Jochen Gluck

activity

20202025

most citedThe lattice structure of negative Sobolev and extrapolation spaces

1 citations · 1 across the 3 of their papers we have counts for

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math.FA2024

A note on the Huijsmans-de Pagter problem on finite dimensional ordered vector spaces

Catalin Badea, Jochen Glück

A classical problem posed in 1992 by Huijsmans and de Pagter asks whether, for every positive operator $T$ on a Banach lattice with spectrum $σ (T) = {1}$ , the inequality $T \ge \…

math.FA2024★ 1 cited

The lattice structure of negative Sobolev and extrapolation spaces

Sahiba Arora, Jochen Glück, Felix L. Schwenninger

It is well-known that the Sobolev spaces $W^{k, p} (R^{d})$ are vector lattices with respect to the pointwise almost everywhere order if $k \in {0, 1}$ , but not if $k \geq 2$ .…