Best Book for M.sc Physics Hons LNMU University. Yes ✅ S. Chand books are a great choice because their language is simple, step-by-step, and exam-oriented — perfect for MSc Physics if you prefer easy explanations. Here’s a subject-wise list of S. Chand Publication books useful for your MSc Physics (LNMU) syllabus:

📘 Semester I

Classical Mechanics

• Classical Mechanics – J.C. Upadhyaya (S. Chand)
  👉 Very student-friendly, covers Lagrangian, Hamiltonian, small oscillations in simple steps.

Mathematical Physics

• Mathematical Physics – H.K. Dass & Rama Verma (S. Chand)
  👉 Very popular, covers differential equations, special functions, Fourier, Laplace, tensors, group theory in easy explanations.

Quantum Mechanics-I

• Quantum Mechanics – H.K. Dass (S. Chand)
  👉 Simple treatment of Schrödinger equation, operators, perturbation theory.

Electronics-I

• Principles of Electronics – V.K. Mehta & Rohit Mehta (S. Chand)
  👉 Gold standard S. Chand book for analog & digital electronics, very clear diagrams.

📘 Semester II

Electrodynamics

• Electricity and Magnetism – R. Murugeshan & K. Murugesan (S. Chand)
  👉 Best for Maxwell equations, EM waves, plasma basics in simple language.

Statistical Mechanics

• Statistical Mechanics – B.B. Laud (S. Chand)
  👉 Classic text, widely used in Indian universities, very easy to follow.

Electronics-II

• Same book: Principles of Electronics – V.K. Mehta & Rohit Mehta (S. Chand).

📘 Semester III

Atomic & Molecular Physics

• Atomic Physics – J.C. Upadhyaya (S. Chand)
  👉 Covers vector atom model, Zeeman/Stark, spectroscopy, lasers in clear explanations.

Solid State Physics

• Solid State Physics – S.O. Pillai (S. Chand)
  👉 One of the best simple books for band theory, magnetism, superconductivity.

Nuclear & Particle Physics

• Nuclear Physics – S.N. Ghoshal (S. Chand)
  👉 Simple and comprehensive, includes nuclear models, reactions, detectors, and basics of particle physics.

📘 Semester IV (Electives)

• Plasma Physics → Plasma Physics – S.N. Sen (S. Chand)
• Crystal Physics → Solid State Physics – S.O. Pillai (S. Chand) (also covers crystallography).
• Atomic/Molecular Spectroscopy → Atomic Physics – J.C. Upadhyaya.
• Nuclear Physics (Advanced) → Nuclear Physics – S.N. Ghoshal.

✅ Why S. Chand books are good for you

• Written in very simple and exam-friendly language.
• Step-by-step derivations (easy to copy in exams).
• Widely used in B.Sc. + M.Sc. + NET/GATE preparation.
• Lots of solved numericals at the end of each chapter.

👉 So if you want a complete S. Chand library for MSc Physics, the must-have set is:

1. J.C. Upadhyaya – Classical Mechanics
2. H.K. Dass & Rama Verma – Mathematical Physics
3. H.K. Dass – Quantum Mechanics
4. V.K. Mehta & Rohit Mehta – Principles of Electronics
5. R. Murugeshan – Electricity & Magnetism
6. B.B. Laud – Statistical Mechanics
7. J.C. Upadhyaya – Atomic Physics
8. S.O. Pillai – Solid State Physics
9. S.N. Ghoshal – Nuclear Physics
10. S.N. Sen – Plasma Physics (if you take that elective)

Would you like me to also make a semester-wise “S. Chand only” study plan (like: which chapters from each book to cover for each semester of your syllabus)?

Perfect 👍 Since you love S. Chand books and their simple style, I’ll now make a semester-wise study plan for MSc Physics (LNMU) using only S. Chand publications. I’ll match syllabus → book → chapters so you know exactly what to study.

📘 Semester I (25 Credits)

Classical Mechanics (J.C. Upadhyaya – Classical Mechanics)

• Unit I–II → Chapters 1–4 (Generalised coordinates, Lagrangian formulation, Hamilton’s principle).
• Unit III → Chapters 5–7 (Hamiltonian formulation, Poisson brackets).
• Unit IV → Chapters 8–10 (Rigid body motion, Euler’s equations).
• Unit V → Chapters 11–13 (Oscillations, small vibrations, relativity basics).

