let $f(x,y) = xy - x^{3}y - xy^{3}$
I find that a LOCAL maximum is $(1/2,1/2)$
How do I know that point is the global maximum or the boundary of domain or $\infty $ is the global maximum? In the first quadrant
let $f(x,y) = xy - x^{3}y - xy^{3}$
I find that a LOCAL maximum is $(1/2,1/2)$
How do I know that point is the global maximum or the boundary of domain or $\infty $ is the global maximum? In the first quadrant
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