electronic Flashcards
what accounts for the mass of an atom?
neutron and proton
charge on electron
-q = -1.5x10⁻¹⁹
given in exam
Boltzmann’s constant
governs energy gained by electrons as a result of temp above absolute zero,
value given in exams
Pauli’s Exclusion Principle
no two electrons orbiting an atom can have identical quantum numbers, ‘nlms’.
Two orbiting electrons may have the same energy level but have opposite spins in which case s = ±½ and this means their quantum numbers differ in the spin characteristic s.
When several atoms are in close proximity, the energy associated with the individual quanta cannot be identica
continuum or band of energy levels
Band Theory of Solids
- spacing between levels decreases as n umber of neighbouring atoms increases
- in crystalline structure of solid element, there are TONS of neighbouring atoms which exert influence on each other
- each individual quantum which existed in an atom considered in isolation becomes a continuum or band of energy levels around the original quantum
energy bands in insulators
-characterised by large energy gap between valence and conduction bands
- at room temp no electrons gain sufficient energy to make transition between bands
- electrons remain firmly bonded to their atoms in valence band
energy bands in conductors
- conduction and valence bands overlap
- plentiful supply of free energy levels close to those occupied by electrons in upper region of valence band of metals
- at room temp e- can easily move into vacant levels in conduction bands
- outer electrons of metals break free of parent atoms + become free charge carriers
- free neg-charged electrons can readily be made to move, forming an electric current
energy bands in semiconductors
- have energy gap between conduction and valence bands that is much lower than that of insulators
- at room temp, no. of electrons can make the transition from valence band to conduction band but much smaller no. than conductors
controlling extent of conduction in semiconductors
-doping the semiconductor materials w/ impurities in the form of another element from neighbouring group in Periodic Table
most common semiconducting material
Silicon Si
also used:
Germanium Ge
Gallium Ga
Arsenic As
Fermi Level
In the context of electronic materials,
defined as the energy associated with the highest energy level occupied by an orbiting electron at absolute zero temperature, 0K
Fermi Level and absolute zero
at absolute zero temp, all available energy orbitals below Fermi Level are occupied + all of those above are unoccupied
Fermi Level for conductors, semiconducts, and insulators
- Conducting materials: Fermi level located somewhere in conduction band
- Semiconducts: it is not an occupied level + lies between valence and conduction band
intrinsic silicon - total current flwoing through material
- consists of sum of both components of positive and negative charges
- why this semiconductor technology is referred to as -bipolar-
free electrons and holes in intrinsic silicon
-always created in pairs
intrinsic silicon
un-doped silicon
Fermi-Dirac Probability Function
-indicates probability at any temp that an energy level is occupied by an electron
Fermi-Dirac Function notes
- function only applies to energy levels that exist + are available in material
- function has rectangular shape at T=0K
probability function - superimposed at room temp, with one curve being probability of occupancy and the other being of vacancy
- sum of all corresponding points on curves is unity for all energy values
- bc free electrons + holes are generated in pairs
- bc of this symmetry, Fermi Level for intrinsic Si is placed midway between conduction and valence bands
concentrations of electrons and holes in intrinsic Silicon
they are equal
density of atoms in intrinsic silicon material
5 x 10²² cm⁻³
femi energy in intrinsic silicon
-halfway between the valence band edge and conduction band edge
degree/intensity of doping
-classified according to number of impurity atoms implanted into Si per unit volume, relative to atomic density of pure Si