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20172026
most citedBoundary First Flattening

181 citations · 283 across the 6 of their papers we have counts for

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8 papers · 1 filter

cs.GR2026

Grid-Free Monte Carlo for Time-Dependent Diffusion

Zihong Zhou, Rohan Sawhney, Eugene d'Eon +1

Many scientific applications require modeling how diffusive systems evolve over time, not merely their eventual steady states. While conventional steady-state analysis of partial d…

cs.GR2025★ 2 cited

Solving partial differential equations in participating media

Bailey Miller, Rohan Sawhney, Keenan Crane +1

We consider the problem of solving partial differential equations (PDEs) in domains with complex microparticle geometry that is impractical, or intractable, to model explicitly. Dr…

cs.GR2024★ 17 cited

Differential Walk on Spheres

Bailey Miller, Rohan Sawhney, Keenan Crane +1

We introduce a Monte Carlo method for computing derivatives of the solution to a partial differential equation (PDE) with respect to problem parameters (such as domain geometry or…

cs.GR2023★ 34 cited

Boundary Value Caching for Walk on Spheres

Bailey Miller, Rohan Sawhney, Keenan Crane +1

Grid-free Monte Carlo methods such as walk on spheres can be used to solve elliptic partial differential equations without mesh generation or global solves. However, such methods i…

cs.GR2023★ 47 cited

Walk on Stars: A Grid-Free Monte Carlo Method for PDEs with Neumann Boundary Conditions

Rohan Sawhney, Bailey Miller, Ioannis Gkioulekas +1

Grid-free Monte Carlo methods based on the walk on spheres (WoS) algorithm solve fundamental partial differential equations (PDEs) like the Poisson equation without discretizing th…

cs.GR2022★ 2 cited

Decorrelating ReSTIR Samplers via MCMC Mutations

Rohan Sawhney, Daqi Lin, Markus Kettunen +4

Monte Carlo rendering algorithms often utilize correlations between pixels to improve efficiency and enhance image quality. For real-time applications in particular, repeated reser…

cs.GR2022

Grid-Free Monte Carlo for PDEs with Spatially Varying Coefficients

Rohan Sawhney, Dario Seyb, Wojciech Jarosz +1

Partial differential equations (PDEs) with spatially-varying coefficients arise throughout science and engineering, modeling rich heterogeneous material behavior. Yet conventional…

cs.GR2017★ 181 cited

Boundary First Flattening

Rohan Sawhney, Keenan Crane

A conformal flattening maps a curved surface to the plane without distorting angles---such maps have become a fundamental building block for problems in geometry processing, numeri…