around

The Laurent expansion of $f$ around $\langle$about$\rangle$ zero is ......

To get around this delicate issue, we shall separate the variables $s$ and $u$.

To get around $\langle$overcome$\rangle$ this difficulty, assume ......

As the point $z$ moves around the unit circle, the corresponding $J_z$'s are rotations of angle $t(z)$.



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