I'm interested in the analytical solution of the simple PDE:
∂f∂t−mω2x∂f∂p+pm∂f∂x = 0.
With: f(x,p;t=0) = f0(x,p)arbitrary smooth, x(t) = x0cos(ωt)+p0mωsin(ωt), p(t) = p0cos(ωt)−mωx0sin(ωt).
And x0,p0 constants.
I'm interested in the analytical solution of the simple PDE:
∂f∂t−mω2x∂f∂p+pm∂f∂x = 0.
With: f(x,p;t=0) = f0(x,p)arbitrary smooth, x(t) = x0cos(ωt)+p0mωsin(ωt), p(t) = p0cos(ωt)−mωx0sin(ωt).
And x0,p0 constants.
What is stagnation point in fluid mechanics. At the open end of the pitot tube the velocity of the fluid becomes zero.But that should result...
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