most citedA further improvement of a minimax theorem of Borenshtein and Shulman

14 citations · 31 across the 7 of their papers we have counts for

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math.OC2005★ 10 cited

Uniqueness properties of functionals with Lipschitzian derivative

Biagio Ricceri

We prove that a functional with Lipschitzian derivative, when restricted to suitable spheres centered at a noncritical point, has a unique maximum.

math.OC2004★ 1 cited

A general variational principle and some of its applications

Biagio Ricceri

In this paper, given a reflexive real Banach space X and two sequentially weakly lower semicontinuous functionals Phi, Psi on X with Psi strongly continuous and coercive, we are ma…

math.OC2004★ 14 cited

A further improvement of a minimax theorem of Borenshtein and Shulman

Biagio Ricceri

I do improve a recent improvement (due to Saint Raymond) of a minimax theorem of Borenshtein and Shul'man, replacing a global compactness assumption by a local one.