In this chapter, the qualitative understanding of the electronic band structure of semiconductors and of the way the bands are occupied by charge carriers (electrons and holes), developed in Chaps. 2 and 3 , is extended to the counting of electronic states and examining the occupancy of band states in equilibrium at a given temperature. Periodic boundary conditions are defined to calculate first the density of states of three-dimensional semiconductors and then the equivalent in low-dimensional structures including quantum wells, quantum wires, and quantum dots. The chapter concludes with the introduction of the Fermi-Dirac distribution to quantify the occupation probability of states with a given energy at temperature T and the introduction of carrier distributions to distinguish between intrinsic (undoped), n-type, and p-type semiconductors.

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The Density of Band States

  • Peter Sutter

摘要

In this chapter, the qualitative understanding of the electronic band structure of semiconductors and of the way the bands are occupied by charge carriers (electrons and holes), developed in Chaps. 2 and 3 , is extended to the counting of electronic states and examining the occupancy of band states in equilibrium at a given temperature. Periodic boundary conditions are defined to calculate first the density of states of three-dimensional semiconductors and then the equivalent in low-dimensional structures including quantum wells, quantum wires, and quantum dots. The chapter concludes with the introduction of the Fermi-Dirac distribution to quantify the occupation probability of states with a given energy at temperature T and the introduction of carrier distributions to distinguish between intrinsic (undoped), n-type, and p-type semiconductors.