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GATE Physics Syllabus 2026: IIT Guwahati has released the GATE 2026 Physics syllabus on the official website, gate2026.iitg.ac.in. The GATE syllabus includes Mathematical Physics, Classical Mechanics, Electromagnetic Theory, Quantum Mechanics, Thermodynamics and Statistical Physics, Atomic and Molecular Physics, Solid State Physics, Electronics, & Nuclear and Particle Physics. Students must check the GATE 2026 physics syllabus to plan their preparation. The GATE 2026 exam for Physics will be conducted on February 7, 2026. Candidates can download the GATE 2026 physics syllabus on this page
Direct link for the GATE 2026 Physics syllabus
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Preparing with the GATE Physics syllabus helps candidates secure good marks in the exam. Along with the syllabus, candidates should review the GATE 2026 exam pattern for effective preparation. Additionally, practising the GATE 2026 mock test will enhance their performance. Candidates can check the GATE Physics 2026 syllabus below.
GATE 2026 Physics Syllabus
The Indian Institute of Technology Guwahati has released the GATE Physics syllabus on the official website, gate2026.iitg.ac.in. Candidates can refer to the GATE 2026 Physics syllabus to identify important topics for exam preparation. Below is the detailed syllabus for GATE Physics 2026.
| Topics | Sub Topics |
|---|---|
Mathematical Physics | Linear vector space: basis, orthogonality and completeness; matrices; similarity transformations, diagonalization, eigenvalues and eigenvectors; linear differential equations: second order linear differential equations and solutions involving special functions; complex analysis: Cauchy-Riemann conditions, Cauchy’s theorem, singularities, residue theorem and applications; Laplace transform, Fourier analysis; elementary ideas about tensors: covariant and contravariant tensors. |
Classical Mechanics | Lagrangian formulation: D’Alembert’s principle, Euler-Lagrange equation, Hamilton’s principle, calculus of variations; symmetry and conservation laws; central force motion: Kepler problem and Rutherford scattering; small oscillations: coupled oscillations and normal modes; rigid body dynamics: inertia tensor, orthogonal transformations, Euler angles, Torque free motion of a symmetric top; Hamiltonian and Hamilton’s equations of motion; Liouville’s theorem; canonical transformations: action-angle variables, Poisson brackets, Hamilton- Jacobi equation. Special theory of relativity: Lorentz transformations, relativistic kinematics, mass-energy equivalence |
Electromagnetic Theory | Solutions of electrostatic and magnetostatic problems including boundary value problems; method of images; separation of variables; dielectrics and conductors; magnetic materials; multipole expansion; Maxwell’s equations; scalar and vector potentials; Coulomb and Lorentz gauges; electromagnetic waves in free space, non-conducting and conducting media; reflection and transmission at normal and oblique incidences; polarization of electromagnetic waves; Poynting vector, Poynting theorem, energy and momentum of electromagnetic waves; radiation from a moving charge. |
Quantum Mechanics | Postulates of quantum mechanics; uncertainty principle; Schrodinger equation; Dirac Bra-Ket notation, linear vectors and operators in Hilbert space; one-dimensional potentials: step potential, finite rectangular well, tunnelling from a potential barrier, particle in a box, harmonic oscillator; two and three dimensional systems: concept of degeneracy; hydrogen atom; angular momentum and spin; addition of angular momenta; variational method and WKB approximation, time-independent perturbation theory; elementary scattering theory, Born approximation; symmetries in quantum mechanical systems. |
Thermodynamics and Statistical Physics | Laws of thermodynamics; macrostates and microstates; phase space; ensembles; partition function, free energy, calculation of thermodynamic quantities; classical and quantum statistics; degenerate Fermi gas; black body radiation and Planck’s distribution law; Bose-Einstein condensation; first and second order phase transitions, phase equilibria, critical point. |
Atomic and Molecular Physics | Spectra of one-and many-electron atoms; spin-orbit interaction: LS and jj couplings; fine and hyperfine structures; Zeeman and Stark effects; electric dipole transitions and selection rules; rotational and vibrational spectra of diatomic molecules; electronic transitions in diatomic molecules, Franck-Condon principle; Raman effect; EPR, NMR, ESR, X-ray spectra; lasers: Einstein coefficients, population inversion, two and three-level systems. |
Solid State Physics | Elements of crystallography; diffraction methods for structure determination; bonding in solids; lattice vibrations and thermal properties of solids; free electron theory; band theory of solids: nearly free electron and tight binding models; metals, semiconductors and insulators; conductivity, mobility and effective mass; Optical properties of solids; Kramer’s-Kronig relation, intra- and inter-band transitions; dielectric properties of solid; dielectric function, polarizability, ferroelectricity; magnetic properties of solids; dia, para, ferro, antiferro and ferri-magnetism, domains and magnetic anisotropy; superconductivity: Type-I and Type II superconductors, Meissner effect, London equation, BCS Theory, flux quantization. |
Electronics | Semiconductors in equilibrium: electron and hole statistics in intrinsic and extrinsic semiconductors; metal-semiconductor junctions; Ohmic and rectifying contacts; PN diodes, bipolar junction transistors, field effect transistors; negative and positive feedback circuits; oscillators, operational amplifiers, active filters; basics of digital logic circuits, combinational and sequential circuits, flip-flops, timers, counters, registers, A/D and D/A conversion. |
Nuclear and Particle Physics | Nuclear radii and charge distributions, nuclear binding energy, electric and magnetic moments; semi-empirical mass formula; nuclear models; liquid drop model, nuclear shell model; nuclear force and two nucleon problem; alpha decay, beta-decay, electromagnetic transitions in nuclei; Rutherford scattering, nuclear reactions, conservation laws; fission and fusion; particle accelerators and detectors; elementary particles; photons, baryons, mesons and leptons; quark model; conservation laws, isospin symmetry, charge conjugation, parity and time-reversal invariance. |
Knowing the GATE Physics syllabus alone is not enough; candidates must also understand the topic-wise weightage. To determine this, students can refer to the previous year's GATE exam analysis. Understanding the GATE Physics syllabus 2026 with weightage helps prioritize important topics. This allows candidates to focus on high-scoring areas while ensuring thorough preparation of all topics for a better GATE 2026 Physics score.
