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3Shape and DTU Compute invite applications for a 2-year Industrial Postdoctoral position starting January 2027, focused on uncertainty-aware reconstruction algorithms for medical 3D imaging. The role blends theory and practical software development, with collaboration across academia and industry.
The successful candidate will advance uncertainty quantification in large-scale linear least squares, implement scalable solvers, and contribute to publications and production-oriented 3D scanning
3Shape and DTU Compute (Department of Applied Mathematics and Computer Science at the Technical University of Denmark) invite applications for an Industrial Postdoctoral position partially funded by Innovation Fund Denmark. The position is a 2-year fixed-term appointment starting in January 2027 (small variations in the start date may be possible depending on the candidate’s preference).
The project addresses a fundamental challenge in computational imaging and large-scale optimization: how can uncertainty in measurements be quantified, propagated, and ultimately leveraged to improve the reliability of reconstructed 3d models?
Modern 3D scanning systems rely on advanced optimization algorithms to reconstruct geometry and color from large volumes of sensor data. While these algorithms produce highly accurate results, they typically provide limited information about the confidence and uncertainty associated with the reconstructed output. Developing methods that can efficiently estimate and propagate uncertainty in the input data through large-scale iterative optimization algorithms has the potential to improve reconstruction quality, enable more informed algorithmic decisions, and support the next generation of intelligent scanning systems.
The successful candidate will conduct research at the intersection of numerical linear algebra, optimization, uncertainty quantification, and computational imaging. The project will investigate: (i) how to characterize measurement uncertainty, (ii) how uncertainty propagates through iterative solvers, (iii) how to develop new mathematical frameworks for uncertainty-aware optimization, and (iv) how to validate the proposed methods through simulations and deployment in medical 3D reconstruction algorithms developed at 3Shape.
The position offers a unique opportunity to combine fundamental research with industrial impact. Working closely with leading researchers at DTU and engineers at 3Shape, the candidate will contribute to scientific publications, software prototype development, and innovation activities aimed at strengthening the theoretical foundations and practical performance of future 3D scanning technologies.
At 3Shape we aim to advance dental treatment and diagnostics with advanced software and 3D scanners designed for dental professionals across the globe. Our purpose is to advance innovation in dentistry, continuously enhancing patient care and outcomes.
This role places you at the heart of our technological advancements within Product Creation, namely TRIOS & SCANNER SW, offering the chance to shape the trajectory of our innovative products and software applications.
The project is a 2-year project between 3Shape and the Technical University of Denmark, partly funded by Innovation Fund Denmark. The academic co-supervisor will be Professor Per Christian Hansen at DTU Compute (Department of Applied Mathematics and Computer Science).
The research focuses on uncertainty-aware methods for large-scale linear least squares problems, which form the mathematical backbone of many inverse problems and optimization tasks in 3D reconstruction. The objective is to develop new theoretical and computational tools for quantifying and propagating uncertainty through iterative solution methods, and to translate these developments into practical algorithms for medical 3D reconstruction systems.
In this role, you will contribute both to the theoretical foundation and the practical implementation of next-generation uncertainty-aware reconstruction algorithms. The work spans mathematical modelling, algorithm design, and software development in a medical imaging 3D reconstruction.
You will:
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