
Candidates planning to take the Physics (PH) Paper should have a comprehensive understanding of GATE syllabus for Physics to ensure that they cover all the major areas from which questions may arise in the examination.
Since no official announcement has been made regarding any curriculum changes, the syllabus is expected to remain the same as in previous years. IIT Roorkee has released the Physics syllabus on the official website of GATE 2026. Aspirants can check GATE Physics Syllabus PDF download link provided below.
1.1 GATE Physics Syllabus 2026 For Mathematical Physics
1.2 GATE Physics Syllabus 2026 for Classical Mechanics
1.3 GATE Physics Syllabus 2026 for Electromagnetic Theory
1.4 GATE Physics Syllabus 2026 For Quantum Mechanics
1.5 GATE Syllabus 2026 For Thermodynamics & Statistical Physics
1.6 GATE Physics Syllabus 2026 For Atomic & Molecular Physics
1.7 GATE Physics Syllabus For Solid State Physics Syllabus
1.8 GATE Physics Syllabus 2026 For Electronics
1.9 GATE Physics Syllabus 2026 For Nuclear & Particle Physics
3.1 GATE Physics Subject Wise Weightage
3.2 GATE Physics Topic Wise Weightage
4.1 Tips To Score Good In Numericals
4.2 Tips To Get Rank Under 100
4.3 GATE Physics Study Material
Physics is a core subject that carries the maximum weightage of around 85%, whereas general aptitude will have the remaining 15%. The GATE exam physics syllabus focuses on assessing aspirants' basic concepts related to physics and their ability to implement these concepts to solve problems.
Let’s have a look at the details of GATE syllabus for Physics.
| Section | Name of the Subject |
|---|---|
| 1 | Mathematical Physics |
| 2 | Classical Mechanics |
| 3 | Electromagnetic Theory |
| 4 | Quantum Mechanics |
| 5 | Thermodynamics and Statistical Physics |
| 6 | Atomic and Molecular Physics |
| 7 | Solid State Physics |
| 8 | Electronics |
| 9 | Nuclear and Particle Physics |
| Mathematical Physics | |
|---|---|
| Topics | Sub-topics |
| Basic Tensor Ideas | Covering the two main types of covariant and contravariant tensors |
| Cauchy’s Theorem | Cauchy-Riemann conditions, singularities, residue theorem, and applications, including Laplace transforms and Fourier analysis |
| Vector Calculus | Matrices, similarity transformations and diagonalization, along with eigenvalues and eigenvectors |
| Base, orthogonality, and completeness in linear vector space | |
| Linear differential equations | Special function-based solutions to second-order linear differential equations |
| Classical Mechanics | |
|---|---|
| Lagrangian Formulation | |
| Symmetry and conservation rules | The study of central force motion, which includes analyzing the Kepler problem and Rutherford scattering |
| D’Alembert’s principle | Hamiltonian and Hamilton’s equations of motion |
| Euler-Lagrange equation | Liouville’s theorem |
| Hamilton’s principle | Canonical transformations involving the use of action-angle variables, Poisson brackets, and the Hamilton-Jacobi equation |
| Calculus of variations | Inertia tensor, orthogonal transformations, and Euler angles included in rigid body dynamics |
| Small oscillations: coupled oscillations and normal modes | The torque-free motion of an asymmetric top |
| Lagrangian Formulation | |
| The Special Relativity Theory | |
| Relativistic kinematics | Mass-energy equivalence |
| Lorentz transformations | - |
| Electromagnetic Theory | |
|---|---|
| Challenges related to electrostatic and magnetostatic phenomena, which involve addressing boundary value problems | The propagation of electromagnetic waves in different mediums, including free space, non-conducting materials, and conducting materials |
| Image method | Reflection and transmission at normal and oblique incidences |
| Variable separation | Electromagnetic wave polarization |
| Dielectrics and conductors | Poynting vector |
| Magnetic materials | Poynting theorem |
| Multipole expansion | Energy and velocity of electromagnetic waves |
| Radiation from a moving charge | - |
| Quantum Mechanics | |
|---|---|
| Postulates of quantum mechanics | Understanding the hydrogen atom |
| Uncertainty principle | Examination of angular momentum and spin |
| Schrödinger equation | Addition of angular moments |
| The utilization of Dirac’s Bra-Ket notation, linear vectors, and operators in Hilbert space. | Application of the variational method and WKB approximation |
| Analysis of various potentials such as step potentials, finite rectangular wells, tunnelling from a potential barrier, particles in a box, harmonic oscillators, and one-dimensional potentials | Exploration of time-independent perturbation theory |
| Study of degeneracy in two and three dimensions | Introduction to elementary scattering theory |
| Utilization of the Born approximation | - |
| Thermodynamics & Statistical Physics | |
|---|---|
| Laws of Thermodynamics | Classical and Quantum Statistics |
| Macrostates and Microstates | First and Second-Order Phase Transitions, Phase Equilibria, and Critical Points |
| Phase Space | Degenerate Fermi Gas |
| Ensembles | Black Body Radiation and Planck’s |
| Partition Function, Free Energy | Distribution Law |
| Calculation of Thermodynamic Quantities | Bose-Einstein Condensation |
| Atomic & Molecular Physics | |
|---|---|
