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.
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The differential equation of a cruise control system is provided by the following equation:
Find the closed loop transfer function with respect to the reference velocity (vr) .
a. Find the poles of the closed loop transfer function for different values of K. How does the poles move as you change K?
b. Find the step response for different values of K and plot in MATLAB. What can you observe?
c. For the given transfer function, find tp, ts, tr, Mp . Plot the resulting step response. G(s) = 40/(s^2 + 4s + 40)
Aswatan gas occupies a space of 0.3 millike cube at a pressure of 2 bar and temperature of 77 degree Celsius it is indicate at constant volume at pressure of 7 parts determine temperature at the end of process mass of a gas changing internal energy change in enthalpy during the process assume CP is equal to 10 1.005 CV is equal to 0.712 is equal to 287
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The differential equation of a DC motor can be described by the following equation
Find the transfer function between the applied voltage ( Va)and the motor speed (thetadot m).
What is the steady state speed of the motor after a voltage (Va = 10V) has been applied.
Find the transfer function between the applied voltage (Va) and the shaft angle (thetadot m) .
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