I'm trying to plot in the neighborhood of the origin and I can't change the shape and size of the arrows. What I need is to be sure whether or not the solutions are attracted to the line that goes from (0,0,0) to (0,0,1)
VectorPlot3D[{{8 (5 - 6 u)^2 Sqrt[1 - u]
x (Sqrt[u] x (-1 + z) + Sqrt[1 - u] (-1 + 2 x) z)^2 (-z +
x (-1 + 3 z)) (x - z - 2 x z + x^2 (-3 + 9 z)),
2 (-5 + 6 u) (1 - z) z (Sqrt[u] x (-1 + z) +
Sqrt[1 - u] (-1 + 2 x) z) (-z +
x (-1 + 3 z)) (-((-5 + 4 u + 4 Sqrt[-((-1 + u) u)]) (-1 +
x) x (-1 + z) z) +
8 (-5 + 6 u) x (-1 + 3 z) (z - u z +
x (Sqrt[-((-1 + u) u)] - (2 - 2 u +
Sqrt[-((-1 + u) u)]) z))), -4 Sqrt[1 - u]
u (-5 + 6 u) (-5 Sqrt[1 - u] + 4 Sqrt[u] + 4 Sqrt[1 - u] u -
4 u^(3/2)) (-1 + x) x (-1 + z) z (Sqrt[u] x (-1 + z) +
Sqrt[1 - u] (-1 + 2 x) z) (-z + x (-1 + 3 z))}}, {x, 0,
0.01}, {z, 0, 0.01}, {u, 0, 1}, VectorPoints -> 5,
VectorScale -> {Automatic, Automatic, Automatic},
AxesLabel -> {x, z, u}].
Thank you in advance for your help