Author: @1chooo 、 @CrossingVoid
Tag: ATM
Use OG model to explain the frontogenesis Points A and B.
Describe the semi-geostrophic model(all assumtions and governing equations).
Assignment 1 of CE2004, Principles of Programming Languages
Score: 100 points
Due Time: 24:00 6th April
P.S.:
You need to type your answers in a file and print them out in answer sheets, then submit your answer sheets to the TAs through new-eeclass.
Late submission will not be accepted.
You can discuss these questions with your classmates; however, copying other student’s answers is strictly prohibited.
(1) (6 points)
Author: @1chooo
有拿到這連結的人不需要註冊或登入便可以新增答案、題目或觀念上去,讓我們一起把這份考古變更完整。
(註:若不知道怎麼打公式或排版可以去查 LaTex 跟 MarkDown 語法,向以前雲端硬碟形式考古挑戰,將資訊真正統整流傳)
(1102-1) Must!!!
For the two laver model. its instability regime is given by the right diagram and the phase speed is given by $c = U_m - \frac{\beta(k^2 + \lambda^2)}{k^2(k^2 + 2\lambda^2)} \pm \delta^{1/2}$ where $\delta \equiv \frac{\beta^2\lambda^4}{k^4{(k^2 + 2\lambda^2)}^2} - \frac{{U_T}^2 (2\lambda^2 - k^2)}{(k^2 + 2\lambda^2)}; \lambda^2 \equiv \frac{{f_0}^2}{[\sigma(\delta\rho)]}$
Discuss:
[ ] the setup of the two-layer model,
Note
Chapter One
Assignments
Chapter One
1.2. A unit mass of dry air undergoes a Carnot cycle consisting of the following steps:
(a) adiabatic compression from 60 kPa and O°C to a temperature of 25°C;
(b) isothermal expansion to a pressure of 70kPa;
(c) adiabatic expansion to a temperature of O°C;
(d) isothermal compression to the original pressure of 60kPa.
Calculate the work done by the air in this process. Confirm your result using the tephigram or another meteorological thermodynamic chart.