The extremely high temperatures needed to trigger nuclear fusion are proposed to be generated by laser irradiating a spherical pellet of deuterium and tritium fuel of diameter D, = 1.8 mm. (a) Determine the maximum fuel temperature that can be achieved by irradiating the pellet with 200 lasers, each producing a power of P = 500 W. The pellet has an absorptivity a = 0.3 and emissivity ε = 0.8. (b) The pellet is placed inside a cylindrical enclosure. Two laser entrance holes are located at either end of the enclosure and have a diameter of DLEH = 2.0 mm. Determine the maximum temperature that can be generated within the enclosure. N (a) K Dp Determine the maximum fuel temperature that can be achieved in part (a), in K. Tmax = i DLEH K Determine the maximum fuel temperature that can be achieved in part (b), in K. Tmax i Physical Properties Mathematical Functions N (b)

Elements Of Electromagnetics
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The extremely high temperatures needed to trigger nuclear fusion are proposed to be generated by laser irradiating a spherical pellet
of deuterium and tritium fuel of diameter Dp = 1.8 mm.
(a) Determine the maximum fuel temperature that can be achieved by irradiating the pellet with 200 lasers, each producing a power of
P = 500 W. The pellet has an absorptivity a = 0.3 and emissivity & = 0.8.
(b) The pellet is placed inside a cylindrical enclosure. Two laser entrance holes are located at either end of the enclosure and have a
diameter of DLEH = 2.0 mm. Determine the maximum temperature that can be generated within the enclosure.
N
(a)
K
Dp
Determine the maximum fuel temperature that can be achieved in part (a), in K.
Tmax = i
K
DLEH
N
#K
Determine the maximum fuel temperature that can be achieved in part (b), in K.
Tmax
i
Physical Properties Mathematical Functions
(b)
Transcribed Image Text:The extremely high temperatures needed to trigger nuclear fusion are proposed to be generated by laser irradiating a spherical pellet of deuterium and tritium fuel of diameter Dp = 1.8 mm. (a) Determine the maximum fuel temperature that can be achieved by irradiating the pellet with 200 lasers, each producing a power of P = 500 W. The pellet has an absorptivity a = 0.3 and emissivity & = 0.8. (b) The pellet is placed inside a cylindrical enclosure. Two laser entrance holes are located at either end of the enclosure and have a diameter of DLEH = 2.0 mm. Determine the maximum temperature that can be generated within the enclosure. N (a) K Dp Determine the maximum fuel temperature that can be achieved in part (a), in K. Tmax = i K DLEH N #K Determine the maximum fuel temperature that can be achieved in part (b), in K. Tmax i Physical Properties Mathematical Functions (b)
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