Deviation of the extreme singular values of a Gaussian matrix: $\sqrt N-\sqrt n-t\le s_{\min}(A)\le s_{\max}(A)\le\sqrt N+\sqrt n+t$ with probability $\ge1-2e^{-t^2/2}$

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Deviation of the extreme singular values of a Gaussian matrix: $\sqrt N-\sqrt n-t\le s_{\min}(A)\le s_{\max}(A)\le\sqrt N+\sqrt n+t$ with probability $\ge1-2e^{-t^2/2}$ · Prove2Me