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In the calculation of the exciton energy, we use a set of parameters for a typical InAs quantum dot: electric constant e - 14.6, electron effective mass me = 0.07m0, and heavy-hole effective mass mh - 0.25m0, with m0 being the electron mass in a vacuum. The intradot Coulomb integral is performed by using the Monte Carlo method. For an efficient calculation, we used a uniformly distributed random number for the z-coordinate and a Gaussian distributed random number for the lateral direction
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In the calculation of the exciton energy, we use a set of parameters for a typical InAs quantum dot: electric constant e - 14.6, electron effective mass me = 0.07m0, and heavy-hole effective mass mh - 0.25m0, with m0 being the electron mass in a vacuum. The intradot Coulomb integral is performed by using the Monte Carlo method. For an efficient calculation, we used a uniformly distributed random number for the z-coordinate and a Gaussian distributed random number for the lateral direction.
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2 causes an error of the fourth order in powers of |V|. This result is not in conflict with the fact that the site- basis equation is derived with second-order accuracy
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2 causes an error of the fourth order in powers of |V|. This result is not in conflict with the fact that the site- basis equation is derived with second-order accuracy.
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70449391426
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0 ) is the corresponding original energy level
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0 ) is the corresponding original energy level.
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