Consider an Ising model in the presence of an external magnetic field B, which gives each dipole an additional energy of -µBB if it points up and +HBB if it points down (where uB is the dipole's magnetic moment). Analyze this system using the mean field approximation to find the analogue of equation 8.50. Study the solutions of the equation graphically, and discuss the magnetization of this system as a function of both the external field strength and the temperature. Sketch the region in the T-B plane for which the equation has three solutions. (8.50) S = tanh(Bens),

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Consider an Ising model in the presence of an external magnetic field B, which gives each dipole an additional energy of if it points up and +MBB if it points down (where MB is the dipole's magnetic moment). Analyze this system using the mean field approximation to find the analogue of equation 8.50. Study the solutions of the equation graphically, and discuss the magnetization of this system as a function of both the external field and the temperature. Sketch the region in the T-B plane for which the equation has three solutions.

Consider an Ising model in the presence of an external magnetic
field B, which gives each dipole an additional energy of -µBB if it points up and
+HBB if it points down (where uB is the dipole's magnetic moment). Analyze this
system using the mean field approximation to find the analogue of equation 8.50.
Study the solutions of the equation graphically, and discuss the magnetization of
this system as a function of both the external field strength and the temperature.
Sketch the region in the T-B plane for which the equation has three solutions.
(8.50)
S = tanh(Bens),
Transcribed Image Text:Consider an Ising model in the presence of an external magnetic field B, which gives each dipole an additional energy of -µBB if it points up and +HBB if it points down (where uB is the dipole's magnetic moment). Analyze this system using the mean field approximation to find the analogue of equation 8.50. Study the solutions of the equation graphically, and discuss the magnetization of this system as a function of both the external field strength and the temperature. Sketch the region in the T-B plane for which the equation has three solutions. (8.50) S = tanh(Bens),
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