[Jobinfo] Fwd: [Members] [General] Institute of Computer Graphics and Knowledge Visualisation, Graz University of Technology: 3 year PhD position
Tue Jan 23 11:34:57 CET 2018
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Subject: [Members] [General] Institute of Computer Graphics and
Knowledge Visualisation, Graz University of Technology: 3 year PhD position
Date: Tue, 23 Jan 2018 10:57:05 +0100
From: eurographics@eg.org
To: general@eg.org
*Institute of Computer Graphics and Knowledge Visualisation, Graz
University of Technology*
Applications are invited for a 3 year PhD position
The Institute for Computer Graphics and Knowledge Visualization
<http://www.cgv.tugraz.at/>at Graz University ofTechnology
<https://www.tugraz.at/home/>(TU Graz), Austria participates since 2012
in a joint PhD programme
<https://www.tugraz.at/studium/studienangebot/doktoratsstudien/joint-doctoral-programme-visual-computing-zusammen-mit-nanyang-technological-university-singapore/>with
the School of Computer Science <http://scse.ntu.edu.sg/> and Engineering
<http://scse.ntu.edu.sg/>at Nanyang Technological University
<http://www.ntu.edu.sg/>(NTU),Singapore.
Currently, we offer a 3 year *PhD Position *on this joint program at the
Institute
forComputerGraphicsandKnowledgeVisualisation,withafocusonresearchinGeometricModeling,3DComputer
Graphics and Novel Applications in Visual Computing. The PhD includes a
one year stay at NTU in Singapore in the second year, while year one and
three will be spend at TU Graz, Austria. The PhD will be dual degree,
that is the degree will be both, from TU Graz andNTU.
The application deadline is: *March 1st, 2018*.
Topic
Computer-aided design (CAD) is the use of computer systems to aid in the
creation, modification,anal- ysis, or optimization of a design. Most CAD
software is traditionally based on NURBS spline surfaces. In recent
years subdivision surfaces are becoming increasingly important for the
development of high quality surfaces involved in CAD. Since the first
time they were used in Pixars movie Geris game, they
hadgreatsuccessintheentertainmentindustryandtheyarenowwidelysupportedinnearlyallmodern
modeling programs for graphic applications. Their flexibility and the
fact that some subdivisionsurfaces
representasupersetofthestandardNon-UniformRationalB-Spline(NURBS)representation(see,e.g.,
[7, <#_bookmark6>4]) <#_bookmark3>easily suggests that they can be the
future description form of all geometricdata.
A subdivision surface is a method of representing a smooth surface via a
specification of a coarser
piecewiselinearpolygonmesh,thecontrolmesh.Asubdivisionschemeisaniterativerefinementwhich
generates a sequence of finer and finer nets which converge to a smooth
surface. Despite its simple iterative approach, the analysis of
subdivision surfaces is hard and it has taken the last 40 years to
understand exactly what characteristics a subdivision surface has in the
limit. We now know that most reasonable schemes will have continuous
tangent plane everywhere, and that it is possible to choose the
coefficients so that the curvature remains bounded, though not quite
constant in any region around irregular points [3,
<#_bookmark2>2,<#_bookmark1>1]. <#_bookmark0>
The successful applicant will be working on aspects of geometry
processing in order to improve the usability of subdivision surfaces.
Description of the project:
We are looking into improving the creation of subdivision control meshes
from point clouds to apply subdivision surfaces in CAD and analysis.
The evolution of 3D scanning devices and innovation in computer
processing power and storage capacity has sparked a revolution in
producing big point-cloud datasets. The big point-cloud datasets
havecausedcomplexityinhandlingsurfacereconstructionandvisualizationsinceexistingalgorithmsare
notreadilyavailable.Inthisprojectweaimtosolveproblemsinvolvingbigpoint-clouddatasetsfrom3D
scanningdevicesbyconvertingthedatatoamathematicalrepresentation,namelysubdivisionsurfaces.
This research can take a range of directions. One path we like to
explore is applying deep learning to obtain good control meshes. What
defines a ”good” control mesh depends on the context in which the
meshwillbeused.Weareinvestigatingwaysinwhichsurfacegeometryfordesignandanalysiscanbe
modelled in the same framework based on subdivision surfaces
[5,<#_bookmark4>6]. <#_bookmark5>
The research has multidisciplinary aspects drawing from computer
science, mathematics, engineering and physics.
