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Home Articles

Kerala PSC Assistant Professor Admit Card 2022 Out

by Famida
May 11, 2022
in Articles, Kerala PSC, Notifications
Kerala PSC Assistant Professor Admit Card 2022 Out
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Table of Contents

  • How to download Kerala PSC Assistant Professor Admit Card 2022?
  • Kerala PSC Assistant Professor Admit Card 2022: Download link
  • Kerala PSC Assistant Professor Admit Card 2022: Exam Date
  • Kerala PSC Assistant Professor Admit Card 2022: Syllabus

Kerala PSC or Kerala Public Service Commission has released the Assistant Professor in Mathematics admit card. The exam is scheduled on  23 May 2022(Monday) from 10:30 am to 1:30 pm. In this article, we are going to give you a brief note on the exam syllabus and pattern and how to download the admission ticket for the Kerala PSC Assistant Professor in Mathematics  exam. Usually, Kerala PSC publishes the admit cards 15-20 days prior to  the exam for all aspiring candidates who submitted the application for the same. Likewise, the commission has now generated the admit card for the Assistant Professor in Mathematics  examination. Read the complete article to learn all about Kerala PSC Assistant Professor in Mathematics Admit Card 2022.

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How to download Kerala PSC Assistant Professor Admit Card 2022?

As the Kerala PSC has officially released the admit card on 11 May 2022, the aspirants who were able to submit their applications successfully  can download their admit cards by logging in to their registered accounts in Kerala PSC’s official website. Have look into some simple steps you may have to follow to download the Kerala PSC Assistant Professor in Mathematics admission tickets:

Step 1: log in to official website for downloading the admit cards which is Kerala PSC Thulasi Portal.

Step 2: log in to your personal profile by using your user ID and password which you had created during the registration process.

Step 3: From the admit card link of the Assistant Professor in Mathematics examination, download your admit card.

Step 4: Take the printout of the Kerala PSC Assistant Professor in Mathematics  admit card and take it with you to the examination center.

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Kerala PSC Assistant Professor Admit Card 2022: Download link

Click on the link below to download your Kerala PSC Assistant Professor in Mathematics  Hall Tickets 2022.

KERALA PSC ASSISTANT PROFESSOR ADMIT CARD 2022: DOWNLOAD LINK

Kerala PSC Assistant Professor Admit Card 2022: Exam Date

The Kerala PSC has also revealed the exam date for the Assistant Professor in Mathematics  Exam 2022 along with the release of the admit cards. According to the notification the exam is scheduled on 23 May 2022, Monday from 10: 30 am to 1: 30 pm. All the aspiring candidates can download their hall tickets and can attempt their exams on the above said date and time.

KERALA PSC ASSISTANT PROFESSOR ADMIT CARD 2022 OUT: OFFICIAL NOTIFICATION

Kerala PSC Assistant Professor Admit Card 2022: Syllabus

Module Name Topics
I Linear Algebra (i) Vector spaces, linear dependence, subspaces, basis, dimension, algebra of linear transformations.

(ii) Algebra of matrices, rank and determinant of matrices, Eigenvalues and eigenvectors, linear equations, Cayley-Hamilton theorem. Matrix representation of linear transformations.

(iii) Change of basis, canonical forms,triangular forms-rational forms,diagonal forms, Jordan forms.

(iv) Inner product spaces, orthonormal basis.

(v) Quadratic form.

II Real Analysis (i) Convergence, Sequences and series, lim sup. lim inf.

(ii) Continuity, uniform continuity, diferentiability, Bolzano Weierstrass theorem, Heine Borel theorem.  Rolle’s theorem, Mean value theorem.

(iii) Sequences and series of functions uniform convergence.

(iv) Riemann sums and integral, Improper Integrals, Triple and double integrals.

III Real Analysis (Continued) (i) Lebesgue integral, Lebesgue measure.

(ii) Functions of several variables,partial derivative, directional derivative,  inverse and implicit function theorems.

(iii) Special functions- Fourier series, Beta and Gamma functions.

IV Abstract Algebra (i) Groups, subgroups, homomorphisms, isomorphisms, normal subgroups, quotient groups,  cyclic groups, permutation groups,

(ii) Cayley’s theorem

(iii) Direct products

(iv) Fundamental theorem for abelian groups.

(v) Class equations

(vi) Sylow theorems.

V Abstract Algebra (Continued) (i) Rings, ideals, prime and maximal ideals, quotient rings,,Euclidean domain unique factorization domain, principal ideal domain.

(ii) Polynomial rings and irreducibility criteria.

(iii) Fields, finite fields, field extensions, Galois Theory.

VI Topology (i) Metric spaces, countability properties, continuity, Topological spaces, Compact space, Base, subbase,  Separation axioms,  one point compactifcation, pathwise connectedness, Quotient spaces, locally compact space, connected spaces, Product topology.
VII Complex Analysis (i) Complex numbers, properties of complex numbers, polar form, Analytic functions, Cauchy Reimann equations,  Mobius transformation, Power series, Conformal Mappings,Zeros of analytic functions, Liouvillis theorem, Complex integration, real integrals using complex integration.

(ii) Cauchy’s integral formula and Cauchy’s theorem

(iii) Morera’s theorem, open mapping theorem, Singularities and its classifcation, residues.

(iv) Laurent series, Argument principle, Schewarz lemma, Maximum modulus principle.

VIII Functional Analysis (i) Normed Linear spaces, Hahn Banach spaces, Continuity of linear maps, Banach spaces,  Open mapping theorem, closed graph theorem, uniform boundedness principle, Bounded operators, Normal, unitary and self adjoint operators, Inner product spaces, Hilbert spaces Projections.
IX Ordinary Differential and Partial Equations (i) Existence and uniqueness of solutions of initial value problems for I order ordinary diferential equations.

(ii) singular solutions of I order ODEs, system of I order ODEs. General theory of homogenous and non-homogeneous linear ODEs.

(iii) Lagrange and Charpit methods for solving I order PDEs, Cauchy problem for I order PDEs.

(iv) Classification of II order PDEs.

(v) General solution of higher order PDEs with Method of separation of variables for Laplace, constant coefficients,  Heat and Wave equations.

X Theory of Numbers (i) Fundamental theorem of arithmetic, Chinese Remainder Theorem, divisibility in Z, congruences,  Euler’s Ø-function,  Euler’s theorem, Fermat’s theorem, Wilson’s theorem, primitive roots.

Download Entri and practice free mock tests and ace your Kerala PSC exams !!!

Hope that this article was helpful for you. The key point to clear an exam lies in methodical and planned preparation. If you are a candidate who wants to pursue your dream career and looking for a good start, our  Entri app has got it covered for you. Our team will help you with content and insights related to the topics of your concern. Subscribe to our app today and enroll yourself into various programmes our app offers. Tune in to the app to stay updated regarding various aspects of the subject you are interested in. Feel free to post any queries and doubts in the comment section. We will try our best to reach out. Push away all those self-doubts and negative thoughts. Try to have a clear vision. Ask yourself why you want this. Focus on the good and work hard. There is a saying that goes like this, Get up and set your shoulders to the wheel-how long is life for you? as you have come to this world leave some mark behind or where is the difference between your trees and stones they too come into existence decay and die. Each day is a precious gift bestowed upon us so make it count. Work on yourself. Stop procrastinating. Today is the day, hope for the best. Good luck.

Grab Study Materials for Kerala PSC Exams !!! Register Now !!!  

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