Pages that link to "Item:Q333855"
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The following pages link to An extension theorem for convex functions of class \(C^{1,1}\) on Hilbert spaces (Q333855):
Displaying 12 items.
- Convex extension preserving Lipschitz constant (Q1364821) (← links)
- Explicit formulas for \(C^{1,1}\) and \(C_{\operatorname{conv}}^{1, \omega}\) extensions of 1-jets in Hilbert and superreflexive spaces (Q1707947) (← links)
- From the Hahn-Banach extension theorem to the isotonicity of convex functions and the majorization theory (Q2006807) (← links)
- \(C^{1, \omega }\) extension formulas for $1$-jets on Hilbert spaces (Q2048635) (← links)
- On the oracle complexity of smooth strongly convex minimization (Q2052164) (← links)
- Convex \(C^1\) extensions of \(1\)-jets from compact subsets of Hilbert spaces (Q2208985) (← links)
- Lusin-type properties of convex functions and convex bodies (Q2665581) (← links)
- Explicit formulas for 𝐶^{1,1} Glaeser-Whitney extensions of 1-Taylor fields in Hilbert spaces (Q3177856) (← links)
- Prescribing tangent hyperplanes to $C^{1,1}$ and $C^{1,\omega}$ convex hypersurfaces in Hilbert and superreflexive Banach spaces (Q5110171) (← links)
- Worst-Case Convergence Analysis of Inexact Gradient and Newton Methods Through Semidefinite Programming Performance Estimation (Q5116548) (← links)
- On the Properties of Convex Functions over Open Sets (Q5856375) (← links)
- A simple proof of the Baillon-Haddad theorem on open subsets of Hilbert spaces (Q6178247) (← links)
