ºÝºÝߣs for a presentation at the Third International Workshop on Mining Scientific Publications @ JCDL 2014
Paper: http://www.dlib.org/dlib/november14/knoth/11knoth.html
Paper abstract: We propose Semantometrics, a new class of metrics for evaluating research. As opposed to existing Bibliometrics,Webometrics, Altmetrics, etc., Semantometrics are not based on measuring the number of interactions in the scholarly communication network, but build on the premise that full-text is needed to assess the value of a publication. This paper presents the first Semantometric measure, which estimates the research contribution. We measure semantic similarity of publications connected in a citation network and use a simple formula to assess their contribution. We carry out a pilot study in which we test our approach on a small dataset and discuss the challenges in carrying out the analysis on existing citation datasets. The results suggest that semantic similarity measures can be utilised to provide meaningful information about the contribution of research papers that is not captured by traditional impact measures based purely on citations.
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Towards Semantometrics: A New Semantic Similarity Based Measure for Assessing a Research Publication's Contribution
24. /15
Contribu-on measure
p
A B dist(a,b)
Contribution p( )=
B
A
â‹…
1
| B |â‹…| A |
â‹… dist(a,b)
a∈A,b∈B,a≠b
∑
X =
1 | A |=1∨| B |=1
1
| X | | X |−1( )
â‹… dist x1, x2( )
x1∈X,x2 ∈X,x1≠x2
∑ | A |>1∧| B |>1
(
)
*
+
*
dist(a,b) =1− sim(a,b)
Average distance of
the set members
6
25. /15
Contribu-on measure
p
A B dist(a,b)
dist(b1,b2)
Contribution p( )=
B
A
â‹…
1
| B |â‹…| A |
â‹… dist(a,b)
a∈A,b∈B,a≠b
∑
X =
1 | A |=1∨| B |=1
1
| X | | X |−1( )
â‹… dist x1, x2( )
x1∈X,x2 ∈X,x1≠x2
∑ | A |>1∧| B |>1
(
)
*
+
*
dist(a,b) =1− sim(a,b)
Average distance of
the set members
6
26. /15
Contribu-on measure
p
A B dist(a,b)
dist(b1,b2)
Contribution p( )=
B
A
â‹…
1
| B |â‹…| A |
â‹… dist(a,b)
a∈A,b∈B,a≠b
∑
X =
1 | A |=1∨| B |=1
1
| X | | X |−1( )
â‹… dist x1, x2( )
x1∈X,x2 ∈X,x1≠x2
∑ | A |>1∧| B |>1
(
)
*
+
*
dist(a,b) =1− sim(a,b)
Average distance of
the set members
6
27. /15
Contribu-on measure
p
A B dist(a,b)
dist(b1,b2)
Contribution p( )=
B
A
â‹…
1
| B |â‹…| A |
â‹… dist(a,b)
a∈A,b∈B,a≠b
∑
X =
1 | A |=1∨| B |=1
1
| X | | X |−1( )
â‹… dist x1, x2( )
x1∈X,x2 ∈X,x1≠x2
∑ | A |>1∧| B |>1
(
)
*
+
*
dist(a,b) =1− sim(a,b)
Average distance of
the set members
6
28. /15
Contribu-on measure
p
A B dist(a,b)
dist(b1,b2)
Contribution p( )=
B
A
â‹…
1
| B |â‹…| A |
â‹… dist(a,b)
a∈A,b∈B,a≠b
∑
X =
1 | A |=1∨| B |=1
1
| X | | X |−1( )
â‹… dist x1, x2( )
x1∈X,x2 ∈X,x1≠x2
∑ | A |>1∧| B |>1
(
)
*
+
*
dist(a,b) =1− sim(a,b)
Average distance of
the set members
6
29. /15
Contribu-on measure
p
A B dist(a,b)
dist(b1,b2)
Contribution p( )=
B
A
â‹…
1
| B |â‹…| A |
â‹… dist(a,b)
a∈A,b∈B,a≠b
∑
X =
1 | A |=1∨| B |=1
1
| X | | X |−1( )
â‹… dist x1, x2( )
x1∈X,x2 ∈X,x1≠x2
∑ | A |>1∧| B |>1
(
)
*
+
*
dist(a,b) =1− sim(a,b)
Average distance of
the set members
6