| Subject | Total Number of Questions | Weightage |
|---|---|---|
| General Aptitude | 10 | 15 percent |
| Core Physics Topics | 55 | 85 Percent |
| Total | 65 | 100 |
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Candidates who will be appearing for the upcoming exam can know the list of important topics of the GATE Physics 2026 syllabus. The Physics syllabus important topics are the topics that will have high weightage in the exam. Here we have provided the list of GATE Physics syllabus 2026 important topics based on the previous year question papers.
| Topics | Details |
|---|---|
Mathematical Physics | Classical Mechanics |
Electromagnetic Theory | Quantum Mechanics |
Thermodynamics and Statistical Physics | Atomic and Molecular Physics |
Solid State Physics | Electronics |
Nuclear and Particle Physics | General Aptitude |
Books are the best resource to prepare for the GATE Physics 2026. Candidates must select the books as per the GATE 2026 Physics syllabus. To get a clear picture of the basics and concepts of the exam, candidates are advised to refer to the best books for GATE. Here we have given the list of best books for GATE Physics 2026.
| Book Name | Author Name |
|---|---|
Mathematical Physics | H. K. Dass, B D Gupta |
Introduction To Classical Mechanics | P Puranik, R Takwale |
Electromagnetic Field Theory | S P Ghosh |
Principles Of Quantum Mechanics | R. Shankar |
Elementary Solid State Physics: Principal and Applications | M. Ali Omar |
Aspirants must practice the GATE Physics 2026 sample paper after while preparing for the exam. Practising the GATE 2026 Physics sample paper will give insight into the exam to the students who will be appearing for the exam. Moreover, candidates will get to know the exam difficulty level and topic-wise weightage. Candidates will also be able to analyse their strengths and weaknesses while attempting the GATE sample papers. The questions in the sample paper will be based on the GATE 2026 Physics syllabus.
Frequently Asked Questions (FAQs)
The GATE 2026 exam will be conducted on February 7, 8, 14 and 15, 2026.
Start your preparation the moment you decide to get admission in an IIT or get a job at any PSU. As this exam is a gateway for your choices. So, start your preparation as early as possible.
Every year GATE is conducted by any of the IIT or IISc, and this year it will be conducted by IIT Guwahati.
The GATE 2026 exam for physics will be conducted on February 7, 2026.
Yes, the GATE 2026 physics syllabus has been released on August 8, 2025.
The important topics for the GATE 2026 Physics exam include Mathematical Physics, Quantum mechanics & Atomic and Molecular Physics. For more important topics, candidates can refer to the above article.
On Question asked by student community
Hey,
With a VITMEE rank around 944, getting M.Tech CSE at Vellore Institute of Technology Chennai in Category 1 is honestly quite difficult because Category 1 seats usually close at much lower ranks.
But you still have decent chances for:
• Category 2 or 3 in core CSE
• Category
Hi,
Your scholarship eligibility depends on whether your GATE 2026 score meets the General category qualifying cutoff. If your category could not be changed after the correction window, then you are usually treated as a General category candidate during admission and scholarship processing.
Generally:
• If your score is equal
Hi,
With a GATE score of 426, you do have a chance of getting MTech Data Science in some NITs , especially through later counselling rounds or in comparatively less competitive NITs. For top NITs, though, Data Science seats can still be quite competitive since it is a popular specialisation.
Hello Student,
Getting a seat in Mining Engineering in MBM Jodhpur with 67th percentile as an OBC candidate might be difficult, as the cut off goes around 75-80th percentile.
What you can do is to go for spot rounds or REAP's last round, provided the seats remain vacant.
Hello Bhaskar
You can check you Admission chances from the link given below:
https://engineering.careers360.com/gate-college-predictor
Hope it helps.
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