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CSIR UGC NET Syllabus 2018-19 (June) LS, MS, CS, PS, ES Exam Pattern PDF


CSIR UGC NET Syllabus 2018

CSIR UGC NET Syllabus 2018: Download CSIR UGC NET Syllabus from below! The detailed CSIR UGC NET June exam syllabus of Life Sciences (LS), Mathematical Sciences (MS), Chemical Sciences (CS), Physical Sciences (PS), and Earth Sciences (ES) Exam is available on this page.

As per the official notification CSIR will going to conduct the Joint CSIR-UGC Test on Sunday 17th June, 2018(Tentative). So checkout the updated CSIR UGC NET June exam Syllabus and exam pattern from the beneath section of this page.

CSIR UGC NET Syllabus With Exam Pattern

CSIR-UGC NET Exam for Science stream is conducted by CSIR in following areas: -Chemical Sciences, Earth Sciences, Life Sciences, Mathematical Sciences and Physical Sciences. We have also provided the direct links to download the Council of Scientific & Industrial Research exam syllabus.

You can get further details regarding CSIR UGC NET Syllabus 2018 -2019 by scrolling down this page which is well created by the team of www.privatejobshub.in


CSIR UGC NET Chemical Sciences Syllabus
Inorganic Chemistry:
  • Chemical periodicity
  • Structure and bonding in homo- and heteronuclear molecules, including shapes of molecules (VSEPR Theory).
  • Concepts of acids and bases, Hard-Soft acid base concept, Non-aqueous solvents.
  • Main group elements and their compounds: Allotropy, synthesis, structure and bonding, industrial importance of the compounds.
  • Transition elements and coordination compounds: structure, bonding theories, spectral and magnetic properties, reaction mechanisms.
  • Inner transition elements: spectral and magnetic properties, redox chemistry, analytical applications.
  • Organometallic compounds: synthesis, bonding and structure, and reactivity. Organometallics in homogeneous catalysis.
  • Cages and metal clusters.
  • Analytical chemistry- separation, spectroscopic, electro- and thermoanalytical methods.
  • Bioinorganic chemistry: photosystems, porphyrins, metalloenzymes, oxygen transport, electron- transfer reactions; nitrogen fixation, metal complexes in medicine.
  • Characterisation of inorganic compounds by IR, Raman, NMR, EPR, Mössbauer, UV-vis, NQR, MS, electron spectroscopy and microscopic techniques.
  • Nuclear chemistry: nuclear reactions, fission and fusion, radio-analytical techniques and activation analysis.
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Physical Chemistry:
  • Basic principles of quantum mechanics: Postulates; operator algebra; exactly- solvable systems: particle-in-a-box, harmonic oscillator and the hydrogen atom, including shapes of atomic orbitals; orbital and spin angular momenta; tunneling
  • Approximate methods of quantum mechanics: Variational principle; perturbation theory up to second order in energy; applications
  • Atomic structure and spectroscopy; term symbols; many-electron systems and antisymmetry principle
  • Chemical bonding in diatomics; elementary concepts of MO and VB theories; Huckel theory for conjugated π-electron systems.
  • Chemical applications of group theory; symmetry elements; point groups; character tables; selection rules.
  • Molecular spectroscopy: Rotational and vibrational spectra of diatomic molecules; electronic spectra; IR and Raman activities – selection rules; basic principles of magnetic resonance
  • Chemical thermodynamics: Laws, state and path functions and their applications; thermodynamic description of various types of processes; Maxwell’s relations; spontaneity and equilibria; temperature and pressure dependence of thermodynamic quantities; etc
  • Statistical thermodynamics: Boltzmann distribution; kinetic theory of gases; partition functions and their relation to thermodynamic quantities – calculations for model systems.
