computationalphysics_N2013301020099

大家好！我是郭潇 #作业列表 ##第三次作业 这里是第三次作业的链接 ##第四、五次作业（第一章作业） 第四次作业要输入公式，在作业部落上写，在这里给出第四次作业的链接 ，第五次作业的链接（editing……） ##第六、七次作业（第二章）

• 第六次作业的链接problem 2.9（editing……） 本来打算用三维显示的，结果一运行vpython就崩溃，没有办法显示三维图像，正在想办法……先用两张二维的图展示
• 第七次作业的链接problem 2.19

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#My resume

Email: guoxiao1995@qq.com

School of Physics and Technology, Wuhan University, Wuhan, 430072 P. R. China

##Education

• School of Physics and Technology, Wuhan University.(September 2013 - July 2017)
• Bachelor’s Degree Candidate
• Major: Physics

##Research Experience

• Undergraduate research at School of Physics and Technology, Wuhan University(2015) Content: Research of microstructure of pure vanadium irradiated by Helium ions under 350℃ Advisor: Liping Guo
• Internship at Institute of Physics, Chinese Academy of Science (Aug. 2015) Content: Magnetic confinement plasma physics Advisor: Wenlu Zhang
• Chinese Undergraduate Physicists’ Tournament (CUPT)(2015) Content: Plume of smoke, Artificial muscle, Liquid film motor, Two balloons and so on, problems from 2015 IYPT Advisor: Chunqing He et al.

##Research Interest

I have extensive interests on natural science especially physics and math and enjoy the beauty of them. Nevertheless, what interests me most are particle physics, astrophysics and cosmology. From these most basic subjects of physics, we can appreciate the most fundamental laws and principles of this universe, for instance, a theory of everything, that is my dream. Therefore, I intend to research these fields during postgraduate.

#附：markdown的语法 为方便使用这里给出markdown的语法 单星号斜体 双星号粗体 双弯弯删除线 标题链接百度百科 三斜撇 高亮内嵌代码

def print_lyrics():
     print "I'm a lumberjack, and I'm okay."
     print "I sleep all night and I work all day."

图片 ![图片名](网址）） 三个及以上的小短线可以画水平线

几个井号代表第几级标题 #一级标题 ##二级标题 ###三级标题 ####…… 书写公式用双$ $$E=mc^2$$ 这里无法显示公式

Now let me introduce myself,I am a student in school of physics and technology,Wuhan University. I introduce my major physics by a series of formulas: ##Classical mechanics ###Newtonian mechanics

$$\vec{F}=m\vec{a}$$

###Analytical mechanics ####Lagrange equation

##Electrodynamics differential form

$$\nabla\cdot\vec{E}=\frac{\rho}{\epsilon_0}$$

$$\nabla\times\vec{E}=-\frac{\partial\vec{B}}{\partial t}$$

$$\nabla\cdot\vec{B}=0$$

$$\nabla\times\vec{B}=\mu_0\vec{j}+\mu_0\epsilon_0\frac{\partial\vec{E}}{\partial t}$$ ……