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Reference Books for Preparation of CSIR NET Mathematical Science || Full PDF Download

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Reference Books for Preparation of CSIR NET Mathematical Science

There are many books on different subjects in Mathematics. But you can't read all these books just for one test. Even your csir net should not focus on all aspects of math. The pure math part will be the strongest part of this test. Becoz problems from applied mathematics sometimes become tedious, long and time consuming. So part of pure mathematics should be prepared. I would like to suggest you please don't buy CSIR Net Math Competitive books like Arihant, Upkar, R Gupta etc. I am mentioning some of the best books for this test based on my opinion.
 

Joint CSIR-UGC NET exam

 

The CSIR is the Council of Scientific and Industrial Research conducting the Joint CSIR-UGC NET exam twice a year.  Now currently, National Testing Agency( NTA) conducts CSIR NET Exam twice a year in June and December. The CSIR NET exam is to be held for determining the eligibility of the candidates for the award of JRF (Junior Research Fellowships) NET and also for providing eligibility for the appointment of Lecturers (NET) in certain subject areas such as Chemical Sciences, Earth Sciences, Life Sciences, Mathematical Sciences, and Physical Sciences.

 

Joint CSIR UGC NET exam pattern

 

The Joint CSIR-UGC NET exam pattern for the Single Paper MCQ (Multiple Choice Question)test contains:- The maximum marks for the exam is 200. The time duration of the exam is 3 hours.  Three parts are there in the question paper. 

Part 'A' is common to all subjects. This part A may contain a maximum of 20 questions of General Aptitude. The candidates are requested to answer any 15 questions from the 20 questions. Two marks are to be awarded for each question. The total marks for Part 'A' are 30 (out of 200). 

Part 'B' may contain subject-related MCQs. The total marks to be allocated to this part will be 70 (out of 200). The candidates are requested to answer any 35 questions from the 40 questions. Two marks will be for each question. 

Part 'C' may contain deep questions to test the candidate's knowledge of scientific concepts and/or application of the scientific concepts. The candidates are requested to answer any 25 questions from the 60 questions. The total marks to be allocated to this part will be 100 (out of 200). Four marks are to be awarded for each question. 

*  Negative mark will be 25% for each wrong answer.


Reference Books for Preparation of CSIR NET Mathematical Science

Some Reference Books helpful for preparation of CSIR NET/JRF MATHEMATICS. You can download them in PDF format from the given links, for each book link is given below the name of the book.

Real Analysis: (a) Introduction to Real analysis, Robert Bartle, SR Sherbert

(b) Introduction to real analysis, sk mapa

(c) Principles of mathematical analysis, walter rudin

(d) sl gupta, nr gupta fundamental real analysis

(e) Mathematical analysis, sc malik savita arora

(f) Mathematical analysia, Tom apostol

I suuggest you to go through the books mentioning in (a) and (b). For calculus you can go thru Thomas Calculus.

2. Linear Algebra: (a) Linear Algebra, SH friedberg,AJ insel,LE,spence

(b) Linear Algebra, vikas bist, vivek sahai

(c) Linear Algebra, K hoffman ,R kunze

(d) Linear Algebra by Schaum outlines

3. Modern Algebra: (a) Contemprary Abstract algebra, joseph gallian

(b) A course in abstract algebra, vijay khanna, sk bhambri

(c) Abstract algebra, david s. dummit, richard M. foote.

I suugest you to go thru books in (a) and (b). They are sufficient.

4. Complex Analysis:(a) Complex variables(theory and applications) , HS kasana

(b) Foundations of complex analysis, S. Ponnusammy

(c) Complex variables and applications, JW Brown, RV Churchill

(d) Complex analysis, Zill and Shanahan

I suggest you to go thru the book in (a). it is suffient. other books are by authors lv ahlfors, jb conway, walter rudin.

5.Ordinary differential equations: (a) ordinary and partial differential equations, dr. md raishinghaniya

(b) Differential equations, SL Ross

6.Partial differential equations: Authors- s shankra rao, T amarnath, md raishinghaniya

7. Calculus of variations: As gupta, md raishinghaniya

8. Integral equations: (a) integral equations by md raishunghaniya

(b) pundir and pundir

(c) shanti swaroop

9. Numerical anlysis by ss shastri

numerical methods by jain iyenger jain is quite difficult for this exam. I suggest you to go thru ss shastry.

10. Metric spaces:(a) pk jain , khalil ahmad

(b) Topology of metric spaces, S kumaresan

11. If you have working knowledge of lebesgue measure, topology, functional analysis then you can go thru these subjects. but i think above subjects are suffient to qualify this exam. Some books regarding these subjects are there:

(a) Topology by james munkers, gf simmons, kd joshi, jamea kelley

(b) Measure theory by hl royden, gd barra, pk jain vp gupta.

(c) functional analysis by kreyszig, thamban nait, bv limaye.

All The Best…..



Real Analysis-

1) Mathematical analysis - TOM M. APOSTOL                                       
2) Principle of Mathematical analysis- Walter Rudin                               
    Click to download
3) Foundations of Mathematical Analysis - S. ponnusamy                       
    Click to download
4) Real Analysis - Gerald B. Folland                                                         
    Click to download
5) Methods of Real Analyis - Richard R. Goldberg                                   
    Click to download

Linear Algebra-

1) Linear Algebra and its applications - Gilbert Strang                             
    Click to download
2) Linear Algebra - Hoffman- Kunze                                                         
    Click to download
3) Elementary Linear Algebra                                                                   
    Click to download

Abstract Algebra-

1) Abstract Algebra - Schaum series                                                           
    Click to download
2) Contemporary Abstract Algebra - Joseph A. Gallian                             
    Click to download
3) Topics in Algebra - I.N Herstein                                                           
    Click to download

Partial Differential Equations-

1) Elements of Partial differential Equations- Sneddon                             
    Click to download
2) Partial differential equations and boundary value problems-  Mark A. pinsky
    Click to download

Numerical analysis-

1) Numerical methods -Iyenger & Jain                   
    Click to download

 Complex Analysis -

1)Complex Variables - Schaum series
   Click to download

Differential Equations-

1) Differential Equations- Schaum series
    Click to download
2) An introduction to ordinary differential equations
    Click to download
3) Elementary Differential equations and boundary value problems
    Click to download


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