  • Electrochemistry: Nernst equation, redox systems, electrochemical cells; DebyeHuckel theory; electrolytic conductance – Kohlrausch’s law and its applications; ionic equilibria; conductometric and potentiometric titrations
  • Chemical kinetics: Empirical rate laws and temperature dependence; complex reactions; steady state approximation; determination of reaction mechanisms; collision and transition state theories of rate constants; unimolecular reactions; enzyme kinetics; salt effects; homogeneous catalysis; photochemical reactions.
  • Colloids and surfaces: Stability and properties of colloids; isotherms and surface area; heterogeneous catalysis.
  • Solid state: Crystal structures; Bragg’s law and applications; band structure of solids.
  • Polymer chemistry: Molar masses; kinetics of polymerization.
  • Data analysis: Mean and standard deviation; absolute and relative errors; linear regression; covariance and correlation coefficient.
Organic Chemistry:
  • IUPAC nomenclature of organic molecules including regio- and stereoisomers.
  • Principles of stereochemistry: Configurational and conformational isomerism in acyclic and cyclic compounds; stereogenicity, stereoselectivity, enantioselectivity, diastereoselectivity and asymmetric induction.
  • Aromaticity: Benzenoid and non-benzenoid compounds – generation and reactions.
  • Organic reactive intermediates: Generation, stability and reactivity of carbocations, carbanions, free radicals, carbenes, benzynes and nitrenes.
  • Organic reaction mechanisms involving addition, elimination and substitution reactions with electrophilic, nucleophilic or radical species. Determination of reaction pathways.
  • Common named reactions and rearrangements – applications in organic synthesis
  • Organic transformations and reagents: Functional group interconversion including oxidations and reductions; common catalysts and reagents (organic, inorganic, organometallic and enzymatic). Chemo, regio and stereoselective transformations
  • Concepts in organic synthesis: Retrosynthesis, disconnection, synthons, linear and convergent synthesis, umpolung of reactivity and protecting groups.
  • Asymmetric synthesis: Chiral auxiliaries, methods of asymmetric induction – substrate, reagent and catalyst controlled reactions; determination of enantiomeric and diastereomeric excess; enantio-discrimination. Resolution – optical and kinetic.
  • Pericyclic reactions – electrocyclisation, cycloaddition, sigmatropic rearrangements and other related concerted reactions. Principles and applications of photochemical reactions in organic chemistry.
  • Synthesis and reactivity of common heterocyclic compounds containing one or two heteroatoms (O, N, S).
  • Chemistry of natural products: Carbohydrates, proteins and peptides, fatty acids, nucleic acids, terpenes, steroids and alkaloids. Biogenesis of terpenoids and alkaloids.
  • Structure determination of organic compounds by IR, UV-Vis, 1H & 13C NMR and Mass spectroscopic techniques.
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Interdisciplinary topics:
  • Chemistry in nanoscience and technology
  • Catalysis and green chemistry
  • Medicinal chemistry
  • Supramolecular chemistry
  • Environmental chemistry
CSIR UGC NET Earth Science Syllabus
Paper I (PART B)
  • The Earth and the Solar System
  • Earth Materials, Surface Features and Processes
  • Interior of the Earth, Deformation and Tectonics
  • Oceans and Atmosphere
  • Environmental Earth Sciences
Paper I (PART C)
  • Mineralogy And Petrology
  • Structural Geology And Geotectonics
  • Paleontology And Its Applications
  • Sedimentology And Stratigraphy
  • Marine Geology And Paleoceanography
  • Geochemistry
  • Economic Geology
  • Precambrian Geology And Crustal Evolution
  • Quaternary Geology
  • Remote Sensing and GIS
  • Engineering Geology
  • Mineral Exploration
  • Hydrogeology
  • Geomorphology
  • Climatology
  • Bio-geography
  • Environmental Geography etc

