GL
Guanghan Li
math.DGmath.APcs.NAmath.NA
On Valency
published · living versionsW_6fcmx8u7·v1 · currentpublished
An improved fast iterative moment method for the simulation of near-continuum gas flows with Shakhov model
with Zhenning Cai, Zhicheng Hu, Chunwu Wang, Xiaowen Wang
1 version
Preprints & journals
24 papers in the corpus · 2005–2026The capillary dual Christoffel-Minkowski problem for with 2609.37258v1 · Guanghan Li, Mengliang Liu2026 · 0 citationsarXiv
The Anisotropic Capillary -Minkowski Problem2603.01066v1 · Shanwei Ding, Jinyu Gao, Guanghan Li et al.2026 · 0 citationsarXiv
Capillary Orlicz-Minkowski flow in the upper half-space2601.14659v1 · Guanghan Li, Chenyang Liu2026 · 0 citationsarXiv
Alexandrov-Fenchel inequalities for convex anisotropic capillary hypersurfaces in the half-space2507.04796v1 · Jinyu Gao, Guanghan Li2025 · 0 citationsarXiv
A high-order Newton multigrid method with a simplified Jacobian for steady-state shallow water equations2505.10857v2 · Zhicheng Hu, Guanghan Li, Chunwu Wang et al.2025 · 0 citationsarXiv
Anisotropic mean curvature type flow and capillary Alexandrov-Fenchel inequalities2408.10740v2 · Shanwei Ding, Jinyu Gao, Guanghan Li2024 · 0 citationsarXiv
Locally constrained flows and geometric inequalities in sphere2403.07281v2 · Shanwei Ding, Guanghan Li2024 · 0 citationsarXiv
A novel fast iterative moment method for near-continuum flows2403.07358v2 · Guanghan Li, Chunwu Wang, Zhicheng Hu2024 · 0 citationsarXiv
Generalized Minkowski formulas and rigidity results for anisotropic capillary hypersurfaces2401.12137v2 · Jinyu Gao, Guanghan Li2024 · 1 citationarXiv
A flow method for curvature equations2307.14096v1 · Shanwei Ding, Guanghan Li2023 · 0 citationsarXiv
A class of anisotropic inverse Gauss curvature flows and dual Orlicz Minkowski type problem2209.04601v1 · Shanwei Ding, Guanghan Li2022 · 0 citationsarXiv
Anisotropic flows without global terms and dual Orlicz Christoffel-Minkowski type problem2207.03114v2 · Shanwei Ding, Guanghan Li2022 · 0 citationsarXiv
A class of inverse curvature flows and dual Christoffel-Minkowski problem2203.02165v3 · Shanwei Ding, Guanghan Li2022 · 3 citationsarXiv
A Class Of Curvature Flows Expanded By Support Function And Curvature Function In The Euclidean Space And Hyperbolic Space2104.04783v1 · Shanwei Ding, Guanghan Li2021 · 7 citationsarXiv
A class of curvature flows expanded by support function and curvature function2003.08570v1 · Shanwei Ding, Guanghan Li2020 · 4 citationsarXiv
Evolution of complete noncompact graphs by powers of curvature function1901.04099v1 · Guanghan Li, Yusha Lv2019 · 2 citationsarXiv
Isoperimetric inequalities for eigenvalues by inverse mean curvature flow1602.05290v1 · Fangcheng Guo, Guanghan Li, Chuanxi Wu2016 · 5 citationsarXiv
Volume-Preserving flow by powers of the mth mean curvature in the hyperbolic space1306.4539v1 · Shunzi Guo, Guanghan Li, Chuanxi Wu2013 · 2 citationsarXiv
Mean Curvature Flow and Bernstein-Calabi Results for Spacelike Graphs0810.3371v1 · Guanghan Li, Isabel M.C. Salavessa2008 · 2 citationsarXiv
Mean Curvature Flow of Spacelike Graphs0804.0783v5 · Guanghan Li, Isabel M.C. Salavessa2008 · 28 citationsarXiv
Bernstein-Heinz-Chern results in calibrated manifolds0802.0946v5 · Guanghan Li, Isabel M.C. Salavessa2008 · 11 citationsRev. Mat. Iberoamericana Volume 26, Number 2 (2010), 651-692
Graphic Bernstein Results in Curved Pseudo-Riemannian Manifolds0801.3850v5 · Guanghan Li, Isabel M.C. Salavessa2008 · 22 citationsJournal of Geometry and Physics, Volume 59, Issue 9, 2009, 1306-1313
Forced Convex Mean Curvature Flow in Euclidean Spaces0711.2366v1 · Guanghan Li, Isabel Salavessa2007 · 16 citationsManuscripta Math. 126 (2008) 333 - 351
Self-Similar Solutions to Curvature Flow of Convex Hypersurfacesmath/0510462v2 · Guanghan Li, Isabel Salavessa, Chuanxi Wu2005 · 0 citationsarXiv
Career total: 74 works. 24 are in this corpus.
Profile built from the corpus for this byline.
Author records are still filling in while the Hub is in alpha. If this is your page, you'll be able to claim it soon. Spot a mistake? Tell us.