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[NOTES/CM/08001] The Group of Orthogonal Matrices in Three Dimensions

Node id: 6215page

The groups of all orthogonal matrices is defined It  has a subgroup of matrices with determinant +1, This subgroup is called specail orthogonal group.

kapoor's picture 24-05-01 06:05:13 n

[NOTES/CM/The Group of Special orthogonal Matrices Three Dimensions]

Node id: 6212page
kapoor's picture 24-04-28 06:04:46 n

[LSN/EM-ALL] Electromagnetic Theory ---Stockpile of Lessons

Node id: 5906collection

This page is under construction

Last Updated May 8, 2023

 

kapoor's picture 24-04-24 17:04:16 n

[NOTES/CM-ALL] Classical Mechanics --- Repository of Notes for Lectures

Node id: 6102collection

This repository contains collection of NOTES for LECTURES in Classical Mechanics. These are arranged according to topics in the subject.
Not sorted or arranged in any particular order within a topic.

Suitable for teachers and content developers only.

Click on any topic to browse all available notes.

(Click opens an embedded  window)

kapoor's picture 24-04-24 16:04:57 n

[LSN/QFT-ALL]: Quantum Field Theory --- Stockpile of Lessons

Node id: 3836collection
kapoor's picture 24-04-24 15:04:47 y

[NOTES/QFT-ALL] Quantum Field Theory --- Repository of Notes For Lectures

Node id: 6209collection

This is a repository of NOTES for Lectures in   Quantum  Field Theory  These are arranged according to topics in the subject.
Not sorted, or arranged, in any particular order within a topic.

The primary usage of these NOTES is to use them as building blocks for other  study resources.

Suitable for teachers and content developers only.

Click on any topic below, to browse all available notes.
(Click opens an embedded  window)

kapoor's picture 24-04-24 05:04:08 n

[QUE/QFT-ALL] Quantum Field Theory --- Repository of Questions

Node id: 5847page

This is a repository of QUESTIONS and PROBLEMS for Lectures in   Quantum  Field Theory  These are arranged according to topics in the subject.  Not sorted, or arranged, in any particular order within a topic.

The primary usage of these Questions is to use them as building blocks for other resources.

Suitable for teachers and content developers only.

Click on any topic below, to browse all available notes.
(Click opens a separate  window)

kapoor's picture 24-04-24 05:04:26 n

[BRST/QFT-ALL] Quantum Field Theory ---- Bundled Resources for Study

Node id: 6208collection
kapoor's picture 24-04-24 05:04:03 n

[NOTES/TH-09001] Postulates of Thermodynamics

Node id: 5018page
kapoor's picture 24-04-24 04:04:13 n

[SUM/CM-07001] Small Oscillations --- Lagrangian Mechanics

Node id: 6206page

A summery of obtaining the normal frequencies of small oscillations and normal coordinates is given.

kapoor's picture 24-04-23 06:04:22 n

[NOTES/CM-06008] Rutherford Scattering

Node id: 6204page

Rutherford formula\begin{eqnarray}
\sigma(\theta)
&=& \frac{1}{4} \left( \frac{k}{2E} \right)^{2} \frac{1}{\sin^{4}
\left(\frac{\theta}{2} \right)}
\end{eqnarray}for Coulomb scattering is derived in classical echanics.

kapoor's picture 24-04-23 05:04:23 n

[NOTES/CM-06004] Measurement of Total Cross Section

Node id: 6202page

The cross section is measured  by measuring the intensity of beam, scattered  from a thin foil, in the forward direction as a function  of  thickness of the foil.

kapoor's picture 24-04-23 05:04:30 n

[NOTES/CM-06007] Hard Sphere Scattering

Node id: 6203page

It is shown that the total cross section from a hard sphere of radius \(R\) is \(\pi R^2\)

kapoor's picture 24-04-22 05:04:24 n

[NOTES/CM-06006] Computation of Cross Section

Node id: 6200page

A formula for differential cross section is derived making use of relation of the scattering angle with the impact parameter.

kapoor's picture 24-04-21 05:04:23 n

[CHAT/CM-06002] Let's Talk --- Potential Scattering

Node id: 6199page
kapoor's picture 24-04-20 16:04:05 n

[CHAT/CM-06001] Let's Talk --- Scattering

Node id: 6198page
kapoor's picture 24-04-19 05:04:43 n

[NOTES/CM-06003] Particles --- Which area is the cross section?

Node id: 6197page

For scattering of particles, we explain which area is scattering cross section.

kapoor's picture 24-04-17 23:04:25 n

[NOTES/CM-06002] Scattering of Waves

Node id: 6193page

The definition of scattering cross section for waves is given and the interpretation as an area is explained.

kapoor's picture 24-04-17 23:04:48 n

Trying TOC Scattering Theory --- Basic Definitions

Node id: 6195page

Summary Box

NO TOC here

kapoor's picture 24-04-16 21:04:49 n

[NOTES/CM-05006] Effective Potential for Spherically Symmetric Problems

Node id: 6180page

Using angular momentum conservation it is shown that orbits for a spherically symmetric potential lie in a plane; This makes it possible to work in plane polar coordinates. The equation for radial motion becomes similar to that in one dimension with potential replaced by an effective potential. An expression for the effective potential is obtained.

kapoor's picture 24-04-14 08:04:31 n

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