The Mathematical Framework of Adjoint Equations for Illumination Computation
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[1] Robert L. Cook,et al. Distributed ray tracing , 1984, SIGGRAPH.
[2] K. Torrance,et al. Model for Computer , 1982 .
[3] Turner Whitted,et al. An improved illumination model for shaded display , 1979, SIGGRAPH.
[4] Andrew S. Glassner,et al. An introduction to ray tracing , 1989 .
[5] Holly E. Rushmeier,et al. A progressive multi-pass method for global illumination , 1991, SIGGRAPH.
[6] Donald P. Greenberg,et al. A radiosity method for non-diffuse environments , 1986, SIGGRAPH.
[7] Bui Tuong Phong. Illumination for computer generated pictures , 1975, Commun. ACM.
[8] Donald P. Greenberg,et al. A two-pass solution to the rendering equation: A synthesis of ray tracing and radiosity methods , 1987, SIGGRAPH.
[9] Donald P. Greenberg,et al. A progressive refinement approach to fast radiosity image generation , 1988, SIGGRAPH.
[10] James T. Kajiya,et al. The rendering equation , 1986, SIGGRAPH.
[11] Stephen H. Westin,et al. A global illumination solution for general reflectance distributions , 1991, SIGGRAPH.
[12] Sudhir P. Mudur,et al. Computation of global illumination by Monte Carlo simulation of the particle model of light , 1992 .
[13] Robert L. Cook,et al. Stochastic sampling in computer graphics , 1988, TOGS.
[14] Claude Puech,et al. A general two-pass method integrating specular and diffuse reflection , 1989, SIGGRAPH '89.
[15] Donald P. Greenberg,et al. Modeling the interaction of light between diffuse surfaces , 1984, SIGGRAPH.
[16] W. Jack Bouknight,et al. A procedure for generation of three-dimensional half-toned computer graphics presentations , 1970, CACM.