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Heat%20Transfer%20in%20Thin%20Films

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Title: Heat%20Transfer%20in%20Thin%20Films


1
Heat Transferin Thin Films
  • Thomas Prevenslik
  • Berlin, Germany
  • Hong Kong, China

1
2
Background
  • Over the past 30 years, heat transfer in thin
    films has been based on classical methods.
  • However, for films less than about 100 nm,
    classical heat transfer cannot explain the
    reduced thermal conductivity found in
    experiments.

2
3
Experiment
Pulse Method (Thin Solid Films, Kelemen, 36
(1976) 199-203)
W
dS
dF
Substrate
Film
T2
X2
T1
Problem Diffusivity ?
diverges as c ? 0 Can conductivity K
be measured by Pulse Method?
X1
Wire
Data Shows K ? 0 as ? ? 0
3
4
Current Approach
  • To explain reduced conductivity data, Fourier
    heat conduction theory is thought not applicable
    to thin films having thickness smaller than the
    mean free paths of phonons.
  • Heat Transfer in thin films is modified to treat
    phonons as particles in the Boltzmann Transport
    Equation (BTE).

4
5
Experiment and BTE Theory
Bulk Copper
5
6
Purpose
  • To provide a QM explanation
  • for thin film heat transfer based on
  • QED induced EM radiation using
    Standard Mixing Rules.

QM Quantum Mechanics QED
Quantum Electro Dynamics EM
Electromagnetic
6
7
QED induced EM radiation
  • Classically, heat is conserved by
    an increase in temperature.
  • But at the nanoscale, QM forbids heat to be
    conserved by an increase in temperature because
    specific heat vanishes.
  • QED allows heat to be conserved at the nanoscale
    by the emission of nonthermal EM
    radiation

7
8
Nanoparticle or Quantum Dot
NP, QD
Laser Radiation

No Temperature change
Molecular Collisions
8
9
Thin Film
QCond
Current Approach QCond QJoule
Kelemen KF KS
(?FS/?S)-1(dS /dF) KF ltlt KBulk
QQED
QED Heat Transfer
QCond QJoule -QQED
Standard Mixing Rules
?eff Keff /?effceff

ceff cS and cF 0
?eff (?FKF?SKS)(?F/?S)1/cS(?F?F?S?S
KF ?eff
cS ?F ?S(?S/?F) - (?S/?F)KS

KF KBulk
T2
x2-x1
T1
QJoule
9
10
EM Confinement
Photons in Rectangular cavity resonator, nr gt 1
For ? ltlt W and L, ? ? 2?nr
10
11
Specific Heat
  • Thin films cannot conserve the Joule heat
    by an increase in temperature because specific
    heat vanishes
  • Specific heat by Debye/Einstein Model for
    atomic vibration gives slow phonon (ps) response.
  • Excitons in QDs produced promptly (fs).
  • Modify Einstein Model for atom vibration to
    photon vibration inside the thin film.

11
12
QM Restrictions
Free Molecule
Film
12
13
Thin Film as an Einstein Solid
NA Number of Atoms in Film 3 NA Degrees of
Freedom
13
14
Einstein Specific Heat
14
15
Thin Film Specific Heat
3 microns
15
16
QED Induced Heat Transfer
16
17
Conductivity Response Kelemen - 1976
Experiment
Copper Film Glass Substrate
Mixing Rule
Substrate
17
18
QED induced Heat Transfer
18
19
QED induced Heat Transfer
19
20
UV Laser Emission
Mat. Sci. Eng. B56 (1998) 239-245
(QED cavity by Refractive
Indices-Not Film Conductivity )
QED radiation 388 nm d 388/2(2.03 ) 95
nm
He-Cd Laser 325 nm
QLaser QQED
QCond 0
Zinc Oxide
d lt 100 nm
Sapphire
20
21
Conclusions
  • Thin film specific heat vanishes. Transient
    film temperatures follow the substrate allowed
    by QM to have specific heat.
  • Bulk conductivity is maintained in the film, but
    there is no conductive heat loss parallel to the
    surface. The film loses heat normal to the
    surface by EM emission.
  • Pulse Method requires modification using Standard
    Mixing Rules to measure thin film thermal
    conductivity
  • QED induced EM emission can and should be
    measured with standard photomultipliers for 100
    nm films.

21
22
Extensions
  • Nanocatalysts
  • Surface Chemical Reactions

22
23
Nanocatalysts
Unsupported
Supported
23
24
Surface Chemical Reactions
God made solids, but surfaces are the work of
the Devil. W. Pauli
(1900-1958)
24
25
Questions Papers
  • Email thomas_at_nanoqed.net
  • http//www.nanoqed.net

25
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