Thanks for the response! 

I've read some articles that the governing equation (advection + diffusion) 
is unstable when it has large Peclet number.
(Even though it has diffusion term.)

What I am concerning is that it is how to imply SUPG stabilization method 
in deal.ii., because my future problem will include advection-diffusion 
term....

In SUPG, people are considering residual term* ( b dot nabla - c nabla^2 u 
-f )*

.. and I thought this is very closely related to step-9 formation. 

But I am not still sure to assemble residual term in my weak form... 


<https://lh3.googleusercontent.com/-GaCm8gKtkbo/WUG4-V3gUHI/AAAAAAAABCY/Htb_Gj81w-Y2Rc0pRogCsETEgNeBn7njACLcBGAs/s1600/Screen%2BShot%2B2017-06-14%2Bat%2B5.28.08%2BPM.png>


2017년 6월 14일 수요일 오후 3시 40분 50초 UTC-5, Bruno Turcksin 님의 말:
>
> Jaekwang,
>
> in step-9 the test function is a little bit strange because if you use 
> continuous finite element to discretize the advection equation, the scheme 
> is unstable. So you basically add a diffusion term to the equation to 
> stabilize the scheme. However, your equation already has a diffusion term 
> so you may not need a stabilization term.
>
> Best,
>
> Bruno
>
> On Wednesday, June 14, 2017 at 3:33:18 PM UTC-4, Jaekwang Kim wrote:
>>
>>
>> <https://lh3.googleusercontent.com/-qsDNe2Fge5w/WUGPdbVCfRI/AAAAAAAABCI/egHPb83UKLIjnTGxmMfHiI4ZKGgXq4FhgCLcBGAs/s1600/Screen%2BShot%2B2017-06-14%2Bat%2B2.32.45%2BPM.png>
>>
>>
>>

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