Define population density
( If we multiply density of states Z(E) and probability of
occupation F(E) then we will get number of electrons occupied in a state i.e.
nE and is called population density.)
Thermionic Emission
When a metal is heated the electron within it becomes highly
energetic and gets ejected from its surface . This process of ejection of
electron from metal surface at high temperature is called as thermionic emission.
Work function
There is a minimum (threshold) value of energy that the electron must posses if it is to leave the metal surface. This threshold value of energy is called work function of the metal(ɸ).
Schottky Effect
When an electric field applied to a metal is increased, the work
function is decreased and hence thermionic emission from the metal surface
increases. This effect is called Schottky effect.
Explain the necessity of quantum mechanics.
- To understand the tunneling phenomena.
- To understand the photoelectric effect.
- To understand the behavior or nature of microscopic particles or electrons.
Chapter 2 : Free Electron Theory of Conduction in Metal
Crystalline Structure:
It is an periodic arrangement of atoms(
or molecules) in a regular pattern in space. It is the combination of lattice
and basis where lattice is the infinite periodic arrangement of points in space
and basis is the pair of atoms or molecules when these basis occupy the points
of a lattice then we get a crystal structure.
Unit cell:
It is the simplest structure obtained from the
crystal structure. When we extend the unit cell structure in all directions in
space then we get a crystal structure.
Co-ordination Number :
It is the number of nearest neighboring
atoms or the number of atoms touching the largest atom of a unit cell.
Packing density:
It is the ratio of volume occupied by atoms to
the volume of unit cell. It signifies how densely the atoms are packed in the
unit cell.
IOE 2074 Ashwin Electrical Engineering Material Old Question Solution
1.a). Explain the importance of quantum mechanics. Differentiate between classical and quantum mechanics with suitable examples.
- To understand the tunneling phenomena.
- To understand the photoelectric effect.
- To understand the nature of microscopic particles.
- Quantum mechanics is a generalized form of mechanics which is applicable to very small object like electrons in the atom.
- All the electronic phenomena within the materials can not be explained with the help of the classical mechanics rather explained by quantum mechanics.
- It can be applied to macroscopic bodies.
- It is based on Newton's law of motion.
- The state of a system is defined by specifying all the forces acting on the particles as well as their position and velocity. The future state then can be predicted with certainty.
- It is based on Maxwell's electromagnetic wave theory.
- It can be applied to microscopic bodies.
- It follow Heisenberg Uncertainty principal.
- It gives the probability of finding the particles at various location in space.
- It is based on plank's quantum theory.
IOE 2068 Shrawan Electrical Engineering Material Past question solution
1.a) What is tunneling phenomenon? Derive the expression for the probability of tunneling the potential barrier of width L and height V by electron.
Fermi Energy:
In metal fermi energy is defined as the energy of highest filled energy level at temperature of absolute zero .
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