Description
CSIR-NET Mathematical ScienceToppers Notes contains 8 handwritten books covering the full syllabus for Mathematical Science
Problem
CSIR-NET is a highly competitive exam and it needs a lot of hard work, knowledge, and skillset to crack it. We, at Toppersnotes, understand the need for having the right knowledge for CSIR-NET. A lot of CSIR-NET aspirants in our survey said that they do not know how to start? & what to study?
Solution
We have rigorously thought over the matter and have realized that no one knows it better than those who have prepared and cracked it. The other set of people are coaching institutes. They have been working over the years to master the field of CSIR-NET. We have come up with a product named Toppersnotes for CSIR-NET for Mathematical Science, which is a perfect amalgamation of experience and hard work of both CSIR-NET Rankers and the coaching institutes. These notes are carefully compiled with good handwriting to give you a short and concise theory on the topics which you need to learn and where you need to focus upon. Toppersnotes will surely get you started and give you the best direction for your CSIR-NET preparations.
Cost-Benefit
Coaching institutes charge a premium for their experience and understanding of the exam. We bring the benefit of both at a very low price.
Path to Success
CSIR-NET Toppers Handwritten Notes- Mathematical Science are the result of efforts of toppers and expert content team . Notes contain study material in a very short and concise form and cover the facts and figures which are required for the exam. CSIR-NET Mathematical Science Notes can serve as a good source of study material for those who are preparing from home and not attending any coaching institute.
Have a look at what is there inside CSIR-NET Mathematical Science Notes.
Complete Study Material has 8 Volumes( For samples click on the hyperlink)
VOLUME 1 – sets & its fundamentals, point-set topology, sequences of real number and series.
VOLUME 2 – Set, Binary operation, Lydic group, External direct product, Homomorphism, conjugate elements, Automorphism, General Linear group.
VOLUME 3- Caylays theorem, Polynomial ring, Ring theory, Ideal value, Ring homomorphism, Integral domain.
VOLUME 4 – Complex Analysis, Complex integration, Expansion/series, Meromorphic and rational function, Argument theorem and argument principle, Rouchas theorem, Transformation by w=h2, Maximum/minimum modulus theorem
VOLUME 5 – Differential equation, Uniqueness and existence, Higher order linear differential equation
VOLUME 6 – Formation of fist order partial differential equation, First order PDE, Integral surface passing through a given curve, Classification of second-order P.D.E., Separation of variable.
VOLUME 7 – VECTOR SPACE, LINER TRANSFORMATIONS, MATRIC REPRESENTATION, SYSTEM OF LINER Equation, EIGEN VALUE AND EIGEN VECTOR, DIAGEMALIZABILITY, PRIMARY DECOMPOSITION, LINER FUNCTIONAL, BI-LINER FAM, EQUIVALENT OF QUADRATIC FAM, INNER PRODUCT SPACE, GROUP ACTION.
VOLUME 8 – Series, Continuity, Results and properties, Differentiability, Riemann integration, Function of bounded variation, Sequence of function, Series of function, Function of two or more variable
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