scispace - formally typeset
R

Richard Kowarschik

Researcher at University of Jena

Publications -  213
Citations -  1962

Richard Kowarschik is an academic researcher from University of Jena. The author has contributed to research in topics: Photorefractive effect & Interferometry. The author has an hindex of 23, co-authored 211 publications receiving 1850 citations. Previous affiliations of Richard Kowarschik include Schiller International University & Bosch.

Papers
More filters
Journal ArticleDOI

High-speed pattern projection for three-dimensional shape measurement using laser speckles

TL;DR: A high-speed projection system that is able to project statistical speckle patterns at a rate of 500Hz to generate structured light for a real-time photogrammetry stereo vision setup and compares it with widely used stripe projection methods, qualitatively and quantitatively.
Journal ArticleDOI

Adaptive optical 3-D-measurement with structured light

TL;DR: In this paper, a CCD camera records the intensity distribution of the fringes that appear as intersection lines on the surface of the object, and the calibration of the 3D orientation of the second axis is realized with a special calibration body.
Journal ArticleDOI

Human face measurement by projecting bandlimited random patterns

TL;DR: A fast and accurate method to measure human faces for medical applications using a correlation technique that takes only the area of one pixel into account and band limited random patterns are shown to be helpful for noise reduction.
Journal ArticleDOI

High-speed three-dimensional shape measurements of objects with laser speckles and acousto-optical deflection

TL;DR: This work presents this uncommon but potential approach for highspeed (≈250 3Dfps= [3D measurements per second]), dense, and accurate 3D measurements of spatially separated objects and shows the media that emphasizes the ability of accurate measurements while the objects under testing move.
Journal ArticleDOI

Dipole lifetime in stratified media

TL;DR: In this paper, the field of an electric dipole inside an arbitrary system of parallel slabs is evaluated with a Green's function approach with a matrix formalism that allows compact formulation of the problem.