Can this equation be solved or at least put into a form of
$$F( L(u,t,s), L(u,x,s), L(u,y,s))=0$$
Using Laplace Transforms?
The equation: ${u}_{t}={u}_{x} + {u}_{y}~cos(y)$
B.Cs:
$u(x,y,0)=0$
$u(x,0,t)=f(x,t)$
$u(0,y,t)=g(y,t)$
Can this equation be solved or at least put into a form of
$$F( L(u,t,s), L(u,x,s), L(u,y,s))=0$$
Using Laplace Transforms?
The equation: ${u}_{t}={u}_{x} + {u}_{y}~cos(y)$
B.Cs:
$u(x,y,0)=0$
$u(x,0,t)=f(x,t)$
$u(0,y,t)=g(y,t)$
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