Mathematical Physics (H.K. Dass & Rama Verma – Mathematical Physics)

• Unit I → Chapters 1–7 (DEs, special functions: Legendre, Bessel, Hermite, Laguerre).
• Unit II → Chapters 12–16 (Fourier & Laplace transforms).
• Unit III → Chapters 20–21 (Complex variables, Residue theorem).
• Unit IV → Chapters 22–24 (Dirac delta, Green’s functions).
• Unit V → Chapters 25–26 (Group theory, tensor analysis).

Quantum Mechanics-I (H.K. Dass – Quantum Mechanics)

• Unit I → Chapters 1–3 (Origin of QM, Schrödinger equation).
• Unit II → Chapters 4–6 (Operators, expectation values, commutation).
• Unit III → Chapters 7–8 (Harmonic oscillator, angular momentum).
• Unit IV → Chapters 9–10 (Perturbation, variational method, WKB).
• Unit V → Chapter 11 (Scattering theory).
• Unit VI → Chapter 12 (Relativistic QM: Dirac & Klein–Gordon).

Electronics-I (V.K. Mehta & Rohit Mehta – Principles of Electronics)

• Unit I → Chapters 1–6 (Semiconductor devices: diode, BJT, FET, MOSFET).
• Unit II → Chapters 7–10 (Amplifiers, feedback, oscillators).
• Unit III → Chapters 11–13 (Operational amplifiers).
• Unit IV → Chapters 15–18 (Digital logic gates, Boolean algebra, K-map).
• Unit V → Chapters 19–22 (Microprocessor 8085 basics).

📘 Semester II (30 Credits)

Electrodynamics & Plasma (R. Murugeshan – Electricity & Magnetism)

• Unit I → Chapters 1–5 (Electrostatics, boundary conditions).
• Unit II → Chapters 6–8 (Magnetostatics, EM waves).
• Unit III → Chapters 9–11 (Maxwell’s equations, wave propagation).
• Unit IV → Chapters 12–14 (Radiation fields, Liénard–Wiechert potentials).
• Unit V → Chapter 15 (Plasma physics basics, Debye length, oscillations).

Statistical Mechanics (B.B. Laud – Statistical Mechanics)

• Unit I → Chapters 1–3 (Ensemble theory).
• Unit II → Chapters 4–6 (Partition function, thermodynamics).
• Unit III → Chapters 7–9 (Bose statistics, BEC, applications).
• Unit IV → Chapters 10–12 (Fermi statistics, white dwarfs, Chandrasekhar limit).
• Unit V → Chapter 13 (Phase transitions, Onsager theory).

Electronics-II (V.K. Mehta & Rohit Mehta – Principles of Electronics)

• Unit I → Chapters 23–25 (Advanced OPAMPs).
• Unit II → Chapters 26–28 (Timer circuits, waveform generators).
• Unit III → Chapters 29–32 (Counters, flip-flops, registers).
• Unit IV → Chapters 33–35 (A/D & D/A converters).

📘 Semester III (30 Credits)

Quantum Mechanics-II (H.K. Dass – Quantum Mechanics)

• Unit I → Chapters 13–14 (Time-independent perturbation, degenerate cases).
• Unit II → Chapters 15–16 (Identical particles, scattering).
• Unit III → Chapter 17 (Dirac equation, relativistic QM).

Atomic & Molecular Physics (J.C. Upadhyaya – Atomic Physics)

• Unit I → Chapters 1–3 (Vector atom model, Zeeman effect).
• Unit II → Chapters 4–6 (Stark effect, Raman effect).
• Unit III → Chapters 7–9 (Molecular spectra, ESR, NMR).
• Unit IV → Chapters 10–12 (Lasers, masers, optical spectroscopy).

