D. Toshniwal

activity

20132026

most citedAn isogeometric finite element formulation for phase transitions on deforming surfaces

47 citations · 166 across the 18 of their papers we have counts for

collaborators

Showing 2022Show all

2 papers · 1 filter

math.NA2022

Locally-verifiable sufficient conditions for exactness of the hierarchical B-spline discrete de Rham complex in $R^{n}$

Kendrick Shepherd, Deepesh Toshniwal

Given a domain $Ω \subset R^{n}$ , the de Rham complex of differential forms arises naturally in the study of problems in electromagnetism and fluid mechanics defined on $Ω$ ,…

math.NA2022★ 21 cited

Almost- $C^{1}$ splines: Biquadratic splines on unstructured quadrilateral meshes and their application to fourth order problems

Thomas Takacs, Deepesh Toshniwal

Isogeometric Analysis generalizes classical finite element analysis and intends to integrate it with the field of Computer-Aided Design. A central problem in achieving this objecti…

Locally-verifiable sufficient conditions for exactness of the hierarchical B-spline discrete de Rham complex in Rn

Almost-C1 splines: Biquadratic splines on unstructured quadrilateral meshes and their application to fourth order problems

Locally-verifiable sufficient conditions for exactness of the hierarchical B-spline discrete de Rham complex in $R^{n}$

Almost- $C^{1}$ splines: Biquadratic splines on unstructured quadrilateral meshes and their application to fourth order problems