Thanks, now I clearly understand what's going on!

Jaekwang 

On Monday, August 14, 2017 at 3:08:18 PM UTC-5, Jaekwang Kim wrote:
>
> Hi, all 
>
> I am little bit confused by weak form for advection problem written in 
> step-9 tutorial 
>
> in the its tutorial, in the middle of the line, it says that... 
>
> I am little bit unsure the red-marked form, 
>
> From the whole boundary integral, we put inflow case, to the right hand 
> side, and remaining part on left-hand-side is cases other than inflow 
> condition 
>
> so I thought, this should be.. 
>
>
> <https://lh3.googleusercontent.com/-_-hS916j4W8/WZICJB_jYWI/AAAAAAAABEU/scEwE0R6BlYkOd4_vFYaAm-8rLuEOdqoACLcBGAs/s1600/Screen%2BShot%2B2017-08-14%2Bat%2B2.59.36%2BPM.png>
>  
>
> the left hand side term is boundary that is not inflow case... 
>
> I saw similar expression, in Dr. Bangerth video lecture 31, on hyperbolic 
> equation, here his weak form also marked 'not inflow boundary' remaining in 
> left hand side and inflow case, with boundary value description went to RHS 
> <https://lh3.googleusercontent.com/-cH5kYs776Is/WZICpHCSv8I/AAAAAAAABEc/_xxauCWctgQjlxdx61-e9PCBuYZkLJINwCLcBGAs/s1600/Screen%2BShot%2B2017-08-14%2Bat%2B3.04.56%2BPM.png>
>
> ..... I am not sure i am just confusing some of indication... .. 
>
>
> thanks !
>
>
>
>
>
>
>
>
>
> This is a point we made in the introduction of step-3 
> <http://dealii.org/developer/doxygen/deal.II/step_3.html>. There, we 
> argued that to avoid this very kind of problem, one should get in the habit 
> of always multiplying with test functions *from the left* instead of from 
> the right to obtain the correct matrix right away. In order to obtain the 
> form of the linear system that we need, it is therefore best to rewrite the 
> weak formulation to 
>
> (vh+δβ⋅∇vh,β⋅∇uh)Ω*−(β⋅nvh,uh**)**∂**Ω**−*=(vh+δβ⋅∇vh,f)Ω−(β⋅nvh,g)∂Ω−
>
> and then to obtain
>
>

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