Molecular electronics is an emerging field associated with computing and data storage utilizing energy transfer at the molecular scale. At this scale, thermal energy is associated exclusively with the vibration of molecular chains. The primary resistance to energy transfer in these proposed devices is the contact resistance at metal-molecule interfaces. To measure the contact resistance, individual molecules are self-assembled in a regular pattern onto a very thin gold substrate. The substrate is suddenly heated by a short pulse of laser irradiation, simultaneously transferring thermal energy to the molecules. 11te molecules vibrate rapidly in their state, and their vibrational intensity can be measured by detecting the randomness of the electric field produced by the molecule tips, as indicated by the dashed. circular lines in the schematic. Molecules that are of density ρ = 180 kg/m 3 and specific heat c p = 3000 J/kg ⋅ K have an initial, relaxed length of L = 2 nm . The intensity of the molecular vibration increases exponentially from an initial value of I i to a steady-state value of I s s > I i with the time constant associated with the exponential response being τ i = 5 ps . Assuming the intensity of the molecular vibration represents temperature on the molecular scale and that each molecule can be viewed a cylinder of initial length L and cross-sectionalarea A c , determine the thermal contact resistance, R t , c " at the metal—molecule interface.
Molecular electronics is an emerging field associated with computing and data storage utilizing energy transfer at the molecular scale. At this scale, thermal energy is associated exclusively with the vibration of molecular chains. The primary resistance to energy transfer in these proposed devices is the contact resistance at metal-molecule interfaces. To measure the contact resistance, individual molecules are self-assembled in a regular pattern onto a very thin gold substrate. The substrate is suddenly heated by a short pulse of laser irradiation, simultaneously transferring thermal energy to the molecules. 11te molecules vibrate rapidly in their state, and their vibrational intensity can be measured by detecting the randomness of the electric field produced by the molecule tips, as indicated by the dashed. circular lines in the schematic. Molecules that are of density ρ = 180 kg/m 3 and specific heat c p = 3000 J/kg ⋅ K have an initial, relaxed length of L = 2 nm . The intensity of the molecular vibration increases exponentially from an initial value of I i to a steady-state value of I s s > I i with the time constant associated with the exponential response being τ i = 5 ps . Assuming the intensity of the molecular vibration represents temperature on the molecular scale and that each molecule can be viewed a cylinder of initial length L and cross-sectionalarea A c , determine the thermal contact resistance, R t , c " at the metal—molecule interface.
Molecular electronics is an emerging field associated with computing and data storage utilizing energy transfer at the molecular scale. At this scale, thermal energy is associated exclusively with the vibration of molecular chains. The primary resistance to energy transfer in these proposed devices is the contact resistance at metal-molecule interfaces. To measure the contact resistance, individual molecules are self-assembled in a regular pattern onto a very thin gold substrate. The substrate is suddenly heated by a short pulse of laser irradiation, simultaneously transferring thermal energy to the molecules. 11te molecules vibrate rapidly in their state, and their vibrational intensity can be measured by detecting the randomness of the electric field produced by the molecule tips, as indicated by the dashed. circular lines in the schematic.
Molecules that are of density
ρ
=
180
kg/m
3
and specific heat
c
p
=
3000
J/kg
⋅
K
have an initial, relaxed length of
L
=
2
nm
.
The intensity of the molecular vibration increases exponentially from an initial value of
I
i
to a steady-state value of
I
s
s
>
I
i
with the time constant associated with the exponential response being
τ
i
=
5
ps
.
Assuming the intensity of the molecular vibration represents temperature on the molecular scale and that each molecule can be viewed a cylinder of initial length L and cross-sectionalarea
A
c
,
determine the thermal contact resistance,
R
t
,
c
"
at the metal—molecule interface.
Nanotechnology, the field of building ultrasmall structures one atom at a time, has progressed in recent years. One potential application of nanotechnology is the construction of artificial cells. The simplest cells would probably mimic red blood cells, the body’s oxygen transporters. Nanocontainers, perhaps constructed of carbon, could be pumped full of oxygen and injected into a person’s bloodstream. If the person needed additional oxygen—due to a heart attack or for the purpose of space travel, for example—these containers could slowly release oxygen into the blood, allowing tissues that would otherwise die to remain alive. Suppose that the nanocontainers were cubic and had an edge length of 25 nanometers. What is the volume of one nanocontainer? (Ignore the thickness of the nanocontainer’s wall.)
please make it 1 paragraph in the abstract below, with the journal name Optimizing the thermal management system of PCM fin-structured Li-ion batteries under mechanical vibration conditions: A comparative study
because I have difficulty combining can you please ask for help to try the writing below, so that the results are maximized
The thermal management of battery systems using Phase Change Materials (PCM) commonly faces challenges due to the low thermal conductivity of PCM. This study introduces innovative fin structures comprising longitudinal fins and cylindrical rings to enhance heat transfer. Comparative experiments are initially designed to assess the thermal performance of various Battery Thermal Management Systems (BTMS). Results indicate that the PCM-Fin system outperforms both the pure battery system and the PCM system. Numerical simulations, validated with experimental data, uncover the underlying mechanisms. The fin structures not only increase the heat transfer area…
Let's say a 3.0 gram copper wafer is dropped from a height of 50.0 meters. If 60% of the potential energy lost in the drop could be converted to thermal energy used to heat the copper from an initial temperature
of 25 degrees celsius, what would the final temperature of the copper wafer?
Would the answer be different if the wafer has a mass greater than 3 grams?
Note: the specific heat of copper is 387 J/(kg*K).
The temperature is between 25.8 and 26.0 degrees celsius, yes the bigger the mass the greater the energy.
O The temperature is between 25.6 and 25.8 celsius, answer does not depend on mass.
O The temperature is between 25.0 and 25.2 celsius, answer does not depend on mass.
O The temperature is 25.5 and of course the more mass something has the greater energy will be needed to raise the temperature.
The temperature is 26.2 and if the mass is doubled so will be the change in temperature.
O The temperature is 25.9 degrees celsius and the answer does not depend on mass.
O The…
Need a deep-dive on the concept behind this application? Look no further. Learn more about this topic, mechanical-engineering and related others by exploring similar questions and additional content below.