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researcher

Jun Hu

5 papers hereh-index 336 citations14 works total

Matching runs newest-first, so older work may not be attached to this profile yet.

author position
  • first author5

Across the 5 of 5 papers where every author was matched, so the position is known.

fields
  • math.NA5
same name
  • Jun Hu — 9 papers, h 18
  • Jun Hu — 9 papers, h 3
  • Jun Hu — 6 papers, h 8
  • Jun Hu — 4 papers, h 1
  • Jun Hu — 4 papers, h 2
  • Jun Hu — 4 papers, h 4

Either other researchers who publish under this name, or the same person where the external sources have not merged their records.

identity via Semantic Scholar / OpenAlex

collaborators

5 papers

math.NA2025

The coupling of mixed and primal finite element methods for the coupled body-plate problem

Jun Hu, Zhen Liu, Rui Ma

This paper considers the coupled problem of a three-dimensional elastic body and a two-dimensional plate, which are rigidly connected at their interface. The plate consists of a pl…

math.NA2025

A direct finite element method for elliptic interface problems

Jun Hu, Limin Ma

In this paper, a direct finite element method is proposed for solving interface problems on unfitted meshes. This new method treats the two interface conditions as an $H^{\frac12}(…

math.NA2025

Optimality of adaptive H(divdiv) mixed finite element methods for the Kirchhoff-Love plate bending problem

Jun Hu, Rui Ma, Min Zhang

This paper presents a reliable and efficient residual-based a posteriori error analysis for the symmetric H(divdiv) mixed finite element method for…

math.NA2025

A nodal basis for the C1-P33​ finite elements on 5D simplex grids

Jun Hu, Shangyou Zhang

We construct a nodal basis for the 5-dimensional C1 finite element space of polynomial degree 33 on simplex grids, where the finite element functions are C1 on the 6 4D-sim…

math.NA2024

Lower order mixed elements for the linear elasticity problem in 2D and 3D

Jun Hu, Rui Ma, Yuanxun Sun

In this paper, we construct two lower order mixed elements for the linear elasticity problem in the Hellinger-Reissner formulation, one for the 2D problem and one for the 3D proble…

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