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Let p:={(x,y) in R^2: x^2 +y^2<1}
Find bounded function u(x,y) that solves the following problem:
0=Ux,x +Ut,t, for (x,y) in p
u(x,y)= g(x,y) for (x,y) in p with g(x,y):=2 x^2 + y^2.
the solution cannot contain unevaluated infinite sums and unevaluated integrals.
the solution should be given in Cartesian coordinates
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