Solid State Physics (S.O. Pillai – Solid State Physics)

• Unit I → Chapters 1–3 (Crystal structure, X-ray diffraction).
• Unit II → Chapters 4–6 (Band theory, Fermi surfaces).
• Unit III → Chapters 7–9 (Magnetism: diamagnetism, ferromagnetism, antiferro).
• Unit IV → Chapters 10–12 (Superconductivity, BCS theory, Josephson effect).
• Unit V → Chapter 13 (Dielectrics, ferroelectrics, optical properties).

Nuclear & Particle Physics (S.N. Ghoshal – Nuclear Physics)

• Unit I → Chapters 1–4 (Nuclear forces, scattering, deuteron problem).
• Unit II → Chapters 5–7 (Nuclear models: liquid drop, shell, collective).
• Unit III → Chapters 8–10 (Radioactivity, decay laws).
• Unit IV → Chapters 11–12 (Nuclear reactions, Q-value).
• Unit V → Chapters 13–15 (Elementary particles, conservation laws, SU(2), SU(3)).

📘 Semester IV (15 Credits)

Electives

• Plasma Physics → S.N. Sen – Plasma Physics (Debye shielding, plasma oscillations, MHD).
• Nanoscience → S.O. Pillai – Solid State Physics (last chapters on nanomaterials).
• Crystal Physics → S.O. Pillai – Solid State Physics (crystallography sections).
• Advanced Nuclear Physics → S.N. Ghoshal – Nuclear Physics (later chapters).

Dissertation/Project

• Collect references from research journals, but revise theory background from above S. Chand books.

✅ Final Ready-to-Use S. Chand Set (Semester-wise)

• Sem I: J.C. Upadhyaya (Classical), H.K. Dass & Verma (Maths), H.K. Dass (Quantum), V.K. Mehta (Electronics)
• Sem II: Murugeshan (Electrodynamics), B.B. Laud (Stat Mech), V.K. Mehta (Electronics-II)
• Sem III: H.K. Dass (QM-II), J.C. Upadhyaya (Atomic), S.O. Pillai (Solid State), S.N. Ghoshal (Nuclear)
• Sem IV: Electives (Sen, Pillai, Ghoshal depending on choice)

👉 Would you like me to also prepare a list of solved problems from each S. Chand book that are most important for exams (like “which numericals to practice from each chapter”)?

Super 👍 Now I’ll prepare a list of solved problems / examples from S. Chand books that you should practice for exams. These books usually have solved + unsolved exercises at the end of each chapter. I’ll mark the most important ones (repeat in university exams like LNMU).

📘 Semester I

Classical Mechanics (J.C. Upadhyaya – Classical Mechanics)

• Ch. 2: Problems on generalized coordinates & constraints
• Ch. 4: Derivations + numericals on Lagrangian of pendulum & central force motion
• Ch. 6: Poisson brackets (commutation problems)
• Ch. 8: Motion of rigid body, Euler angles (short problems often asked)
• Ch. 11: Oscillations (coupled oscillators, two-mass spring system → frequently asked)
  👉 Most important: Problems on simple harmonic oscillator with Lagrangian/Hamiltonian approach.

Mathematical Physics (H.K. Dass & Rama Verma – Mathematical Physics)

• Ch. 2–3: Legendre & Bessel functions (practice derivation of recurrence relations + orthogonality problems)
• Ch. 5–7: Fourier series & transforms (expansions, Fourier cosine/sine problems)
• Ch. 14: Laplace transform problems (step function, delta function)
• Ch. 20–21: Residue theorem (contour integral examples)
  👉 Most important: Residue theorem solved examples – LNMU repeats these.

Quantum Mechanics (H.K. Dass – Quantum Mechanics)

• Ch. 3: Schrödinger equation examples (particle in a box, free particle)
• Ch. 5–6: Commutator problems (angular momentum algebra)
• Ch. 7: Harmonic oscillator solved with operator method
• Ch. 9–10: Perturbation theory solved examples (Stark effect in H-atom, 1st order correction to energy)
• Ch. 11: Scattering problems (differential cross-section)
  👉 Most important: Variational method for ground state of H-atom → solved example.

