In the 1990s, there were two experimental studies that sparked a renewed interest in thermal wave behavior at the macroscale level. Both reported thermal relaxation times of 10 s or higher. However, no further experimental evidence of this behavior has been reported. Due to the extreme significance of these findings, the objectives of this study were to try to reproduce these earlier studies and offer an explanation for the outcome. These two previous studies, one using heterogeneous materials and one using bologna, were repeated following the experimental protocol provided in the studies as closely and as practically as possible. In both cases, the temperature response to a specified boundary condition was recorded. The results from the first set of experiments suggested that the thermal relaxation times presented in the previous study were actually the thermal lag expected from applying Fourier’s law, taking into account the uncertainty of the temperature sensor. In the second set of experiments, unlike the distinct jumps in temperature found previously, no indication of wave behavior was found. Here, the explanation for the previous results was more difficult to ascertain. Possible explanations include problems with either the experimental protocol or the temperature sensors used.

1.
Tzou
,
D. Y.
, 1997,
Macro-to-Microscale Heat Transfer: The Lagging Behavior
,
Taylor & Francis
,
Washington, DC
.
2.
Kaminski
,
W.
, 1990, “
Hyperbolic Heat Conduction Equation for Materials With Nonhomogeneous Inner Structure
,”
ASME J. Heat Transfer
0022-1481,
112
, pp.
555
560
.
3.
Vick
,
B.
, and
Scott
,
E. P.
, 1998, “
Heat Transfer in a Matrix With Embedded Particles
,”
Proceedings of the ASME Heat Transfer Division
,
ASME
,
New York
, HTD-Vol.
361
/HTD-Vol. 4, pp.
193
198
.
4.
Mitra
,
K.
,
Kumar
,
S.
,
Vadavarz
,
A.
, and
Moallemi
,
M.
, 1995, “
Experimental Evidence of Hyperbolic Heat Conduction in Processed Meat
,”
ASME J. Heat Transfer
0022-1481,
117
(
3
), pp.
568
573
.
5.
Xu
,
L. X.
, and
Liu
,
J.
, 1998, “
Discussion of Non-Equilibrium Heat Transfer in Biological Systems
,”
Proceedings of the 1998 ASME International Mechanical Engineering Congress and Exposition
,
ASME
,
New York
, HTD-Vol.
362
/BED-Vol. 40, pp.
13
17
.
6.
Lu
,
W. -Q.
,
Liu
,
J.
, and
Zeng
,
Y.
, 1998, “
Simulation of the Thermal Wave Propagation in Biological Tissues by the Dual Reciprocity Boundary Element Method
,”
Engineering Analysis with Boundary Elements
,
Elsevier
,
New York
, Vol.
22
, pp.
164
174
.
7.
Tan
,
Z. -M.
, and
Yang
,
W. -J.
, 1997, “
Non-Fourier Heat Conduction in a Thin Film Subjected to a Sudden Temperature Change on Two Sides
,”
J. Non-Equilib. Thermodyn.
0340-0204,
22
(
1
), pp.
75
87
.
8.
Tang
,
D. -W.
,
Araki
,
N.
, and
Yamagishi
,
N.
, 2007, “
Transient Temperature Responses in Biological Materials Under Pulsed IR Irradiation
,”
Int. J. Heat Mass Transfer
0017-9310,
43
, pp.
579
585
.
9.
Herwig
,
H.
, and
Beckert
,
K.
, 2000, “
Fourier Versus Non-Fourier Heat Conduction in Materials With a Nonhomogeneous Inner Structure
,”
ASME J. Heat Transfer
0022-1481,
122
(
2
), pp.
363
365
.
10.
Herwig
,
H.
, and
Beckert
,
K.
, 2000, “
Experimental Evidence About the Controversy Concerning Fourier or Non-Fourier Heat Conduction in Materials With a Nonhomogeneous Inner Structure
,”
Int. J. Heat Mass Transfer
0017-9310,
36
, pp.
387
392
.
11.
Tilahun
,
M.
, 1998, “
Experimental Investigation of Hyperbolic Heat Transfer in Heterogeneous Materials
,” MS thesis, Department of Mechanical Engineering, Virginia Polytechnic Institute and State University, Blacksburg, VA.
12.
Tilahun
,
M.
,
Scott
,
E. P.
, and
Vick
,
B.
, 1999, “
The Question of Thermal Waves in Heterogeneous and Biological Materials
,”
Proceedings of the 1999 ASME International Mechanical Engineers Congress and Exposition (IMECE)
,
ASME
,
New York
, HTD-Vol.
363
/BED-Vol. 44, pp.
145
151
.
13.
Vujanovic
,
B.
, and
Baclic
,
B.
, 1976, “
Applications of Gauss's Principle of Least Constraint to the Nonlinear Heat-Transfer Problem
,”
Int. J. Heat Mass Transfer
0017-9310,
19
, pp.
721
730
.
14.
Maxwell
,
J. C.
, 1867, “
On the Dynamical Theory of Gases
,”
Philos. Trans. R. Soc. London
0370-2316,
157
, pp.
49
88
.
15.
Cattaneo
,
M. C.
, 1958, “
A Form of Heat Conduction Equation Which Eliminates the Paradox of Instantaneous Propagation
,”
Compt. Rend.
0001-4036,
246
, pp.
431
433
.
16.
Vernotte
,
M. P.
, 1958, “
La Veritable Equation de la Chaleur
,”
Compt. Rend.
0001-4036,
247
, pp.
2103
2105
.
17.
Vernonia
,
M. P.
, 1958, “
Les Paradoxes de la Théorie Continue de l’Equation de la Chaleur
,”
Compt. Rend.
0001-4036,
246
, pp.
3154
3155
.
18.
Beck
,
J. V.
, and
Arnold
,
K. J.
, 1977,
Parameter Estimation in Engineering and Science
,
Wiley
,
New York
, Chap. 7.
19.
Vedavarz
,
A.
, 1994, “
Heat Waves in Thermal Conduction
,” Ph.D. thesis, Department of Mechanical Engineering, Polytechnic University, NY.
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