Pages that link to "Item:Q4547043"
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The following pages link to Every closed convex set is the set of minimizers of some $C^{\infty }$-smooth convex function (Q4547043):
Displaying 13 items.
- Robust MPC via min-max differential inequalities (Q510141) (← links)
- Some remarks on the existence and computation of contingent epiderivatives (Q923959) (← links)
- A characterization of \(C^ 1\)-convex sets in Sobolev spaces (Q1197366) (← links)
- Stable conical regularization by constructible dilating cones with an application to \(L^{p}\)-constrained optimization problems (Q2316549) (← links)
- Unified framework for the propagation of continuous-time enclosures for parametric nonlinear ODEs (Q2351531) (← links)
- Smooth convex extensions of convex functions (Q2415218) (← links)
- The 2D compressible Euler equations in bounded impermeable domains with corners (Q4983690) (← links)
- Some new optimality conditions for semivector bilevel optimization program (Q5038162) (← links)
- (Q5706573) (← links)
- \(L^{\infty}\) estimate for a limiting form of Ginzburg-Landau systems in convex domains (Q5962952) (← links)
- Random multifunctions as set minimizers of infinitely many differentiable random functions (Q6108974) (← links)
- On separate continuity and separate convexity: a synthetic treatment for functions and sets (Q6564347) (← links)
- A non-parametric Plateau problem with partial free boundary (Q6621562) (← links)
