|
[LECS/EM-07002]-Magnetic Field of CurrentsNode id: 5719page |
|
22-08-23 17:08:43 |
n |
|
[NOTES/ME-14015]-Moment of Inertia as Second Rank TensorNode id: 5706page$\newcommand{\DD}[2][]{\frac{d^2 #1}{d^2 #2}}$ $\newcommand{\matrixelement}[3]{\langle#1|#2|#3\rangle}$ $\newcommand{\PP}[2][]{\frac{\partial^2 #1}{\partial #2^2}}$ $\newcommand{\dd}[2][]{\frac{d#1}{d#2}}$ $\newcommand{\pp}[2][]{\frac{\partial #1}{\partial #2}}$ $\newcommand{\average}[2]{\langle#1|#2|#1\rangle}$ |
|
22-08-21 05:08:52 |
y |
|
[NOTES/ME-14013]-Angular velocity from rotation matrixNode id: 5705page[toc:0]
$\newcommand{\DD}[2][]{\frac{d^2 #1}{d^2 #2}}$ $\newcommand{\matrixelement}[3]{\langle#1|#2|#3\rangle}$ $\newcommand{\PP}[2][]{\frac{\partial^2 #1}{\partial #2^2}}$ $\newcommand{\dd}[2][]{\frac{d#1}{d#2}}$ $\newcommand{\pp}[2][]{\frac{\partial #1}{\partial #2}}$ $\newcommand{\average}[2]{\langle#1|#2|#1\rangle}$ |
|
22-08-20 13:08:12 |
y |
|
[NOTES/ME-14011]-Rotation of a Rigid Body with One Point FixedNode id: 5704page[toc:0]
$\newcommand{\DD}[2][]{\frac{d^2 #1}{d^2 #2}}$ $\newcommand{\matrixelement}[3]{\langle#1|#2|#3\rangle}$ $\newcommand{\PP}[2][]{\frac{\partial^2 #1}{\partial #2^2}}$ $\newcommand{\dd}[2][]{\frac{d#1}{d#2}}$ $\newcommand{\pp}[2][]{\frac{\partial #1}{\partial #2}}$ $\newcommand{\average}[2]{\langle#1|#2|#1\rangle}$ |
|
22-08-17 17:08:26 |
y |
|
[NOTES/ME-02004]-The structure of rotation matricesNode id: 5662page |
|
22-08-17 16:08:50 |
n |
|
[NOTES/ME-02002]-The SO(3) GroupNode id: 5657page |
|
22-08-17 16:08:27 |
y |
|
[NOTES/ME-02005]- Finite Rotations about Arbitrary AxisNode id: 5664page |
|
22-08-17 16:08:28 |
n |
|
[NOTES/ME-02006]-Change of coordinate axesNode id: 5666page |
|
22-08-17 16:08:29 |
n |
|
[NOTES/ME-08006]-Inertial Mass vs Gravitational MassNode id: 5690page |
|
22-08-17 16:08:58 |
n |
|
[NOTES/ME-14001]- Angular Velocity of a Rigid BodyNode id: 5696page |
|
22-08-17 16:08:04 |
n |
|
[NOTES/ME-14010]-Tennis Racket TheoremNode id: 5703page[toc:0]
$\newcommand{\DD}[2][]{\frac{d^2 #1}{d^2 #2}}$ $\newcommand{\matrixelement}[3]{\langle#1|#2|#3\rangle}$ $\newcommand{\PP}[2][]{\frac{\partial^2 #1}{\partial #2^2}}$ $\newcommand{\dd}[2][]{\frac{d#1}{d#2}}$ $\newcommand{\pp}[2][]{\frac{\partial #1}{\partial #2}}$ $\newcommand{\average}[2]{\langle#1|#2|#1\rangle}$ |
|
22-08-17 16:08:14 |
y |
|
Classical Mechanics :: Lecture Notes == Home-PageNode id: 2031page |
|
22-08-17 13:08:36 |
n |
|
Complex Variables --- Principles and Problem Sessions :: Top-PageNode id: 2436pageThis section of the contents will have solutions to Problems in Part-II of the book
A. K. Kapoor, "Complex Variables --Principles and Problem Sessions" World Scientific Publshers, Singpore (2011); Low priced edition by Cambridge University Press
Errata to the above book will also appear in this tree hierarchy.
|
|
22-08-17 13:08:10 |
n |
|
Complex Variables :: Contour Integration Node id: 2960page Here we list a sample of kinds of integrals that can be evaluated by the method of contour integration. Each problem requires a different method. A link is provided where you can find more examples.
|
|
22-08-17 13:08:40 |
n |
|
\(\S\S\) 3.8 Mixed Bag Multivalued FunctionsNode id: 2974page
Q[1] Q[2] Q[3] Q[4] Q[5] Q[6] Q[7] Q[8] Q[9] Q[10] Q[11] Q[12] Q[13] |
|
22-08-17 13:08:15 |
n |
|
Complex Variables --- Mostly contour integrationNode id: 3032pageThe problem sessions included here are in addition to those in my book on complex variables.
At present most problem sets are on method of contour integration for improper integrals.
|
|
22-08-17 12:08:16 |
n |
|
Complex Variables Node id: 2989page |
|
22-08-17 12:08:50 |
n |
|
The Frobenius Method of Series SolutionNode id: 3585page |
|
22-08-17 12:08:01 |
y |
|
[Solved/GT-02002] Group Theory --- Solved Problem Node id: 1428page |
|
22-08-17 11:08:37 |
n |
|
[NOTES/ME-14009]-Free Rotation of a Symmetrical TopNode id: 5702page[toc:0]
$\newcommand{\DD}[2][]{\frac{d^2 #1}{d^2 #2}}$ $\newcommand{\matrixelement}[3]{\langle#1|#2|#3\rangle}$ $\newcommand{\PP}[2][]{\frac{\partial^2 #1}{\partial #2^2}}$ $\newcommand{\dd}[2][]{\frac{d#1}{d#2}}$ $\newcommand{\pp}[2][]{\frac{\partial #1}{\partial #2}}$ $\newcommand{\average}[2]{\langle#1|#2|#1\rangle}$ |
|
22-08-16 22:08:04 |
y |