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$\varepsilon$-$\mathcal{VU}$ spaces and approximate leaves\\ for sublinear composite functions
Let \(h\) be proper, closed and sublinear, and let \(F\) be of class \(C^1\). The exact \(\mathcal{VU}\) calculus of the composite \(f=h\circ F\) is taken as known. This paper studies enlargements \(\bar\partial_\varepsilon h\subset\partial_\varepsilon h\) and the resulting \(\varepsilon\)-spaces of
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