CSIR UGC NET Life Sciences Syllabus
  • Molecules and their Interaction Relevant to Biology
  • Cellular Organization
  • Fundamental Processes
  • Cell Communication and Cell Signaling
  • Developmental Biology
  • System Physiology – Plant
  • System Physiology – Animal
  • Inheritance Biology
  • Diversity of Life Forms
  • Ecological Principles
  • Evolution and Behavior
  • Applied Biology
  • Methods in Biology
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CSIR UGC NET Mathematical Sciences Syllabus

Analysis: Elementary set theory, finite, countable and uncountable sets, Real number system as a complete ordered field, Archimedean property, supremum, infimum.
  • Sequences and series, convergence, limsup, liminf.
  • Bolzano Weierstrass theorem, Heine Borel theorem.
  • Continuity, uniform continuity, differentiability, mean value theorem.
  • Sequences and series of functions, uniform convergence.
  • Riemann sums and Riemann integral, Improper Integrals.
  • Monotonic functions, types of discontinuity, functions of bounded variation, Lebesgue measure, Lebesgue integral.
  • Functions of several variables, directional derivative, partial derivative, derivative as a linear transformation, inverse and implicit function theorems.
  • Metric spaces, compactness, connectedness. Normed linear Spaces. Spaces of continuous functions as examples.
  • Linear Algebra: Vector spaces, subspaces, linear dependence, basis, dimension, algebra of linear transformations.
  • Algebra of matrices, rank and determinant of matrices, linear equations.
  • Eigenvalues and eigenvectors, Cayley-Hamilton theorem.
  • Matrix representation of linear transformations. Change of basis, canonical forms, diagonal forms, triangular forms, Jordan forms. Inner product spaces, orthonormal basis.
  • Quadratic forms, reduction and classification of quadratic forms
Complex Analysis: Algebra of complex numbers, the complex plane, polynomials, power series, transcendental functions such as exponential, trigonometric and hyperbolic functions.
  • Analytic functions, Cauchy-Riemann equations. 
  • Contour integral, Cauchy’s theorem, Cauchy’s integral formula, Liouville’s theorem, Maximum modulus principle, Schwarz lemma, Open mapping theorem.
  • Taylor series, Laurent series, calculus of residues.
  • Conformal mappings, Mobius transformations.
  • Algebra: Permutations, combinations, pigeon-hole principle, inclusion-exclusion principle derangements.
  • Fundamental theorem of arithmetic, divisibility in Z, congruences, Chinese Remainder Theorem,
  • Euler’s Ø- function, primitive roots.
  • Groups, subgroups, normal subgroups, quotient groups, homomorphisms, cyclic groups, permutation groups, Cayley’s theorem, class equations, Sylow theorems.
  • Rings, ideals, prime and maximal ideals, quotient rings, unique factorization domain, principal ideal domain, Euclidean domain.
  • Polynomial rings and irreducibility criteria.
  • Fields, finite fields, field extensions, Galois Theory.
  • Topology: basis, dense sets, subspace and product topology, separation axioms, connectedness and compactness.
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Ordinary Differential Equations (ODEs):
  • Existence and uniqueness of solutions of initial value problems for first order ordinary differential equations, singular solutions of first order ODEs, system of first order ODEs.
  • General theory of homogenous and non-homogeneous linear ODEs, variation of parameters, Sturm-Liouville boundary value problem, Green’s function. Partial Differential Equations (PDEs)
  • Lagrange and Charpit methods for solving first order PDEs, Cauchy problem for first order PDEs.
  • Classification of second order PDEs, General solution of higher order PDEs with constant coefficients, Method of separation of variables for Laplace, Heat and Wave equations.
Numerical Analysis:

Numerical solutions of algebraic equations, Method of iteration and Newton-Raphson method, Rate of convergence, Solution of systems of linear algebraic equations using Gauss elimination and Gauss-Seidel methods, Finite differences, Lagrange, Hermite and spline interpolation, Numerical differentiation and integration, Numerical solutions of ODEs using Picard, Euler, modified Euler and Runge-Kutta methods.

Calculus of Variations:

Variation of a functional: Euler-Lagrange equation, Necessary and sufficient conditions for extrema. Variational methods for boundary value problems in ordinary and partial differential equations.
Linear Integral Equations: Linear integral equation of the first and second kind of Fredholm and Volterra type, Solutions with separable kernels. Characteristic numbers and Eigen functions, resolvent kernel
Classical Mechanics: Generalized coordinates, Lagrange’s equations, Hamilton’s canonical equations, Hamilton’s principle and principle of least action, Two-dimensional motion of rigid bodies, Euler’s dynamical equations for the motion of a rigid body about an axis, theory of small oscillations.

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CSIR UGC NET General Aptitude Syllabus
  • Logical Reasoning
  • Graphical Analysis
  • Analytical and Numerical Ability
  • Quantitative Comparisons
  • Series Formation
  • Puzzles Etc.
Also Check Out Here: UGC NET Objective Type Questions

CSIR UGC NET Exam Pattern
  • The MCQ test paper of each subject shall carry a maximum of 200 marks.
  • The exam shall be for duration of three hours.
  • The question paper shall be divided in three parts
  • Negative Marking for wrong answers
For Part A:
  • Part 'A' shall be common to all subjects. This part shall be a test containing a maximum of 20 questions of General Aptitude. 
  • The candidates shall be required to answer any 15 questions of two marks each. 
  • The total marks allocated to this section shall be 30 out of 200.
For Part B:
  • Part 'B' shall contain subject-related conventional MCQs. 
  • The total marks allocated to this section shall be 70 out of 200. 
  • The maximum number of questions to be attempted shall be in the range of 20-35.
For Part C:
  • Part 'C' shall contain higher value questions that may test the candidate's knowledge of scientific concepts and/or application of the scientific concepts. 
  • The questions shall be of analytical nature where a candidate is expected to apply the scientific knowledge to arrive at the solution to the given scientific problem. 
  • The total marks allocated to this section shall be 100 out of 200.
CSIR UGC NET Exam Syllabus PDF

Name of Subjects
UGC NET Syllabus PDF
Chemical Sciences
Earth Sciences
Life Sciences
Mathematical Sciences
Physical Sciences

Final Words:

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