| Analysis of the spectra of atoms with one or multiple electrons | Study of the rotational and vibrational spectra of molecules with two atoms |
| Interactions between spin and orbit in LS and JJ couplings | Understanding electronic transitions in molecules with two atoms |
| Examination of fine and hyperfine structures | Application of the Franck-Condon principle in molecular transitions |
| Effects of Zeeman and Stark on Atomic Systems | Investigation of the Raman effect in the scattering of light by molecules |
| Transitions governed by electric dipole interactions and associated selection rules | Exploration of spectroscopic techniques such as EPR (Electron Paramagnetic Resonance), NMR (Nuclear Magnetic Resonance), ESR (Electron Spin Resonance), and X-ray spectra |
| Understanding lasers and their operation, including Einstein coefficients and the concept of population inversion | - |
| Solid State Physics | |
|---|---|
| Study of the free electron theory and the band theory of solids | Exploration of the optical properties of solids, including the Kramers-Kronig relation and transitions within and between energy bands |
| Classification of materials: metals, semiconductors, and insulators | Investigation of dielectric properties of solids, including the dielectric function, polarizability, and the phenomenon of ferroelectricity |
| Conductivity, mobility, and effective mass | Magnetic properties of solids: dia-, para-, Ferro-, antiferro-, and ferri-magnetism, magnetic anisotropy |
| Bonding in solids | Superconductivity: Type-I and Type-II superconductors, Meissner effect, London equation, BCS Theory, flux quantization |
| Lattice vibrations and thermal properties of solids | Crystallography and diffraction methods for structure determination |
| Electronics | |
|---|---|
| Semiconductors in Equilibrium | The analysis of electron and hole statistics in both intrinsic and extrinsic semiconductors |
| Metal-semiconductor junctions and their behavior | |
| Ohmic and rectifying contacts | |
| PN diodes and their characteristics | |
| Bipolar junction transistors (BJTs) and their operation | |
| Field-effect transistors (FETs) and their behaviour | |
| Negative and Positive Feedback Circuits | Oscillators and their functioning |
| Operational amplifiers and their applications | |
| Active filters and their usage | |
| Basic Digital Logic Circuits | Combinational and sequential circuits |
| Flip-flops and their behaviour | |
| Timers, counters, and registers | |
| A/D (Analog-to-Digital) and D/A (Digital-to-Analog) conversion | |
| Nuclear & Particle Physics | |
|---|---|
| Nuclear Structure | Nuclear radii, charge distributions, and electric and magnetic moments |
| Semi-empirical mass formula for nuclear binding energy | |
| Models used to describe atomic nuclei, namely the liquid drop model and the nuclear shell model | |
| Nuclear Interactions and Reactions | Nuclear force and the two-nucleon problem |
| Alpha, beta, and electromagnetic transitions in nuclei | |
| Rutherford scattering and nuclear reactions | |
| Conservation laws in nuclear reactions | |
| Nuclear Energy | Fission and fusion processes |
| Particle accelerators and their role in studying nuclear reactions | |
| Detectors used in nuclear physics experiments | |
| Elementary Particles | Classification of elementary particles: photons, baryons, mesons, and leptons |
| Introduction to the quark model | |
| Symmetries in Particle Physics | Conservation laws in particle interactions Isospin symmetry |
| Charge conjugation, parity, and time-reversal invariance | |
The list of important topics for the Physics paper is given below.
| Important Topics | ||
|---|---|---|
| Vector Calculus | Oscillations | Thermodynamics |
| Electromagnetism | Quantum Mechanics | Semiconductors |
| Atomic spectrum | Classical Mechanics | Analog and digital logic circuits |
| particle Physics: Accelerators and detectors | Molecular Physics: Raman effect... | Special Theory of Relativity |
The details of GATE Physics exam pattern are given below.
| Particulars | Details |
|---|---|
| Exam Mode | Online, Computer Based Test (CBT) |
| Exam Language | English |
| Exam Duration | 3 Hours |
| Sectional Time Limit | No |
| Total Marks | 100 |
| Number of Questions | 65 |
| Section Wise Questions | General Aptitude- 10 questions, |
| Physics- 55 questions | |
| Type of Questions | Multiple Choice Questions (MCQs) |
| Multiple Select Questions (MSQs) | |
| Numerical Answer Type (NAT) Questions | |
| Marking Scheme | 1 or 2 marks for each correct answer |
| Zero for unattempted answer | |
| Negative Marking | For 1 mark MCQ, 1/3 mark will be deducted |
| For 2-mark MCQ, 2/3 mark will be deducted | |
| No marks will be deducted for MSQs and NATs |
| GATE Physics Subject Wise Weightage | ||
|---|---|---|
| Subject | Number of Questions | Marks per cent weightage |
| General Aptitude (GA) | 10 | 15% |
| Core Physics Topics | 55 | 85% |
| Total | 65 | 100 |
The specific weightage of topics within each section of Physics may change annually, we have compiled the section-wise weightage based on an analysis of past year's papers. This will give you valuable insights into the Physics syllabus's important topics and help you make preparation strategies for the exam.
