Check Odd Even Divisors

You are given integers $A$ and $B$. You want to check if there exists some positive integer $N$ such that it has exactly $A$ odd divisors and exactly $B$ even divisors. For example, $2$ has $1$ odd divisor (which is $1$), and $1$ even divisor (which is $2$). $8$ has $1$ odd divisor (which is $1$) and $3$ even divisors (which are $2, 4, 8$). Is it possible? You only need to print $\text{Yes}$ or