TooyamaKuriko – Weixin's Website

Website and Server

This website is based on an ECS. It’s my very first experience working with it. I would like to write something about the whole process of website building and server maintenance.
Foreword

Chapter 1: START!

Why am I using “kuriko” as a domain name instead of my name or something else that is more connected to me? Honestly, I’m stumped as well. However, it is still the very first step in building such a personal homepage. Anyway, after working on solving mental problems for more than a year, it’s time to move forward.

Renting a server is much easier than before. A few clicks later, some money took its leave and the server is now under my control. I can still remember that the first day I connected to my server, I felt like I was receiving an old car as a birthday present. Even the most basic command seemed astonishing to me.

Apache, PHP, MySQL and WordPress were installed. Following the directions and guides made the whole thing more fun, but it also left me with less understanding. That caused new problems because I didn’t know enough about PHP and WordPress, so I installed old versions. I am unable to install any new plugins! After a few days of hard work, I…gave up and set up a CMS for a CMS. It was made by experts who have to take care of servers every day. After all, one couldn’t expect much from a humble-little-first-year undergraduate. That’s a great help because it frees me from programming work, and finally, I can focus on my website. It’s easier to maintain a website than a server.

To be continued …

Test Page: Carpentry

Test Page: Sympy and Mechanics II

import sympy
from sympy import Symbol, Matrix, *
t = Symbol('t') #t should be \tau, please keep in mind
T = Matrix(([0, t, 0], [t, 0, 0], [0, 0, 0]))
R = Matrix(([a, -a, 0],[a, a, 0], [0, 0, 1]))
T1

$\begin{bmatrix} 1.0t & 0 & 0\\ 0 & -1.0t & 0 \\ 0 & 0 & 0 \\ \end{bmatrix}$

E = Symbol('E')
v = Symbol('v') # v should be \upsilon

V = 1.0/E * Matrix(([1, -v, -v],[-v, 1, -v],[-v, -v, 1]))
V

$\begin{bmatrix} \frac{1}{E} & -\frac{\upsilon}{E} & -\frac{\upsilon}{E} \\ -\frac{\upsilon}{E} & \frac{1}{E} & -\frac{\upsilon}{E} \\ -\frac{\upsilon}{E} & -\frac{\upsilon}{E} & \frac{1}{E} \\ \end{bmatrix}$

E1 = V * T1
V * T1 * Matrix([1, 1, 0]) #This was written on the Lecture 11-Extend

The complete function should be:
$(\varepsilon_\zeta, \varepsilon_\eta, \varepsilon_z) ^T = \frac{1}{E} \cdot V \cdot (\tau, -\tau, 0) ^T$
where V is the matrix before.

The result is the following vector:
$\begin{pmatrix} \varepsilon_\zeta \\ \varepsilon_\eta \\ \varepsilon_z\\ \end{pmatrix} = \begin{pmatrix} \frac{\upsilon \tau + \tau}{E} \\ -\frac{\upsilon \tau + \tau}{E} \\ 0 \\ \end{pmatrix}$

Cooking Recipe: Ginger Milk Curd

Ginger Milk Curd is a distinctive and warm dessert that is popular in Cantonese cuisine. Traditionally, it has been deemed to possess a curative capacity for curing colds and coughs.

COOKING INSTRUCTIONS (1 serving)

-Whole milk 150ml (In traditional recipe will use buffalo milk instead)
-Ginger 40g
-Sugar 1 sp.

COOKING INSTRUCTIONS

Prepare the ginger juice by shredding it. Filter the juice with kitchen towels or a sieve. Put it in a bowl.
Combine the sugar and milk. Heat the milk on medium-low heat until it reaches 80 degrees Celsius.
Pour the milk into the bowl and cover it with a plate or other suitable covering. Wait 5 minutes until the milk has coagulated.

Author: TooyamaKuriko