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Institution

Johannes Kepler University of Linz

EducationLinz, 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: Computer science & Thin film. The organization has 6605 authors who have published 19243 publications receiving 385667 citations.


Papers
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Journal ArticleDOI
TL;DR: In this paper, the authors present estimates of the shadow economy for 110 countries, including developing, transition and developed OECD economies, and the average size of shadow economy as a proportion of official GDP in 1999-2000 in developing countries was 41%, in transition countries 38, and in OECD countries 17%.

951 citations

Journal ArticleDOI
TL;DR: The basic working principles and the state of the art device design of bulk heterojunction solar cells are reviewed and the importance of high power conversion efficiencies for the commercial exploitation is outlined and different efficiency models for bulk heterovoltaic cells are discussed.

923 citations

Journal ArticleDOI
TL;DR: In this article, an international review of numerous power-to-gas pilot plants that have either already been realized or are being planned is presented, which provides information about their installed components and capacities as well as operating experience that has been had with them.

916 citations

Journal ArticleDOI
TL;DR: A model calculation for the dependence of the near-band-edge photoluminescence (NBEPL) on the power of the exciting laser light is presented and the results are in excellent agreement with experimental data.
Abstract: We present a model calculation for the dependence of the near-band-edge photoluminescence (NBEPL) on the power of the exciting laser light. Our model explains all features of the NBEPL power dependence that were previously observed in experiment: (i) the variation of the excitonic photoluminescence intensity I with ${\mathit{L}}^{\mathit{k}}$, where L is the excitation power and k is an exponent between 1 and 2, (ii) deviations from the I\ensuremath{\sim}${\mathit{L}}^{\mathit{k}}$ law as L is varied by more than two orders of magnitude, and (iii) the variation of k for exciton emission lines when the wavelength of the exciting laser radiation is varied. Furthermore, our model relates the k values of the free exciton, bound exciton, and the free-to-bound transitions. The results are in excellent agreement with experimental data.

888 citations

Journal ArticleDOI
11 Dec 2009-Science
TL;DR: A sensor matrix is realized that detects the spatial distribution of applied mechanical pressure and stores the analog sensor input as a two-dimensional image over long periods of time by integrating a flexible array of organic floating-gate transistors with a pressure-sensitive rubber sheet.
Abstract: Using organic transistors with a floating gate embedded in hybrid dielectrics that comprise a 2-nanometer-thick molecular self-assembled monolayer and a 4-nanometer-thick plasma-grown metal oxide, we have realized nonvolatile memory arrays on flexible plastic substrates. The small thickness of the dielectrics allows very small program and erase voltages (≤6 volts) to produce a large, nonvolatile, reversible threshold-voltage shift. The transistors endure more than 1000 program and erase cycles, which is within two orders of magnitude of silicon-based floating-gate transistors widely employed in flash memory. By integrating a flexible array of organic floating-gate transistors with a pressure-sensitive rubber sheet, we have realized a sensor matrix that detects the spatial distribution of applied mechanical pressure and stores the analog sensor input as a two-dimensional image over long periods of time.

877 citations


Authors

Showing all 6718 results

NameH-indexPapersCitations
Wolfgang Wagner1562342123391
A. Paul Alivisatos146470101741
Klaus-Robert Müller12976479391
Christoph J. Brabec12089668188
Andreas Heinz108107845002
Niyazi Serdar Sariciftci9959154055
Lars Samuelson9685036931
Peter J. Oefner9034830729
Dmitri V. Talapin9030339572
Tomás Torres8862528223
Ramesh Raskar8667030675
Siegfried Bauer8442226759
Alexander Eychmüller8244423688
Friedrich Schneider8255427383
Maksym V. Kovalenko8136034805
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Performance
Metrics
No. of papers from the Institution in previous years
YearPapers
20242
202354
2022187
20211,404
20201,412
20191,365