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%252C+to+tackle+the+robust+Hankel+recovery+problem.+HSNLD+is+highly+efficient+with+linear+convergence%252C+and+its+convergence+rate+is+independent+of+the+condition+number+of+the+underlying+Hankel+matrix.+The+recovery+guarantee+has+been+established+under+some+mild+conditions.+Numerical+experiments+on+both+synthetic+and+real+datasets+show+the+superior+performance+of+HSNLD+against+state-of-the-art+algorithms.&cdnurl=https%3a%2f%2fth.bing.com%2fth%2fid%2fR.bc809cb126748ff91228c10d3c42d4ff%3frik%3d%252f4IC9RauCx2VBA%26pid%3dImgRaw%26r%3d0&exph=630&expw=1200&q=Model+Reduction+Hankel+Matrix&FORM=IRPRST&ck=2DA655A37F167FB09438CFA4326E82D7&selectedIndex=4&itb=0)
