The structural components of modem aircraft are commonly fabricated of high-performance composite materials. These materials are fabricated by impregnating mats of extremely strong fibers that are held within a form with an epoxy or thermoplastic liquid. After the liquid cures or cools, the resulting component is of extremely high strength and low weight. Periodically, these components must be inspected to ensure that the fiber mats and bonding material do not become delaminated and. in turn, the component loses its airworthiness. One inspection method involves application of auniform. constant radiation heat flux to the surface being inspected. The thermal response of the surface is measured with an infrared imaging system, which captures the emission from the surface and converts it to a color-coded map of the surface temperature distribution. Consider the case where a uniform flux of 5 kW/m 2 is applied to the top skin of an airplane wing initially at 20 ° C . ne opposite side of the 15-mm-thick skin is adjacent to stagnant air and can be treated as well insulated. The density and specific heat of the skin material are 1200 kg/m 3 and 1200 J/kg ⋅ K, respectively. effective thermal conductivity of the intact skin material is k 1 = 1.6 W/m ⋅ K . Contact resistances develop internal to the structure as a result of delamination between the fiber mats and the bonding material, leading to a reduced effective thermal conductivity of k 2 = 1.1 W/m ⋅ K . Determine the surface temperature of the component after 10 and 100 s of irradiation for (i) an area where the material is structurally intact and (ii) an adjacent area where delamination has occurred within the wing.
The structural components of modem aircraft are commonly fabricated of high-performance composite materials. These materials are fabricated by impregnating mats of extremely strong fibers that are held within a form with an epoxy or thermoplastic liquid. After the liquid cures or cools, the resulting component is of extremely high strength and low weight. Periodically, these components must be inspected to ensure that the fiber mats and bonding material do not become delaminated and. in turn, the component loses its airworthiness. One inspection method involves application of auniform. constant radiation heat flux to the surface being inspected. The thermal response of the surface is measured with an infrared imaging system, which captures the emission from the surface and converts it to a color-coded map of the surface temperature distribution. Consider the case where a uniform flux of 5 kW/m 2 is applied to the top skin of an airplane wing initially at 20 ° C . ne opposite side of the 15-mm-thick skin is adjacent to stagnant air and can be treated as well insulated. The density and specific heat of the skin material are 1200 kg/m 3 and 1200 J/kg ⋅ K, respectively. effective thermal conductivity of the intact skin material is k 1 = 1.6 W/m ⋅ K . Contact resistances develop internal to the structure as a result of delamination between the fiber mats and the bonding material, leading to a reduced effective thermal conductivity of k 2 = 1.1 W/m ⋅ K . Determine the surface temperature of the component after 10 and 100 s of irradiation for (i) an area where the material is structurally intact and (ii) an adjacent area where delamination has occurred within the wing.
Solution Summary: The author explains that the surface temperature of component after 10 and 100 s of irradiation for an area where material is structurally intact is 31.8°C and 58.8°
The structural components of modem aircraft are commonly fabricated of high-performance composite materials. These materials are fabricated by impregnating mats of extremely strong fibers that are held within a form with an epoxy or thermoplastic liquid. After the liquid cures or cools, the resulting component is of extremely high strength and low weight. Periodically, these components must be inspected to ensure that the fiber mats and bonding material do not become delaminated and. in turn, the component loses its airworthiness. One inspection method involves application of auniform. constant radiation heat flux to the surface being inspected. The thermal response of the surface is measured with an infrared imaging system, which captures the emission from the surface and converts it to a color-coded map of the surface temperature distribution. Consider the case where a uniform flux of
5
kW/m
2
is applied to the top skin of an airplane wing initially at
20
°
C
.
ne opposite side of the 15-mm-thick skin is adjacent to stagnant air and can be treated as well insulated. The density and specific heat of the skin material are
1200
kg/m
3
and
1200
J/kg
⋅
K,
respectively. effective thermal conductivity of the intact skin material is
k
1
=
1.6
W/m
⋅
K
.
Contact resistances develop internal to the structure as a result of delamination between the fiber mats and the bonding material, leading to a reduced effective thermal conductivity of
k
2
=
1.1
W/m
⋅
K
.
Determine the surface temperature of the component after 10 and 100 s of irradiation for (i) an area where the material is structurally intact and (ii) an adjacent area where delamination has occurred within the wing.
DO NOT COPY SOLUTION
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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