activity
20242026
most citedAn Eulerian Vortex Method on Flow Maps

13 citations · 31 across the 10 of their papers we have counts for

collaborators

13 papers

math.PR2026

From Cauchy to Gaussian: Sharp Lower Deviations and Ehrhard-Type Inequality

Yong Huang, Shengyu Tang, Sinan Wang

We establish dimension-free, pointwise optimal lower-deviation bounds for convex functions under spherically symmetric Cauchy-type measures. These bounds use either mean-variance n…

cs.CV2026

LoCoSplat: Real-Time Feed-Forward 3D Gaussian Splatting with Minimal 3D Reasoning

Sinan Wang, Jinjin He, Yuchen Sun +3

Feed-forward 3D Gaussian Splatting (3DGS) increasingly aggregates multi-view evidence with heavy learned 3D networks. We propose LoCoSplat (Local-Context Splatting), motivated by t…

cs.GR2026

Hamiltonian Two-Way Coupling of Nonlinear Waves and 3D Flows

Sinan Wang, Ruicheng Wang, Taiyuan Zhang +5

Simulating large-scale free-surface water by coupling a localized 3D fluid solver to a cheaper 2D surface model has long faced a mismatch in wave dynamics: efficient 2D wave models…

math.AP2026

On The Minkowski Problem With Respect To A Mixed Euclidean-Gaussian Density

Stephanie Mui, Lei Qin, Sinan Wang

In this paper, we pose a new class of Minkowski problems corresponding to the mixed Euclidean-Gaussian volume. Using the flow method, we prove the existence of smooth normalized so…

math.MG2026

Brunn-Minkowski inequality for weighted dual quermassintegrals

Xiaojuan Chen, Shengyu Tang, Sinan Wang

We investigate the Brunn-Minkowski inequality for dual quermassintegrals in weighted measure spaces, which is a special class of rotationally invariant measures proposed by C…

math.AP2026

Minkowski problem and Brunn-Minkowski inequality for dual quermassintegrals

Xiaojuan Chen, Shengyu Tang, Sinan Wang

This paper studies the core problems in the dual Brunn-Minkowski theory, encompassing the Minkowski problem and Brunn-Minkowski inequality for dual quermassintegr…

cs.LG2026

Hermite-NGP: Gradient-Augmented Hash Encoding for Learning PDEs

Jinjin He, Zhiqi Li, Sinan Wang +1

We propose Hermite-NGP, a gradient-augmented multi-resolution hash encoding designed to enable fast and accurate computation of spatial derivatives for neural PDE solvers. Unlike e…

cs.GR2026

Generative Modeling with Orbit-Space Particle Flow Matching

Sinan Wang, Jinjin He, Shenyifan Lu +3

We present Orbit-Space Geometric Probability Paths (OGPP), a particle-native flow-matching framework for generative modeling of particle systems. OGPP is motivated by two insights:…

cs.CE2026

An Impulse-formed Navier-Stokes Solver based on Long-range Particle Flow Maps

Zhiqi Li, Duowen Chen, Junwei Zhou +3

We present a particle-grid characteristic-mapping framework that extends long-range characteristic mapping from inviscid flows to general Navier-Stokes dynamics with viscosity, bod…

cs.GR2025★ 5 cited

Fluid Simulation on Vortex Particle Flow Maps

Sinan Wang, Junwei Zhou, Fan Feng +5

We propose the Vortex Particle Flow Map (VPFM) method to simulate incompressible flow with complex vortical evolution in the presence of dynamic solid boundaries. The core insight…

cs.GR2024★ 13 cited

An Eulerian Vortex Method on Flow Maps

Sinan Wang, Yitong Deng, Molin Deng +6

We present an Eulerian vortex method based on the theory of flow maps to simulate the complex vortical motions of incompressible fluids. Central to our method is the novel incorpor…

cs.GR2024

SENC: Handling Self-collision in Neural Cloth Simulation

Zhouyingcheng Liao, Sinan Wang, Taku Komura

We present SENC, a novel self-supervised neural cloth simulator that addresses the challenge of cloth self-collision. This problem has remained unresolved due to the gap in simulat…

cs.GR2024★ 13 cited

Eulerian-Lagrangian Fluid Simulation on Particle Flow Maps

Junwei Zhou, Duowen Chen, Molin Deng +5

We propose a novel Particle Flow Map (PFM) method to enable accurate long-range advection for incompressible fluid simulation. The foundation of our method is the observation that…