activity
20202022
most citedConvergence structures and locally solid topologies on vector lattices of operators

3 citations · 9 across the 6 of their papers we have counts for

collaborators

6 papers

math.CA2022★ 2 cited

Hausdorff and box dimension of self-affine set in non-Archimedean field

Yang Deng, Bing Li, Hua Qiu

In this paper we consider affine iterated function systems in locally compact non-Archimedean field . We establish the theory of singular value composition in $\mathbb{…

math.CA2021

estimates of trilinear oscillatory integrals of convolution type on

Yangkendi Deng, Zuoshunhua Shi, Dunyan Yan

This paper is devoted to estimates for trilinear oscillatory integrals of convolution type on . The phases in the oscillatory factors include smooth functions a…

math.AG2021

BV operators of the Gerstenhaber algebras of holomorphic polyvector fields on toric varieties

Yang Deng, Wei Hong

The vector space of holomorphic polyvector fields on any complex manifold has a natural Gerstenhaber algebra structure. In this paper, we study BV operators of the Gerstenhaber alg…

math.FA2020★ 1 cited

Convergence structures and Hausdorff uo-Lebesgue topologies on vector lattice algebras of operators

Yang Deng, Marcel de Jeu

A vector sublattice of the order bounded operators on a Dedekind complete vector lattice can be supplied with the convergence structures of order convergence, strong order converge…

math.FA2020★ 3 cited

Convergence structures and locally solid topologies on vector lattices of operators

Yang Deng, Marcel de Jeu

For vector lattices and , where is Dedekind complete and supplied with a locally solid topology, we introduce the corresponding locally solid absolute strong operator to…

math.FA2020★ 3 cited

Vector lattices with a Hausdorff uo-Lebesgue topology

Yang Deng, Marcel de Jeu

We investigate the construction of a Hausdorff uo-Lebesgue topology on a vector lattice from a Hausdorff (o)-Lebesgue topology on an order dense ideal, and what the properties of t…