Mohamed sheik sirajuddeen ibn Abdullah
have greater quest to acquire more knowledge.. become indispensable ...become invincible
Tuesday, September 30, 2025
Monday, January 27, 2025
Solid State Physics (SSP)
SOLID STATE PHYSICS
MODULE I CRYSTAL STRUCTURE AND BONDING
General Description of Crystal Structures – Bravais lattices- Wigner Seitz cellCubic Structures: NaCl, CsCl, Diamond, Zincblende - HCP structures - Miller Indices-crystal directions - zones in crystals- interplanar distance (derivation) - The Reciprocal Lattice and its construction-Quasi crystals -Force between atoms cohesive energy ( derivation)- bonding in solids - binding energy of ionic crystals(derivation)-Madelung constant – Born Haber cycle.
MODULE II TRANSPORT PROPERTIES AND BAND THEORY OF SOLIDS
Free electron theory (Sommerfeld theory) – Fermi level-Fermi distribution function -electronic specific heat- electrical and thermal conductivity of metals Wiedemann Franz law (derivation)- Schroedinger wave equation- electron motion in periodic potential – Bloch’s theorem – Kronig Penney model (derivation) - band theory of solids - Brillouin zone - Effective mass of electron and concept of hole- Fermi surface in metals and its characteristics – experimental determination of Fermi surface by De Haas van Alphen effect
MODULE III PHONONS : CRYSTAL VIBRATIONS AND THERMAL PROPERTIES
Vibrations of crystals with monoatomic lattice- dispersion relation (derivation) - Vibrations of crystals with diatomiclattice - dispersion relation (derivation)– optical and acoustical modes – number of normal modes of vibrations - Phonon momentum- inelastic scattering of photons by phonons – specific heat of solids- Einstein theory-Debye's theory of lattice specific heat(derivation) - anharmonic effects.
MODULE IV MAGNETIC AND DIELECTRIC PROPERTIES
Types of magnetic materials –Diamagnetism – Langevin's theory(derivation)- Paramagnetism – Hund’s rules – rare earth ions-iron group ions-crystal field splitting-Pauli paramagnetism- Ferromagnetism – domain theory - Curie-Weiss law (derivation)- antiferromagnetism - ferrites. Dielectric Polarization and polarizability- dielectric constant- types of polarization (qualitative) and dependence on frequency and temperature-local electric field in an atom- ClausiusMossottirelation(derivation) -Piezo, pyro and ferroelectric properties of crystals.
MODULE V SUPERCONDUCTIVITY AND OPTICAL PROPERTIES
Properties of superconductor – critical magnetic field – Meissner effect (derivation) – Type I and Type II super conductors – superfludidty – entropy, heat capacity and energy gap of superconductor-quantum tunneling - London equations (derivation) –coherence length - BCS theory –RVB theory – theory of AC and DC Josephson effect – flux quantization- SQUID. Traps – Excitons – coloration of crystals - types of colour centers - Luminescence: fluorescence and phosphorescence
Monday, November 18, 2024
Sunday, August 18, 2024
Nuclear Advocacy Programme-2023 at ICTP, Trieste, Italy
International Visits
• Participated on invitation in the Global Nuclear Advocacy programme organized by the International Centre for Theoretical Physics(ICTP) at Trieste, Italy -“Increasing dangers of Nuclear weapons: How physicists can reduce the threat” during 22 October – 25 October 2023
Follow up activity after my visit to ICTP, Italy:
As a follow up of my visit to ICTP, Trieste, Italy, an open elective course with 5 modules was developed, under the Supervision of Dr.Juergen Altmann, Dortmund University, Germany and Dr. Stewart Prager, Princeton University, USA, to educate students on the dangers of nuclear weapons and their global threat. The course not only highlights the impact of nuclear weapons but also highlights the significant efforts by the United Nations towards arms control and global nuclear weapons reduction.
Click on the link to explore the details about course:
https://disarmamentcourses.github.io/
Wednesday, July 10, 2024
Saturday, June 22, 2024
Learn Python codes for the rate of decay of atoms in radioactivity
import math
def compute_quantity(N0, lambda_, T):
N = N0 * math.exp(-lambda_ * T)
return N
# Example usage:
N0 = 100 # Initial quantity
lambda_ = 0.1 # Decay constant
T = 5 # Time
result = compute_quantity(N0, lambda_, T)
print(f"N = {N0} * exp(-{lambda_} * {T}) = {result}")
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