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Ioannis Gkioulekas

Researcher at Carnegie Mellon University

Publications -  63
Citations -  1212

Ioannis Gkioulekas is an academic researcher from Carnegie Mellon University. The author has contributed to research in topics: Rendering (computer graphics) & Computer science. The author has an hindex of 15, co-authored 47 publications receiving 783 citations. Previous affiliations of Ioannis Gkioulekas include Harvard University.

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Journal ArticleDOI

Inverse volume rendering with material dictionaries

TL;DR: This work introduces an optimization framework for measuring bulk scattering properties of homogeneous materials (phase function, scattering coefficient, and absorption coefficient) that is more accurate, and more applicable to a broad range of materials.
Proceedings ArticleDOI

A Theory of Fermat Paths for Non-Line-Of-Sight Shape Reconstruction

TL;DR: This work presents a novel theory of Fermat paths of light between a known visible scene and an unknown object not in the line of sight of a transient camera, and presents an algorithm, called Fermat Flow, to estimate the shape of the non-line-of-sight object.
Journal ArticleDOI

Understanding the role of phase function in translucent appearance

TL;DR: This article explores the perception of translucency by studying the image effects of variations in one factor of multiple scattering: the phase function, and considers an expanded space of phase functions created by linear combinations of Henyey-Greenstein and von Mises-Fisher lobes.
Book ChapterDOI

An Evaluation of Computational Imaging Techniques for Heterogeneous Inverse Scattering

TL;DR: This work takes first steps in tackling the problem of heterogeneous inverse scattering from simulated measurements of different computational imaging configurations, by deriving theoretical results, developing an algorithmic framework, and performing quantitative evaluations.
Journal ArticleDOI

A differential theory of radiative transfer

TL;DR: A differential theory of radiativeTransfer is introduced, which shows how individual components of the radiative transfer equation (RTE) can be differentiated with respect to arbitrary differentiable changes of a scene.