Radiance caching for participating media

In this article we present a novel radiance caching method for efficiently rendering participating media using Monte Carlo ray tracing. Our method handles all types of light scattering including anisotropic scattering, and it works in both homogeneous and heterogeneous media. A key contribution in the article is a technique for computing gradients of radiance evaluated in participating media. These gradients take the full path of the scattered light into account including the changing properties of the medium in the case of heterogeneous media. The gradients can be computed simultaneously with the inscattered radiance with negligible overhead. We compute gradients for single scattering from lights and surfaces and for multiple scattering, and we use a spherical harmonics representation in media with anisotropic scattering. Our second contribution is a new radiance caching scheme for participating media. This caching scheme uses the information in the radiance gradients to sparsely sample as well as interpolate radiance within the medium utilizing a novel, perceptually based error metric. Our method provides several orders of magnitude speedup compared to path tracing and produces higher quality results than volumetric photon mapping. Furthermore, it is view-driven and well suited for large scenes where methods such as photon mapping become costly.

[1]  Kadi Bouatouch,et al.  Making radiance and irradiance caching practical: adaptive caching and neighbor clamping , 2008, SIGGRAPH '08.

[2]  James Arvo,et al.  The irradiance Jacobian for partially occluded polyhedral sources , 1994, SIGGRAPH.

[3]  Andrew S. Glassner,et al.  Principles of Digital Image Synthesis , 1995 .

[4]  Jos Stam,et al.  Multiple Scattering as a Diffusion Process , 1995, Rendering Techniques.

[5]  Shree K. Nayar,et al.  A practical analytic single scattering model for real time rendering , 2005, SIGGRAPH '05.

[6]  Per H. Christensen Faster Photon Map Global Illumination , 1999, J. Graphics, GPU, & Game Tools.

[7]  Steve Marschner,et al.  A practical model for subsurface light transport , 2001, SIGGRAPH.

[8]  Yves D. Willems,et al.  Rendering Participating Media with Bidirectional Path Tracing , 1996, Rendering Techniques.

[9]  Sumanta N. Pattanaik,et al.  Computation of global illumination in a participating medium by monte carlo simulation , 1993, Comput. Animat. Virtual Worlds.

[10]  François X. Sillion,et al.  An Exhaustive Error‐Bounding Algorithm for Hierarchical Radiosity , 1998, Comput. Graph. Forum.

[11]  Homan Igehy,et al.  Tracing ray differentials , 1999, SIGGRAPH.

[12]  Paul S. Heckbert,et al.  Irradiance gradients , 2008, SIGGRAPH '08.

[13]  Per H. Christensen,et al.  Efficient simulation of light transport in scenes with participating media using photon maps , 1998, SIGGRAPH.

[14]  Kadi Bouatouch,et al.  Radiance caching for efficient global illumination computation , 2005 .

[15]  Kenneth E. Torrance,et al.  The zonal method for calculating light intensities in the presence of a participating medium , 1987, SIGGRAPH.

[16]  Ravi Ramamoorthi,et al.  A first-order analysis of lighting, shading, and shadows , 2007, TOGS.

[17]  Francisco J. Serón,et al.  A survey on participating media rendering techniques , 2005, The Visual Computer.

[18]  F. Durand,et al.  A frequency analysis of light transport , 2005, ACM Trans. Graph..

[19]  Hans-Peter Seidel,et al.  Spherical harmonic gradients for mid-range illumination , 2004 .

[20]  James T. Kajiya,et al.  Ray tracing volume densities , 1984, SIGGRAPH.

[21]  Shree K. Nayar,et al.  Practical Rendering of Multiple Scattering Effects in Participating Media , 2004, Rendering Techniques.

[22]  Alexander Keller,et al.  Metropolis Light Transport for Participating Media , 2000, Rendering Techniques.

[23]  François X. Sillion,et al.  Accurate Computation of the Radiosity Gradient for Constant and Linear Emitters , 1995, Rendering Techniques.