Illustration of the advection, diffusion and linear transport configuration studied in the article.

<p>The solid domain is shown in gray, the fluid domain is shown in blue. The model is: pure diffusion in the solid; advection-diffusion in the fluid; linear transport in the absorbing and scattering fluid. The boundary of the system is the union of , shown in grey, where Dirichlet boundary con...

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Bibliographic Details
Main Author:	Loris Ibarrart (15195203) (author)
Other Authors:	Stéphane Blanco (135859) (author), Cyril Caliot (9502685) (author), Jérémi Dauchet (11172981) (author), Simon Eibner (15195194) (author), Mouna El Hafi (15195197) (author), Olivier Farges (830137) (author), Vincent Forest (14362869) (author), Richard Fournier (135857) (author), Jacques Gautrais (135854) (author), Raj Konduru (22239139) (author), Léa Penazzi (22239142) (author), Jean-Marc Trégan (22239145) (author), Thomas Vourc’h (11172990) (author), Daniel Yaacoub (15195248) (author)
Published:	2025
Subjects:	Biophysics Inorganic Chemistry Science Policy Biological Sciences not elsewhere classified Chemical Sciences not elsewhere classified Physical Sciences not elsewhere classified Information Systems not elsewhere classified three physical phenomena porous medium involving physically realistic scenes computer graphics community already fully integrated video game industry facilitate engineering calculations managing geometrical complexity subpath represents one speed linear transport one subpath geometrical refinement geometric complexity engineering flexibility cinema industry transport paths linear transport xlink "> strictly independent specific focus single path scene description sampling monte resulting benefits remain unaffected recent advances pure linear numerically simulating numerical costs illustrated using getting insensitive computation time carlo algorithm
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Illustration of the advection, diffusion and linear transport configuration studied in the article.

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