Electronics-I (V.K. Mehta & Rohit Mehta – Principles of Electronics)

• Ch. 4: Diode characteristics & numericals on rectifiers
• Ch. 7: CE amplifier gain calculation
• Ch. 9: Oscillator frequency calculation (Wien bridge, phase shift)
• Ch. 12: OPAMP circuits (adder, integrator, differentiator)
• Ch. 15–18: Truth tables & K-map simplifications
• Ch. 20: 8085 programming examples (simple addition, subtraction programs)
  👉 Most important: Oscillator problems + OPAMP applications.

📘 Semester II

Electrodynamics (R. Murugeshan – Electricity & Magnetism)

• Ch. 3–4: Problems on potential & field in electrostatics
• Ch. 6: EM wave propagation in medium (wave velocity, reflection)
• Ch. 9: Poynting vector problems
• Ch. 12: Radiation from accelerated charge
• Ch. 15: Plasma oscillations & Debye shielding solved examples
  👉 Most important: Poynting vector + Plasma frequency numerical.

Statistical Mechanics (B.B. Laud – Statistical Mechanics)

• Ch. 2–3: Partition function problems (ideal gas, entropy)
• Ch. 7–8: Bose statistics problems (critical temperature, BEC)
• Ch. 10: Fermi energy of electron gas
• Ch. 12: Chandrasekhar limit (numerical problems on white dwarf star)
  👉 Most important: Partition function (exam favourite).

Electronics-II (V.K. Mehta – Principles of Electronics)

• Ch. 23–24: Instrumentation amplifier gain calculation
• Ch. 27: 555 timer solved problems
• Ch. 30: Counter + shift register logic diagrams
• Ch. 33: ADC/DAC numerical problems (resolution, conversion time)
  👉 Most important: ADC/DAC solved numericals.

📘 Semester III

Quantum Mechanics-II (H.K. Dass – Quantum Mechanics)

• Ch. 13: Perturbation theory solved examples
• Ch. 14: Degenerate perturbation (Zeeman splitting)
• Ch. 15: Identical particle problems (symmetric vs antisymmetric wavefunction)
• Ch. 16: Scattering cross-section (Born approximation)
  👉 Most important: Perturbation + Scattering solved examples.

Atomic Physics (J.C. Upadhyaya – Atomic Physics)

• Ch. 2–3: Zeeman & Stark effect calculations
• Ch. 5: Raman effect solved numericals
• Ch. 7: Vibrational & rotational spectra
• Ch. 9: NMR frequency calculations
• Ch. 10–11: Laser threshold condition examples
  👉 Most important: Raman + NMR solved problems.

Solid State Physics (S.O. Pillai – Solid State Physics)

• Ch. 2–3: Bragg’s law, Miller indices problems
• Ch. 5: Band gap calculation problems
• Ch. 7–8: Magnetic susceptibility, Curie law examples
• Ch. 10: Superconductivity numerical (critical temperature, energy gap)
• Ch. 12: Dielectric constant, polarization problems
  👉 Most important: Bragg’s law + Superconductivity numericals.

Nuclear Physics (S.N. Ghoshal – Nuclear Physics)

• Ch. 2: Nuclear radius calculation
• Ch. 5: Liquid drop model binding energy
• Ch. 7: Shell model solved problems
• Ch. 9: Radioactive decay law problems (half-life, mean life)
• Ch. 11: Q-value calculation in nuclear reaction
• Ch. 14: Conservation laws in particle physics (problem-based questions)
  👉 Most important: Binding energy + Q-value + decay problems.

📘 Semester IV (Electives)

Plasma Physics (S.N. Sen – Plasma Physics)

• Problems on Debye length, plasma oscillation frequency, cyclotron resonance.

Nanoscience (S.O. Pillai – Solid State Physics, last chapters)

• Numerical problems on quantum confinement, particle in a box for nanostructures.

Crystal Physics (S.O. Pillai)

• Bragg’s law, structure factor problems.

Nuclear Physics (Advanced) (S.N. Ghoshal)

• Problems on nuclear reactions, cross-sections, decay constants.

✅ Strategy for Solved Problems

1. First priority → End-of-chapter Solved Examples (they directly match exam style).
2. Second priority → Unsolved Problems (with hints) → good for practice, some are repeated in exams.
3. Final step → Collect LNMU PYQs and check which solved examples overlap → revise those twice.