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Erik Bylow

Researcher at Lund University

Publications -  16
Citations -  446

Erik Bylow is an academic researcher from Lund University. The author has contributed to research in topics: 3D reconstruction & Low-rank approximation. The author has an hindex of 7, co-authored 16 publications receiving 388 citations. Previous affiliations of Erik Bylow include Technische Universität München.

Papers
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Proceedings ArticleDOI

Real-Time Camera Tracking and 3D Reconstruction Using Signed Distance Functions

TL;DR: This paper presents a novel method for real-time camera tracking and 3D reconstruction of static indoor environments using an RGB-D sensor that is more accurate and robust than the iterated closest point algorithm (ICP) used by KinectFusion, and yields often a comparable accuracy at much higher speed to feature-based bundle adjustment methods such asRGB-D SLAM.
Book ChapterDOI

CopyMe3D: Scanning and Printing Persons in 3D

TL;DR: This paper describes a novel approach to create 3D miniatures of persons using a Kinect sensor and a 3D color printer that represents the model with a signed distance function which is updated and visualized as the images are captured for immediate feedback.
Journal ArticleDOI

Dense Tracking and Mapping with a Quadrocopter

TL;DR: The system provides live feedback of the acquired 3D model to the user and enables accurate position control of the quadrocopter, so that it can automatically follow a pre-defined flight pattern.

Rank Minimization with Structured Data Patterns

TL;DR: In this paper, a convex relaxation is proposed to solve the rank approximation problem on matrices where the given measurements can be organized into overlapping blocks without missing data, and the algorithm is computationally efficient and has applied to several classical problems including structure from motion and linear shape basis estimation.
Book ChapterDOI

Rank Minimization with Structured Data Patterns

TL;DR: This paper shows that the heuristic replacing the rank term with the weaker nuclear norm works poorly on problems where the locations of the missing entries are highly correlated and structured which is a common situation in many applications.