http://math.stackexchange.com/questions/931921/find-the-particular-solution-of-u-x2u-y-4u-exy-satisfying-the-following-s
@BSwan my work and question is in the link
I need to go to bed because I have to go to school early tomorrow... ja mata. and.. @dan815 stop being lazy at pdes Rofl
@rational
ja mata :P
wait @rational knows pdes omg!!
yeah we both know xD although i dint know that ppl know that i know :P
do you have skype bswan?
I need pde study buddies.
plzzzzzz....
or email
im bze these few months for skype sry :O but here my email , ikram.atatreh@gmail.com u might email me with pde doubts or questions
also @Kainui is good in this
thank you . I will use email and give links to my issues... damn it @kainui just show up. yo man I need help too fool! .
I haven't seen him in skype for a while wth *throws phone at Kainui
so I can just email you right @bswan
added to skype accept request
My computer broke and the replacement screen was broken too lol
k now I'm going to bed... @kainui shed some light while I sleep. oyasuminasai minna
I'm at the library pulling an all nighter though. I'll see what I can do.
well I NEED YOU MORE THAN EVER GUYS!!!!!!!!!!!!!! my book sucks
hmm I should give you #8 too @Kainui
I only got the first part of it I think which is show that there is no solution... dsaklfjkd blah blah
I'll attemp #8 again though... and see and comparee
8a. Show that the PDE $u_x=0$ has no solution which is $C^1$ everywhere and satisfies the side condition $u(x,x^2)=x$\\ 8b. Find a solution of the problem in a which is valid in the first quadrant $x>0, y>0$\\ 8c. Explain the results of a and b in terms of the intersections of the side condition curve and the characteristic lines.\\ Well basically for 8c the lines will intersect the characteristic lines more than once and that's a no no for 8b, maybe I should solve PDE u_x=0 and find a solution that satisfies the first quadrant and for 8a I do have 0 = 0 towards the end due to the cancellation during that long characteristic change of variables thing. Anyway I'll try them again tomorrow after class. Now I really need to go to bed.
night... oh yeah I have to attempt the next section probs... at least I read it and I think it could be a bit easier than the pile of crap that I've been dealing with in the stackexchange link. I feel like using method of characteristics, but my class didn't learn it so damn.
btw the book I'm using is Basic Partial Differential Equations by Bleecker .. you can view most of the pages on google. roflz. night
Ok I'll check it out, I think I have to review how to do things by characteristics though, I kinda forget.
@ikram002p still stuck on the same pde problem ughhhhhh that's the one with the link
@kainui I am still stuck :(
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