Vector Algebra: Polar Coordinate System - I

Vector Algebra: Spherical Coordinate System - II

Vector Algebra: Surface Element and Cylindrical Coordinate System - III

Vector Algebra: Formulae, Unit Vector, and Problem Solving

Vector Algebra: Line & Surface Integral and Circulation with Problem Solving - IV

Vector Algebra: Stokes & Gauss Divergence Theorem - V

Vector Algebra: Stokes Curl Theorem - VI

Vector Algebra: Green & Stoke's Theorem

Vector Algebra: Problem Solving of Double Integration - VII

Vector Algebra

Fourier & Converging Series and Dirichlet Conditions for Fourier Series

Fourier Series: Problem Solving

Fourier Series: Complex form & Problem Solving

Doubt Clearing on Fourier Series and Laplace Transform of First Shifting Theorem

Laplace Theorem of Different Functions & PYQS

Laplace Transform: PYQS

PYQS on Laplace Transform, Fourier Transform & its Derivative

PYQS on Fourier Transform, Change of Scale, and Property of Modulation Theory

Convolution Theorem, Passeva’s Relation Formula, and PYQS

Taylor’s Theorem, Maclaurin Series for Some Function, and Problem Solving

Taylor Series: Problem Solving & PYQs

Laurent Theorem: Introduction and Problem Solving 

Laurent Series and Analytic Function: Introduction & Problem Solving

Laurent & Fourier Series

Differential Equation: Concept Explanation, Order, Problem & Doubt Clearing - I

First Order DEs

Complex Analysis: Logarithmic Function and Problem Solving - X

Functions of Complex Variable

Methods of Finding Residue with Problem Solving 

Calculus of Residues

Legendre Polynomials and Expansion of Functions in Legendre Series

Legendre Polynomial, Bessel & Generating Function, and Representation of Bessel

Legendre's Function

Matrix: Eigen Value, Properties, and Problem Solving - IV

Matrix: Problem Solving

Matrix Part - V

Matrix: Similar Matrix, Eigen Vector, and Problem Solving - VI

Eigenvalues & Eigenvector

Laplace Transform: Important Laplace - I

Laplace Transform: Existence and Properties - II

Laplace Transform: Properties and Problem Solving - III

Laplace Transform: Differentiation and Integration

Laplace Transform: Inverse, Periodic Function, and Problem Solving - IV

Laplace Transform: Differential Equation and Problem Solving - V

Laplace Transforms

Representation: Character and Tensors

Tensors & Probability: Concept Explanation and Problem Solving

Tensor Analysis

Mathematical Methods: Basics

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

Rahul Mehla will cover the topics of Mathematical Physics along with theory & numerical problems. It will be very helpful for CSIR UGC NET 2023 aspirants. The course is for 2 months with 46 sessions approximately and the duration of each session is 90 minutes. The sessions will be covered in Hindi and the notes will be provided in English.

Detailed Course on Mathematical Physics - CSIR

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

In this course, Rahul Mehla will discuss the complete Mathematical Physics in detail with theory and numerical problems. The language of this course will be in Hindi and the notes will be provided in English. This course will be very beneficial for CSIR UGC NET and GATE aspirants. The course will have 54 sessions of 90 minutes each over a period of 1 month. 

Full Length Comprehensive Course on Mathematical Physics

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

This will be a crash course on nuclear and particle physics where we will discuss Nuclear and Particle physics in a quick time. This course will be important for all those learners who are preparing for exams like CSIR NET, JEST, TIFR and other exams. Notes will be provided in English.

Crash Course On NPP and Mathematical Methods

In this course, Anjali Arora will cover Physical Science. All the important questions will be discussed in detail and would be helpful for all aspirants preparing for the CSIR UGC NET exam. Learners at any stage of their preparation will be benefited from the course. The course will be covered in English and the notes will also be provided in English.

Mathematical Methods: Basics

Chapters

Courses

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Vector Algebra

Notes

Laurent & Fourier Series

Notes

First Order DEs

Notes

Functions of Complex Variable

Notes

Practice

Calculus of Residues

Notes

Practice

Legendre's Function

Notes

Eigenvalues & Eigenvector

Notes

Laplace Transforms

Notes

Practice

Tensor Analysis

Notes

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