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Tobias Jaeger
ResearcherPublications, citations & collaboration network
Tobias Jaeger is a researcher indexed in ScholarIQ from OpenAlex & ORCID. ScholarIQ records 26 works, 53 citations, an h-index of 3 and an i10-index of 1.
26
Works
53
Citations
3
h-index
1
i10-index
IDs:OpenAlex
How has Tobias Jaeger's publication output changed over time?
ScholarIQpublication output · 2003–2014
Output grew0% over the shown period — from 1 works in 2003 to 1 in 2014.
1
1
3
2
1
1
1
2003200420062007200820112014
What are the most-cited papers on Tobias Jaeger?
ScholarIQmost cited works
Fetal outcome for infants in breech by method of delivery: experiences with a stand-by service system of senior obstetricians and women's choices of mode of delivery
Bárbara Maier, Alexander Georgoulopoulos, Michael Zajc, Tobias Jaeger, C Zuchna, G. Hasenoehrl
Journal of Perinatal Medicine. 201139 Citations
The best practices of engineering regionalization
Thomas Schaeffler, Matthias Foehr, Tobias Jaeger, Rudolf Kodes, Andreas Müller-Martin, Arndt Lüder
20143 Citations
The creation of strange non-chaotic attractors in non-smooth saddle-node bifurcations
Tobias Jaeger
arXiv (Cornell University). 20063 CitationsOPEN ACCESS
Rotation numbers for quasiperiodically forced circle maps - Mode-locking vs strict monotonicity
Kristian Bjerkloev, Tobias Jaeger
arXiv (Cornell University). 20062 CitationsOPEN ACCESS
On the structure of strange non-chaotic attractors in pinched skew products
Tobias Jaeger
arXiv (Cornell University). 20041 CitationsOPEN ACCESS
Related on ScholarIQ
Fetal outcome for infants in breech by method of delivery: experiences with a stand-by service system of senior obstetricians and women's choices of mode of delivery
Paper
The best practices of engineering regionalization
Paper
The creation of strange non-chaotic attractors in non-smooth saddle-node bifurcations
Paper
Rotation numbers for quasiperiodically forced circle maps - Mode-locking vs strict monotonicity
Paper
On the structure of strange non-chaotic attractors in pinched skew products
Paper
The concept of bounded mean motion for toral homeomorphisms
Paper