Appendix: Problem Index
615
Drift velocity
5.15, 17
Flow of current
5.16
Wiedemann–Franz constant
5.18
Hall effect
5.19, 20
λ/d
5.23
Average amplitude of vibration
5.24
Debye’s model
5.29, 31
Einstein’s model
5.30
5.2.4 Semiconductors
pn junction
5.36
n e and n h
5.37
Effective mass of e
5.38
Doping
5.39
Conduction bands
5.40, 41
Forward bias
5.42
Depletion layer width
5.43
Shockley equation
5.44
Carrier concentration
5.45
5.2.5 Superconductor
Cooper pair
5.46, 47
Josephson junction
5.48, 51
BCS theory
5.49, 50
Quantum Interference device
5.52
Chapter 6 Special theory of relativity
6.2.1 Lorentz Transformations
Simultaneity of two events
6.1
Lorentz transformation corresponds to rotation iα
6.2
Velocity of muon in lab system
6.3, 4, 5
Maxwell’s equations for em are invariant
6.6
KE of π
+ from decay K
0
→ π
+
π
− in flight
6.7
Emission angle of muon in lab from π → μν, neutrinio being
emitted at 90
0 to pion velocity
6.8
Reference frame velocity when the particle velocity components in
S and S
are specified
6.9
In the two body decay energy carried by the particles of known
masses and Q-value
6.10
Maximum lab energy of muon and neutrino from decay of pion of
known energy in flight
6.11
CMS velocity of e
+
− e
− pair
6.12
Angular relation in relativistic elastic scattering between identical
particles
6.13
615
Drift velocity
5.15, 17
Flow of current
5.16
Wiedemann–Franz constant
5.18
Hall effect
5.19, 20
λ/d
5.23
Average amplitude of vibration
5.24
Debye’s model
5.29, 31
Einstein’s model
5.30
5.2.4 Semiconductors
pn junction
5.36
n e and n h
5.37
Effective mass of e
5.38
Doping
5.39
Conduction bands
5.40, 41
Forward bias
5.42
Depletion layer width
5.43
Shockley equation
5.44
Carrier concentration
5.45
5.2.5 Superconductor
Cooper pair
5.46, 47
Josephson junction
5.48, 51
BCS theory
5.49, 50
Quantum Interference device
5.52
Chapter 6 Special theory of relativity
6.2.1 Lorentz Transformations
Simultaneity of two events
6.1
Lorentz transformation corresponds to rotation iα
6.2
Velocity of muon in lab system
6.3, 4, 5
Maxwell’s equations for em are invariant
6.6
KE of π
+ from decay K
0
→ π
+
π
− in flight
6.7
Emission angle of muon in lab from π → μν, neutrinio being
emitted at 90
0 to pion velocity
6.8
Reference frame velocity when the particle velocity components in
S and S
are specified
6.9
In the two body decay energy carried by the particles of known
masses and Q-value
6.10
Maximum lab energy of muon and neutrino from decay of pion of
known energy in flight
6.11
CMS velocity of e
+
− e
− pair
6.12
Angular relation in relativistic elastic scattering between identical
particles
6.13