T. T. Heikkila and F. G., PRB  79 , 094514 (2009)
Sensitivity through proximity
SQUIPT: a novel quantum interferometer Active manipulation of the DOS of a proximity N metal Phase control (through magnetic flux) Detection (through tunnel junctions) High sensitivity for flux detection SQUIPT
SQUIPT: fabrication details and configurations Shadow-mask evaporation 27 nm Al @ 25  Oxidation 4.4 mbar 5’ (tunnel junctions) 27 nm Cu @ -25  60 nm Al @ 60   (clean SN interfaces) Fabrication details Geometry and materials details L    1.5   m Probe width    200 nm N wire width    240 nm SN overlapping    250 nm R t     50-70 k  L G     40 pH I J     3   A    = 200   eV
SQUIPT (theo): prediction of its behavior in the current-bias mode A-type configuration Usadel equations quasiparticle current
SQUIPT (theo): current-voltage characteristic vs   ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],Low-temperature  I - V  characteristic modulation amplitude    to  V  transformer N-region DOS
SQUIPT (theo): voltage modulation and transfer function Voltage modulation  V (  ) ,[object Object],[object Object],[object Object],Transfer function   V /  ,[object Object],[object Object],[object Object]
A-type SQUIPT (exp): current-voltage characteristic vs   R t  = 50 k  T  = 68 mK Coherent modulation of the N DOS R t  = 50 k  T  = 53 mK Theory
A-type SQUIPT (exp): Josephson coupling in the proximity metal R t  = 50 k  T  = 68 mK I J     17 pA R t  = 50 k  T  = 53 mK  0     0.17 Oe A     120   m 2
A-type SQUIPT (exp): voltage modulation vs   R t  = 50 k  T  = 54 mK  V     7  V @ 1 nA Change of concavity theory exp    50-60% theory ,[object Object],[object Object]
A-type SQUIPT (exp): transfer function R t  = 50 k  T  = 54 mK  V /      30   V/  0  @ 1 nA theory
B-type SQUIPT (exp): voltage modulation vs    and transfer function R t  = 70 k  T  = 53 mK  V     12  V @ 1 nA  V /      60   V/  0  @ 0.6 nA R t  = 70 k  T  = 53 mK doubled  response in B-type SQUIPT
A-type SQUIPT (exp): temperature dependence R t  = 50 k  I  = 1 nA R t  = 50 k  I  = 1 nA change of concavity between 376 mK and 411 mK
SQUIPT: dissipation and flux sensitivity Power dissipation P diss   =  VI     100 fW increasing the probing junction  resistance lowered DC SQUIDS 4-5  orders of magnitude smaller in the SQUIPT Ultralow dissipation cryogenic applications Flux sensitivity NEF = <V 2 N > 1/2 /|  V/  |  1/2 N Pre     1.2 nV/Hz 1/2 NEF    2    10 -5    0 /Hz 1/2 NEF    4    10 -7    0 /Hz 1/2 with Nb (  1.5 meV) and L = 150 nm
SQUIPT: advantages ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
SQUIPT: future perspectives Short junction limit (  << E Th ) Al and  L  = 150 nm (i) (ii) V SNS junction SQUIPT C. Pascual Garcia and F. G., APL  94 , 132508 (2009) (iii) Noise? Both theory and experiment

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Perugia giazotto

  • 1. Universita’ di Perugia 15 Aprile 2010 Ruolo delle correlazioni superconduttive in conduttori mesoscopici: utilizzo per l’implementazione di rilevatori quantistici Francesco Giazotto NEST Istituto Nanoscienze-CNR & Scuola Normale Superiore Pisa, Italia
  • 2. Collaboration J. T. Peltonen M. Meschke J. P. Pekola Low Temperature Laboratory, Helsinki University of Technology, 02015TKK, Finland
  • 3.
