Institution
Johannes Kepler University of Linz
Education•Linz, Oberösterreich, Austria•
About: Johannes Kepler University of Linz is a education organization based out in Linz, Oberösterreich, Austria. It is known for research contribution in the topics: Thin film & Quantum dot. The organization has 6605 authors who have published 19243 publications receiving 385667 citations.
Papers published on a yearly basis
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103 citations
TL;DR: The Austrian Social Security Database (ASSD) is a matched firm-worker data set, which records the labor market history of almost 11 million individuals from January 1972 to April 2007.
Abstract: The Austrian Social Security Database (ASSD) is a matched firm-worker data set, which records the labor market history of almost 11 million individuals from January 1972 to April 2007. Moreover, more than 2.2 million firms can be identified. The individual labor market histories are described in the following dimensions: very detailed daily labor market states and yearly earnings at the firm-worker level, together with a limited set of demographic characteristics. Additionally the ASSD provides some firm related information, such as geographical location and industry affiliation. This paper is a short description of this huge data base and intended for people using this data in their own empirical work.
103 citations
TL;DR: The optical properties and electrical conductivity of highly conducting poly(3,4-ethylenedioxythiophene) doped with poly(styrenesulfonate) (PSS) are reported as a function of the processing additive conditions and the results are consistent with the increase in conductivity upon the addition of DMSO.
103 citations
TL;DR: Algorithms for the reciprocal space conversion of linear and area detectors are implemented in an open-source Python package and show good results in terms of accuracy and efficiency.
Abstract: General algorithms to convert scattering data of linear and area detectors recorded in various scattering geometries to reciprocal space coordinates are presented. These algorithms work for any goniometer configuration including popular four-circle, six-circle and kappa goniometers. The use of commonly employed approximations is avoided and therefore the algorithms work also for large detectors at small sample–detector distances. A recipe for determining the necessary detector parameters including mostly ignored misalignments is given. The algorithms are implemented in a freely available open-source package.
103 citations
TL;DR: This paper shows how to write all common stability problems as quantifier-elimination problems, and develops a set of computer-algebra tools that allows us to find analytic solutions to simple stability problems in a few seconds, and to solve some interesting problems in from a few minutes to a few hours.
103 citations
Authors
Showing all 6718 results
| Name | H-index | Papers | Citations |
|---|---|---|---|
| Wolfgang Wagner | 156 | 2342 | 123391 |
| A. Paul Alivisatos | 146 | 470 | 101741 |
| Klaus-Robert Müller | 129 | 764 | 79391 |
| Christoph J. Brabec | 120 | 896 | 68188 |
| Andreas Heinz | 108 | 1078 | 45002 |
| Niyazi Serdar Sariciftci | 99 | 591 | 54055 |
| Lars Samuelson | 96 | 850 | 36931 |
| Peter J. Oefner | 90 | 348 | 30729 |
| Dmitri V. Talapin | 90 | 303 | 39572 |
| Tomás Torres | 88 | 625 | 28223 |
| Ramesh Raskar | 86 | 670 | 30675 |
| Siegfried Bauer | 84 | 422 | 26759 |
| Alexander Eychmüller | 82 | 444 | 23688 |
| Friedrich Schneider | 82 | 554 | 27383 |
| Maksym V. Kovalenko | 81 | 360 | 34805 |