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Attention Score in Context
Chapter title |
Hierarchies and Optima
|
---|---|
Chapter number | 3 |
Book title |
Discrete Geometry for Computer Imagery
|
Published in |
Lecture notes in computer science, January 2011
|
DOI | 10.1007/978-3-642-19867-0_3 |
Book ISBNs |
978-3-64-219866-3, 978-3-64-219867-0
|
Authors |
Jean Serra |
X Demographics
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Geographical breakdown
Country | Count | As % |
---|---|---|
France | 1 | 100% |
Demographic breakdown
Type | Count | As % |
---|---|---|
Members of the public | 1 | 100% |
Attention Score in Context
This research output has an Altmetric Attention Score of 1. This is our high-level measure of the quality and quantity of online attention that it has received. This Attention Score, as well as the ranking and number of research outputs shown below, was calculated when the research output was last mentioned on 25 April 2012.
All research outputs
#18,305,773
of 22,664,644 outputs
Outputs from Lecture notes in computer science
#6,005
of 8,123 outputs
Outputs of similar age
#159,921
of 180,280 outputs
Outputs of similar age from Lecture notes in computer science
#229
of 318 outputs
Altmetric has tracked 22,664,644 research outputs across all sources so far. This one is in the 11th percentile – i.e., 11% of other outputs scored the same or lower than it.
So far Altmetric has tracked 8,123 research outputs from this source. They receive a mean Attention Score of 5.0. This one is in the 14th percentile – i.e., 14% of its peers scored the same or lower than it.
Older research outputs will score higher simply because they've had more time to accumulate mentions. To account for age we can compare this Altmetric Attention Score to the 180,280 tracked outputs that were published within six weeks on either side of this one in any source. This one is in the 5th percentile – i.e., 5% of its contemporaries scored the same or lower than it.
We're also able to compare this research output to 318 others from the same source and published within six weeks on either side of this one. This one is in the 12th percentile – i.e., 12% of its contemporaries scored the same or lower than it.