Rahul Aggrawal

In this course we will study about Lagrangian systems and equation of motion of different systems. This Course is beneficial for CSIR-UGC NET aspirants.

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

English

Classical Mechanics Lagrangian Formulation : CSIR-UGC NET

Newtonian Mechanics

Classical Mechanics

Physical Sciences

NET Exams

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Intro

Generalised coordinates are very important part of Lagrangian Formulation because we work in a configuration space.

Generalised Coordinates

To solve any physical problem the knowledge of constraints and degrees of freedom is necessary.

Constraints and Degrees of Freedom

Hamilton principle is known as principle of least action. It is the base of Lagrangian Formulation.

Hamilton’s Principle

Variational principle means variation in least action is zero. On the basis of this fact we can derive lagrange equation of motion.

Variational Principle

Lagrangian Equation of Motion

Applications of Lagrangian Equations of Motion

This problem is taken from very famous book Landau and Lifstiz Classical Mecanics. It is very intersting problem.

Simple pendulum in Uniform gravitational Field.

Problem is from Book Landau and Lifstiz Classical Mechanics.

Pendulum with moving support.

Applications part 4, Spherical Pendulum in uniform gravitational field.

App 5- Atwood Machine

Bead

Hamilton Principle for non holonomic systems

Why Mr. Lagrangian is important? because it is scalar and in the form of energy difference it gives you equation  of motion.

Why Lagrangian

Application, Cylinder rolling down on inclined plane

No miracle is possible, until Noether theorem exist. Nature follows rule of conservations.

Conservation Theorem

With the help of cyclic coordinates we can find out the conserved quantities to the corresponding Lagrangian very easily.

Cyclic Coordinate

Conservation of linear momentum

Similarity between Newtons law and Lagrangian equation of motion

Newtons Law from Lagrangian equation

Gauge Function is very important for the study of Electromagnetic Theory and Particle Physics. This video gives you brief idea about this.

Gauge Function for Lagrangian

Spring Mass system Problem

Conical Pendulum Problem

CSIR NET Previous year objective questions part 1

CSIR NET previous year objective questions part2

CSIR NET Objective Questions part 2

CSIR-NET Objective Questions part3

CSIR NET Objectives part4

Problem on cyclic coordinates and constant of motion.

CSIR NET Previous year Objective questions part 5

Central Force Motion

Reduction of two body problem in to one body problem

General Features of Central Force

Equation of motion

First Integral

✓Persuing Ph.D ( Research Scholar)
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✓Experience: 5 year

Rahul Mehla

This Course basically covers all the previous year question with simple way solution of the concepts Action Integral.

(Hindi) Action Integral Concept With Solved Problems : CSIR-UGC NET

MSc-ph(Gold medalist) Teaching exp-9yrs
GATE qualified 
CSIR-NET-JRF(AIR-35 & AIR-49)
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Surbhi Upadhyay

This course covers all questions of classical mechanics are being solved by different methods which were asked in previous year csir-net physical science exam

(Hindi) CSIR-NET Previous Year Solved Questions

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4+ Years of Teaching experience for IIT JAM, CSIR NET
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Amit Ranjan

In this course, the educator will solve all the previous year's problems those have been asked in CSIR NET physical science paper for 
CSIR-UGC NET.

Special Theory of Relativity for CSIR-UGC NET

This course will basically cover all the important aspects of classical mechanics with numerical problems as well. This course will be very beneficial for CSIR UGC NET aspirants.

(Hindi) CSIR UGC NET Important Aspects Of Classical Mechanics

This course covers the detailed explanation of central force motion for CSIR NET

(Hindi) CSIR NET Classical Mechanics Central Force Motion

In this course, the educator is discussing moment of inertia for different objects

Lessons

34 lessons • 4h 35m