Requirements:
We are seeking an excellent and highly motivated PhD student interested
in the fields of Computer Graphics, Geometry Processing, Computer Aided
Design (CAD), Simulation and Analysis.
A master degree in applied/computational mathematics or a closely
related field is required withexcellent grades. The applicant ideally
has a good understanding of geometric modelling andprocessing, and/or
finite element methods. Due to the computational nature of the project,
programming skills (in Fortran/C++/Matlab)arealsorequired.
Additionally,somebackgroundinmeshprocessing(and/orcomputer aided
geometry design) will be highlydesirable.
The selected candidates are expected to join by 1st of April 2018 or as
soon as possible thereafter.
Opportunities:
What we offer in exchange:
•AcreativeenvironmentinGraz,oneofthemostbeautifulandlivelycitiesinAustria.
•A young and international team of researchers with an excellent
workingatmosphere.
•A work environment that is equipped with the newest hardware and
softwaretechnology.
•The possibility to present your research results at international
topconferences.
Entry level salary as a PhD researcher is currently 2.731,55 Euro gross,
which is paid 14x per annum. As a PhD researcher at TU Graz you are also
entitled to full social benefits.
Freedom to explore your scientific interests in the course of your work
(within the scope of the project goals).
•Continuing personal and professionaleducation.
The position includes one year stay at Nanyang Technological University
(NTU), where you will continue your work under excellent local
supervision. NTU is an autonomous institution based in
Singapore.Ithasbeenrankedthebestuniversityintheworldunderfiftyyearsofage,accordingto
QSTop50Under502016-2017<https://www.topuniversities.com/university-rankings/top-50-under-50/2016>andisalso11thintheworldintheQSWorldUniversityRankings
<https://www.topuniversities.com/university-rankings/world-university-rankings/2018>
2018
<https://www.topuniversities.com/university-rankings/world-university-rankings/2018>and
third in the QS University Rankings: Asia2016.
<https://www.topuniversities.com/university-rankings/asian-university-rankings/2016>
•You will receive a dual degree from TU Graz and NTUSingapore.
Contact:
To apply send all necessary documents to
Institute of Computer Graphics and Knowledge Visualization Department of
Information Technology
Graz University of Technology Ass. Prof. Ursula H. Augsdorfer
Inffeldgasse 16c
A-8010 Graz
Please mail /u.augsdorfer@cgv.tugraz.at /
<mailto:u.augsdorfer@cgv.tugraz.at>for further details.
References
[1]U.H.Augsdo¨rfer,N.A.Dodgson,andM.A.Sabin.Removingpolarrenderingartifactsinsubdivisionsurfaces.
/Journal of Graphics, GPU, and Game Tools/, 14, 2009.
[2]U.H.Augsdo¨rfer,T.J.Cashman,N.A.Dodgson,andM.A.Sabin.NumericalcheckingofC1forarbitrarydegree
subdivision schemes. In /Proceedings of the 13th IMA International
Conference on Maths of Surfaces XIII/, pages 45–54,2009.
[3]U.H.Augsdo¨rfer,N.A.Dodgson,andM.A.Sabin.Tuningsubdivisionbyminimisinggaussiancurvaturevariation
near extraordinary vertices. /Computer Graphics Forum/, 25(3):263–272,2006.
[4]T.J.Cashman,U.H.Augsdo¨rfer, N.A.Dodgson, andM.A.Sabin.
NURBSwithExtraordinaryPoints: High- degree, Non-uniform, Rational
Subdivision Schemes. /ACM Transactions on Graphics/, 28(3), 2009.
[5]A.Riffnaller-Schiefer,U.Augsdo¨rfer,andD.Fellner.Isogeometricanalysisformodellinganddesign./EG////short
//Paper/,2015.
[6]A.Riffnaller-Schiefer,U.Augsdo¨rfer,andD.Fellner.Isogeometricshellanalysiswithnurbscompatiblesubdi-
vision surfaces. /Applied Mathematics and Computation/, 272:139–147,2016.
[7]T.Sederberg, D.Sewell, and M.Sabin. Non-uniform recursive subdivision
surfaces. In /Proceedings of SIG- GRAPH 1998/, pages 387–394,1998.
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