I am writing my first paper, and one of the results can be written as follows:For any $W,\epsilon$ such that $\epsilon = o\left(\frac{\log^4 W}{W\log\log W}\right)$ and $\epsilon=\omega\left(\frac{\log\log W}{W}\right)$, we obtain a $o(\min \{W, \frac{1}{\epsilon}{\log^2 W}\})$ space algorithm, improving the state of the art.Is there some standard notation, say $\Gamma$, so I could write:For any $W$ and $\epsilon=\Gamma\left(\frac{\log\log W}{W}, \frac{\log^4 W}{W\log\log W}\right)$, ...?Will appreciate any help !
Notation for asymptotic bounds on both sides
asymptotics;notation