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TZID:Asia/Seoul
X-LIC-LOCATION:Asia/Seoul
BEGIN:STANDARD
TZOFFSETFROM:+0900
TZOFFSETTO:+0900
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DTSTART:18871231T000000
DTSTART:19881009T020000
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BEGIN:VEVENT
DTSTAMP:20230103T035348Z
LOCATION:Room 324\, Level 3\, West Wing
DTSTART;TZID=Asia/Seoul:20221209T090000
DTEND;TZID=Asia/Seoul:20221209T103000
UID:siggraphasia_SIGGRAPH Asia 2022_sess172@linklings.com
SUMMARY:Maps and Fields
DESCRIPTION:Technical Communications, Technical Papers\n\nThe presentation
 s will be followed by a 30-min Interactive Discussion Session at Room 325-
 CD.\n\nThe Technical Papers program is the premier international forum for
  disseminating new scholarly work in computer graphics and interactive tec
 hniques. Technical Papers are published as a special issue of ACM Transact
 ions on Graphics. In addition to papers selected by the SIGGRAPH Asia 2022
  Technical Papers Jury, the conference presents papers that have been publ
 ished in ACM Transactions on Graphics during the past year. Accepted paper
 s adhere to the highest scientific standards.\n\nThe Technical Communicati
 ons program is a premier forum for presenting the latest developments and 
 research still in progress. Leading international experts in academia and 
 industry present work that showcase actual implementations of research ide
 as, works at the crossroads of computer graphics with computer vision, mac
 hine learning, HCI, VR, CAD, visualization, and many others\n\nHigh-Order 
 Directional Fields\n\nBoksebeld, Vaxman\n\nWe introduce a framework for re
 presenting face-based directional fields of an arbitrary piecewise-polynom
 ial order. Our framework is based on a primal-dual decomposition of fields
 , where the exact component of a field is the gradient of piecewise-polyno
 mial conforming function, and the coexact compo...\n\n--------------------
 -\nRig Inversion by Training a Differentiable Rig Function\n\nMarquis Bold
 uc, Phan\n\nRig inversion through first obtaining a differentiable rig fun
 ction by training a neural network approximation, then using it to train a
  deep learning model of rig inversion.\n\n---------------------\nFast Edit
 ing of Singularities in Field-Aligned Stripe Patterns\n\nNoma, Umetani, Ka
 wahara\n\n\textit{Field-aligned parametrization} is a method that maps a s
 calar function onto a surface, such that the gradient vector of the scalar
  function matches the input vector field. Using this idea, one can produce
  a stripe pattern that is convenient for various purposes such as remeshin
 g, texture syn...\n\n---------------------\nGlobally Injective Flattening 
 via a Reduced Harmonic Subspace\n\nFargion, Weber\n\nWe present a highly e
 fficient-and-robust method for free-boundary flattening of disk-like trian
 gle meshes in a globally injective manner. We show that by restricting the
  solution to a low-dimensional subspace of harmonic maps, we can dramatica
 lly accelerate the process while obtaining a low-distorti...\n\n----------
 -----------\nIsometric Energies for Recovering Injectivity in Constrained 
 Mapping\n\nDu, Kaufman, Zhou, Kovalsky, Yan...\n\nComputing injective maps
  with low distortions is a long-standing problem in computer graphics. Suc
 h maps are particularly challenging to obtain in the presence of positiona
 l constraints, because an injective initial map is often not available. Re
 cently, several energies were proposed and shown to be...\n\n-------------
 --------\nEfficient Neural Radiance Fields for Interactive Free-viewpoint 
 Video\n\nLin, Peng, Xu, Yan, Shuai...\n\nThis paper aims to tackle the cha
 llenge of efficiently producing interactive free-viewpoint videos. \nSome 
 recent works equip neural radiance fields with image encoders, enabling th
 em to generalize across scenes. When processing dynamic scenes, they can s
 imply treat each video frame as an individual ...\n\n---------------------
 \nGreen Coordinates for Triquad Cages in 3D\n\nThiery, Boubekeur\n\nWe int
 roduce Green coordinates for triquad cages in 3D.\nBased on Green's third 
 identity, they allow defining the harmonic deformation of a 3D point insid
 e a cage as a linear combination of its vertices and face normals.\nUsing 
 appropriate Neumann boundary conditions, the resulting deformations are qu
 ...\n\n\nRegistration Category: FULL ACCESS, ON-DEMAND ACCESS\n\nLanguage:
  ENGLISH\n\nFormat: IN-PERSON, ON-DEMAND
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