  • 4. Andreev reflection in SN contacts BdG equations Andreev reflection BTK, PRB 25 , 4515 (1982)
  • 5. Proximity effect and supercurrent S S N Metallic contact between a normal metal and a superconductor S S N Electron-hole correlations: proximity effect Supercurrent Andreev bound states (ABS) Reflected hole Incident electron Superconductor Normal metal (Semiconductor) Cooper pair Andreev reflection
  • 6. Proximity effect in SNS systems: basic formalism LDOS properties: N (- E ) = N ( E ) E g for | E |  E g E g (  = 0)  3.2 E Th for  >> E Th E g (  =  ) = 0 Diffusive mesoscopic N wire: quasi-1D geometry L  >L >> l e D = diffusion coefficient  = superconducting order parameter  = macroscopic phase of the order parameter E Th =  D/L 2 Thouless energy Usadel equations LDOS
  • 7. Modification of the LDOS in SNS systems due to proximity effect J. C. Hammer et al ., PRB 76 , 064514 (2007) Phase dependence J. C. Cuevas et al ., PRB 73 , 184505 (2006) Length and position dependence
  • 8. Spatial spectroscopy of PE probed with tunnel junctions Al/Cu SN structure with tunnel probes
  • 9. Phase-dependence of PE probed with STM spectroscopy Al/Ag SNS proximity SQUIDs
  • 10. Phase-dependence of PE probed with STM spectroscopy Experiment to theory comparison H. le Sueur et al ., PRL 100 , 197002 (2008) Phase-evolution of PE Full phase-control of the minigap amplitude
  • 11. I)  -tuning of specific heat: quantum control of a thermodynamic variable H. Rabani, F. Taddei, F. G. and R. Fazio, JAP 105 , 093904 (2009); H. Rabani, F. Taddei, R. Fazio, and F. G., PRB 78, 012503 (2008) Electron entropy Electron specific heat
  • 12. II)  -tuning of e-ph interaction: quantum control of relaxation T. T. Heikkila and F. G., PRB 79 , 094514 (2009)
  • 14. SQUIPT: a novel quantum interferometer Active manipulation of the DOS of a proximity N metal Phase control (through magnetic flux) Detection (through tunnel junctions) High sensitivity for flux detection SQUIPT
  • 15. SQUIPT: fabrication details and configurations Shadow-mask evaporation 27 nm Al @ 25  Oxidation 4.4 mbar 5’ (tunnel junctions) 27 nm Cu @ -25  60 nm Al @ 60  (clean SN interfaces) Fabrication details Geometry and materials details L  1.5  m Probe width  200 nm N wire width  240 nm SN overlapping  250 nm R t  50-70 k  L G  40 pH I J  3  A  = 200  eV
  • 16. SQUIPT (theo): prediction of its behavior in the current-bias mode A-type configuration Usadel equations quasiparticle current
  • 17.
  • 18.
  • 19. A-type SQUIPT (exp): current-voltage characteristic vs  R t = 50 k  T = 68 mK Coherent modulation of the N DOS R t = 50 k  T = 53 mK Theory
  • 20. A-type SQUIPT (exp): Josephson coupling in the proximity metal R t = 50 k  T = 68 mK I J  17 pA R t = 50 k  T = 53 mK  0  0.17 Oe A  120  m 2
  • 21.
  • 22. A-type SQUIPT (exp): transfer function R t = 50 k  T = 54 mK  V /   30  V/  0 @ 1 nA theory
  • 23. B-type SQUIPT (exp): voltage modulation vs  and transfer function R t = 70 k  T = 53 mK  V  12  V @ 1 nA  V /   60  V/  0 @ 0.6 nA R t = 70 k  T = 53 mK doubled response in B-type SQUIPT
  • 24. A-type SQUIPT (exp): temperature dependence R t = 50 k  I = 1 nA R t = 50 k  I = 1 nA change of concavity between 376 mK and 411 mK
  • 25. SQUIPT: dissipation and flux sensitivity Power dissipation P diss = VI  100 fW increasing the probing junction resistance lowered DC SQUIDS 4-5 orders of magnitude smaller in the SQUIPT Ultralow dissipation cryogenic applications Flux sensitivity NEF = <V 2 N > 1/2 /|  V/  |  1/2 N Pre  1.2 nV/Hz 1/2 NEF  2  10 -5  0 /Hz 1/2 NEF  4  10 -7  0 /Hz 1/2 with Nb (  1.5 meV) and L = 150 nm
  • 26.
  • 27. SQUIPT: future perspectives Short junction limit (  << E Th ) Al and L = 150 nm (i) (ii) V SNS junction SQUIPT C. Pascual Garcia and F. G., APL 94 , 132508 (2009) (iii) Noise? Both theory and experiment