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Download Bundles of Lessons:: Ordinary Differential Equations

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These are lecture notes on the method of series solution given as part of summer course 2015 at the University of Hyderabad. 

kapoor's picture 20-08-24 20:08:17 n

Testing IFrame

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kapoor's picture 20-08-21 12:08:56 y

Bundled Lessons for Downloads --- Group Theory

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Lessons-I

Lessons-II

Lessons-III

Lessons-IV

kapoor's picture 20-08-20 16:08:59 n

LSN/MM-13 Applications of The Rodriguez Formula

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kapoor's picture 20-08-18 17:08:20 n

LSN/MM-13 A General Approach to Orthogonal Polynomials

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kapoor's picture 20-08-18 16:08:18 n

Mined/CV-05 Series Expansion

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kapoor's picture 20-07-10 00:07:27 n

Warning Page

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kapoor's picture 20-05-27 10:05:12 n

QM-20 Spin and Identical Particles (Problem Set-3)

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kapoor's picture 20-05-25 15:05:39 n

23.1 Non degenerate case

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kapoor's picture 20-05-21 04:05:37 n

Click on Plus Sign

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Please Go Back

Click on Any Plus Sign, $\boxplus$, to Expand the Section

kapoor's picture 20-04-11 14:04:53 n

2010-QM-II @ HCU :: Assignments

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Session-I::Spin Wave Functions and Operators
Session-II:: Addition of Angular Momenta
Session III::Spin and Identical Particles
Session IV::Bound State Perturbation Theory
Session V: Born Approximation
Session VI::Integral Equation, Green Function in One Dimension
Session VII::Variation Method
Session VIII::Perturbation Theory
Session IX:: GroupActivity-1
Session X::Group Activitty-2

kapoor's picture 20-04-08 16:04:45 n

TUT/CM-07 :: WorkSheet Small Oscillations

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There are two  problems in this set. The first problem is fully solved with nothing left to imagination.It also demonstrates how solution to this class of problems should be presented.

A soft copy was mailed to the students. They are expected to go through and understand the  solution to the first problem in advance. The students were required to print out the second problem and come to the class with a print out.Alternatively a print copy of problem #2 can be provided. In the class the first one they could read from PDF files on their mobiles.

They are required to complete the details of the second problem during the class by filling the gaps as indicated by ??? marks in red.

This format of tutorial was tested in the way descried above for a summer course in 2018 at Univeristy of Hyderabad. Most of the students could complete in one hour and found this format very helpful.

 

kapoor's picture 20-04-02 21:04:21 n

Testing

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kapoor's picture 20-03-31 20:03:38 n

BPCS-001 Why $\sum_k f(q)_k \delta q_k=0$ implies $f_k(q)=0$

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kapoor's picture 20-03-31 07:03:45 n

RFR/QFT-04001 :: Spin Statistics Theorem

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kapoor's picture 20-03-26 11:03:59 n

Samples of Resources

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In this section some samples of content and teaching resources are made available.
Use the navigation links at the right bottom of the page to go to different items.

kapoor's picture 20-03-25 10:03:06 n

Random Mix in 0space

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kapoor's picture 20-03-25 10:03:37 n

Did You Know That --- Home

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There are several important, useful , interesting  and lesser known  facts that are scattered over text books and jorunals devoted to teaching and learning. These facts are closely connected to topics covered by most text books and to topics that are covered in every standard course.

This  series of short BLOGS "Did You Know That .."  draws attention to important and interesting facts related  to text book topics. These are taken mostly from Journnals and text books. References are provided 

kapoor's picture 20-03-25 10:03:50 n

Computing Cross section

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Question
Consider a system of two real scalar fields \(\phi_1, \phi_2\)
described by the Lagrangian density
\begin{equation}
 \Lsc = \frac{1}{2} \partial_\mu \phi_i \partial^\mu \phi_i - \frac{1}{2} m^2
\phi_i\phi_i -\frac{1}{4} \lambda (\phi_i\phi_i)^2.
\end{equation}
Compute the scattering cross section to the lowest order in \(\lambda\). Find
the cross sections for the three processes

  1. \(\phi_1 + \phi_2 \longrightarrow \phi_1 +\phi_2\)
  2. \(\phi_1 + \phi_1 \longrightarrow \phi_1 +\phi_1\)
  3. \(\phi_1 + \phi_1 \longrightarrow \phi_2 +\phi_2\)

Write your answers as a constant times \(\sigma_0\equiv \frac{\lambda^2}{64\pi
s}\) where
\(s\) is the total  energy in the center of mass frame.


Answer :   a. \(4\sigma_0\)  b. \(36 \sigma_0\) c. \(4 \sigma_0\)

Hint : Find symmetry appropriate factor.
Remark : Good question


kapoor's picture 20-03-18 06:03:00 n

Complex Variables -- Problem Sets

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kapoor's picture 20-03-08 16:03:30 n

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