| GATE Physics Topic Wise Weightage | ||
|---|---|---|
| Section | Weightage Percentage | Number of Questions |
| Mathematical Physics | 8-10 | 5-7 |
| Classical Mechanics | 8-10 | 5-7 |
| Electromagnetic Theory | 11-13 | 8-10 |
| Quantum Mechanics | 14-16 | 9-11 |
| Thermodynamics and Statistical Physics | 11-13 | 8-10 |
| Atomic and Molecular Physics | 7-9 | 4-6 |
| Solid State Physics | 8-10 | 5-7 |
| Electronics | 7-9 | 4-6 |
| Nuclear and Particle Physics | 7-9 | 4-6 |
| Section | Distribution of Marks |
|---|---|
| General Aptitude | 5 MCQs carrying 1 mark each |
| 5 MCQs carrying 2 marks each | |
| Physics | 25 questions carrying 1 mark each |
| 30 questions carrying 2 marks each |
Before you begin your preparations, there are a few things you should keep in mind.
The list of GATE Physics Study Material for all 9 sections is given below.
| Books | Author/Publisher |
|---|---|
| Introduction to Mathematical Physics | S Chandra and M K Sharma |
| Mathematical Physics | H. K. Dass |
| Introduction to Mathematical Physics | Michael T. Vaughan |
| Mathematical Methods for Physics and Engineering | Riley |
| Books | Author/Publisher |
|---|---|
| Classical Mechanics | Aruldhas |
| Classical Mechanics | Narayan Rana and Pramod Joag |
| Introduction to Classical Mechanics | Takwale, R and Puranik |
| Books | Author/Publisher |
|---|---|
| Principles of Electromagnetics | Mathew N.O. Sadiku |
| Engineering Electromagnetics (SIE) | William Hayt and John Buck |
| Electromagnetic Field Theory | S Ghosh and Lipika Datta |
| Electromagnetic Waves and Radiating Systems | Jordan and Balmain |
| Books | Author/Publisher |
|---|---|
| Quantum Mechanics: Concepts and Applications | Nourdine Zeitelli |
| Introduction to Quantum Mechanics | David J. Griffiths |
| Quantum Mechanics | Aruldhas G |
| Modern Quantum Mechanics | J.J. Sakurai |
| Books | Author/Publisher |
|---|---|
| Statistical and Thermal Physics: An Introduction | Michael J.R. Hoch |
| Fundamentals Of Statistical And Thermal Physics | Kerson Huang |
| Statistical Mechanics: International Series of Monographs | R K Pathria |
| Statistical and Thermal Physics: An Introduction | Lokanathan |
| Books | Author/Publisher |
|---|---|
| Atomic Physics (Modern Physics) | S.N. Ghoshal |
| Physics of Atoms and Molecules | B.H. Bransden |
| Problems in Atomic and Molecular Physics | D K Dhawan |
| Fundamentals for Molecular Spectroscopy | Colin Banwell and Elaine Mccash |
| Books | Author/Publisher |
|---|---|
| Solid State Physics | N. David |
| Introduction to Solid-State Physics | Charles Kittel |
| Solid State Physics | R.K. Puri |
| Elementary Solid State Physics | M. Ali Omar |
| Books | Author/Publisher |
|---|---|
| Introduction to Nuclear and Particle Physics | Verma V.K |
| Introductory Nuclear Physics | Kenneth S. Krane |
| Nuclear and Particle Physics | S.L. Kakani |
| Nuclear And Particle Physics | Suresh Chandra & Mohit K. Sharma |
| Books | Author/Publisher |
|---|---|
| Network Analysis and Synthesis | S.K. Bhattacharya |
| Fundamentals of Electric Circuits | Charles K. Alexander |
| Integrated Electronics: Analog And Digital Circuits | Jacob Millman, Christos Halkias, Chetan Parikh |
| Electronic Devices & Circuit Theory | L. Robert Boylestad |
| Fundamentals of Digital Circuits | A. Anand Kumar |
| Digital Logic and Computer Design | M. Morris Mano |
| Integrated Electronics: Analog And Digital Circuits | Jacob Millman, Christos Halkias, Chetan Parikh |
Also Check:
Ques. Is GATE Physics paper difficult?
Ans. The Physics paper is generally of moderate to tough difficult level. Without proper preparation strategy and consistent practice, candidates can clear the Physics paper with good scores.
Ques. What are the GATE Exam Physics Syllabus important topics?
Ans. Candidates may place more emphasis on semiconductors, insulators, the Zeeman effect, amplifiers, oscillators, and Frank-Condon theory, while all the other topics mentioned above remain important.
Ques. How much time is required to cover GATE Syllabus for Physics?
Ans. On Average, candidates take at least 6-7 months to complete the Physics Syllabus of 2026.
Ques. Does the GATE Exam physics syllabus change every year?
Ans. No, the syllabus doesn’t change every year. However, the conducting body might introduce some changes if they feel necessary. Candidates are advised to refer to the syllabus from the official website before starting their preparation for the exam.
*The article might have information for the previous academic years, please refer the official website of the exam.
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