Linear Ordinary Differential Equation: Cayley-Hamilton Theorem and Rank of Matrix - I

Differential Equation: Linear, Homogeneous, Exact, and Problem Solving - I

Differential Equation: Non-Homogeneous & Particular Integral, Wronskian, and Abel's Theorem - II

Differential Equation: Cauchy-Euler, Singular & Ordinary Points, and Legendre - III

Legendre, Bensel, and Hermite Differential Equation

Differential Equation: Laguerre, Periodic Function, and Fourier Series Expansion - IV

Ordinary Differential Equations

Linear Algebra: Diagonalisation of Matrix and Jordan Canonical Form

Linear Algebra

Fourier Series: Introduction, Dirichlet Condition, Formula, and Problem Solving

Integral Transforms, Laplace Transform, and Convolution & Faltung Theorem

Fourier Transform, Dirac Delta Function, Convolution Theorem, and Parseval's Relation

Fourier Transform: Doubt Clearing and Problem Solving

Taylor Series, Maclaurin Series, and Problem Solving

Laurent Series: Introduction, Concept Explanation, and Problem Solving

Fourier Analysis

Complex Analysis: Concept Explanation & Differentiability

Complex Analysis: Analytical Function and Milne's Method - I

Complex Analysis: Cauchy's Integral Theorem, Formula and Problem Solving - II

Complex Analysis: Zeroes & Poles, Singularity, and Problem Solving - III

Taylor's Series & Laurence Theorem: Concept Explanation & Problem Solving

Complex Analysis: Problem Solving

Laplace Transformation: Concept & Problem Solving

Complex Numbers and Functions

Power Series Expansion, Taylor Series Expansion, and Laurent's Theorem

Power and Taylor Series

Laurent Theorem: Introduction and Problem Solving 

Laurent Series and Analytic Function: Introduction & Problem Solving

Laurent Series

Complex Analysis: Introduction, Important Concepts, and Problem Solving

Analytic Function and Problem Solving on Complex Analysis

Complex Analysis: Problem Solving Session I

Cauchy’s Theorem, Doubt Clearing, and Problem Solving: Complex Analysis

Doubt Clearing & Problem Solving: Complex Analysis

Taylor’s Theorem, Doubt Clearing, and Problem Solving: Complex Analysis

Important Points, Lawrentz Series, and Doubt Clearing: Complex Analysis

Complex Analy. & Potential Theory

Probability: Base Theorem and Problem Solving

Probability: Binomial, Poisson & Gaussian Distribution, and Problem Solving

Probability: Discrete & Continuous Probability Distribution and Problem Solving

Probability and Green Function: Properties and Problem Solving

Green's Function: Problem Solving 

Probability

Mathematical Methods: Advanced

Physical Sciences

Crack CSIR NET by studying MATHEMATICS, PHYSICS, LIFE SCIENCE, CHEMISTRY, EARTH SCIENCE on one online platform. Everything you need to crack JRF.

CSIR-UGC NET

NET Exams

Ace the toughest competitive and government exams in India 

Test Preparation

Shanu Arora will cover the topic of Mathematical Physics. It will be helpful for aspirants preparing for CSIR NET, GATE, TIFR, JEST, etc. All doubts related to the topic will be clarified during the doubt clearing sessions in the course. The course will be covered in Hindi and notes will be provided in English.

Detail Complete course on Mathematical Physics - CSIR NET, GATE, TIFR, JEST, etc

In this course , Educator will discuss the complete strategy plan of each book for CSIR DEC 2024 aspirants. Also Educator will give a complete overview of each book. This course will be very beneficial for CSIR UGC NET Dec 2024 aspirants. The language of this course will be in Hindi and the notes will be provided in English.

Bridge Course on Physical Science for CSIR DEC 2024

In this course , Educator will discuss the important Topics of Mathematical Physics. This course will be very beneficial for CSIR UGC NET aspirants. The language of this course will be in Hindi and the notes will be provided in English.

Course on Mathematical Methods of Physics

In this course, Shanu Arora Sir  will cover Physical Science. The course will be comprising 10 sessions with a duration of 60 minutes each. All the important topics will be discussed in detail and would be helpful for aspirants preparing for the CSIR-UGC NET exam. The course will be covered in Hindi and notes will be provided in English

Mock Quiz Analysis Course || csir-net & gate physics

In this course, Surbhi Upadhyay will cover Mathematical Physics in 30 days, comprising 30 sessions with a duration of 90 minutes each. Topics including Various Types of Matrices, Curvilinear Coordinate, Residue Theorem, Laplace Transform, Numerical Integration, and Differentiation will be discussed in detail from Unit 1 to Unit 20. The course will be covered in Hindi and the notes will be provided in English. It will be helpful for students who are preparing for CSIR-UGC NET Exams.

Detailed Course on Mathematical Physics - CSIR-UGC NET

This will be a detailed Course On Mathematical methods for CSIR NET Physical Science. This will cover the entire A and B part of the syllabus of mathematical methods. Notes will be provided In English.

Crash Course On Mathematical Methods

In this course, Surbhi Upadhyay will cover Physical Science. The course will be completed in approximately 2 months, comprising 35 sessions with a duration of 120 minutes each. All the important topics will be discussed in detail and would be helpful for aspirants preparing for the CSIR-UGC NET exam. The course will be covered in Hindi and notes will be provided in English

Detailed Course on Mathematical Physics - CSIR 2025

In this course, Surbhi Upadhyay will cover Physical Science. The course will be completed in approximately 1 month, comprising 30 sessions with a duration of 105 minutes each. All the important topics will be discussed in detail and would be helpful for aspirants preparing for the CSIR-UGC NET exam. The course will be covered in Hindi and notes will be provided in English

Revision Course on Mathematical Physics & Electronics

In this course we will discuss in detail about planning and strategy for CSIR NET Physical Science. This session will be important for all those learners who are preparing for exams like CSIR NET, GATE and other PhD Entrance exams. The classes will be held in Hindi and the notes will be provided in English. The course will have 5 classes of 90 minutes each over a period of 5 days.

Mathematical Methods: Advanced

Chapters

Courses

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Ordinary Differential Equations

Notes

Practice

Linear Algebra

Notes

Practice

Fourier Analysis

Notes

Complex Numbers and Functions

Notes

Practice

Power and Taylor Series

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Laurent Series

Notes

Complex Analy. & Potential Theory

Notes

Probability

Notes

Practice

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