2020
DOI: 10.1111/cgf.13937
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Spectral Mollification for Bidirectional Fluorescence

Abstract: Fluorescent materials can shift energy between wavelengths, thereby creating bright and saturated colors both in natural and artificial materials. However, rendering fluorescence for continuous wavelengths or combined with wavelength dependent path configurations so far has only been feasible using spectral unidirectional methods. We present a regularization‐based approach for supporting fluorescence in a spectral bidirectional path tracer. Our algorithm samples camera and light sub‐paths with independent wave… Show more

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Cited by 6 publications
(6 citation statements)
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“…for a d ‐dimensional mollifier with initial bandwidth h 0 which depends on the initial attenuation factor γ 0 . Nevertheless, reducing the attenuation factor progressively has non‐trivial implications on the estimator's variance [JHD20][Figure 17] and our work focuses on the more general problem of finding good initial attenuation factors that minimise the joint bias and variance of the estimator.…”
Section: Methodsmentioning
confidence: 99%
“…for a d ‐dimensional mollifier with initial bandwidth h 0 which depends on the initial attenuation factor γ 0 . Nevertheless, reducing the attenuation factor progressively has non‐trivial implications on the estimator's variance [JHD20][Figure 17] and our work focuses on the more general problem of finding good initial attenuation factors that minimise the joint bias and variance of the estimator.…”
Section: Methodsmentioning
confidence: 99%
“…incoming) direction, and ω n the shading normal. Due to this formulation, fluorescence is restricted to spectral renderers, such as uni‐directional path tracers [WTP01; BHD*08; MFW18], and bi‐directional path tracers thanks to wavelength mollification [JHD20]. To the best of our knowledge, reproducing fluorescence in non‐spectral renderers hasn't received much attention.…”
Section: Related Workmentioning
confidence: 99%
“…Based on this work, Jung et al . [JHMD18] derived a new BRRDF. They exploited Kasha's rule to represent their distribution with three 1D distributions (absorption and emission spectra and non‐fluorescent reflectance) and two ratios (emitted to absorbed energy and re‐radiation to non‐fluorescent reflectance).…”
Section: Previous Workmentioning
confidence: 99%