Package 'RImpact'

Title: Calculates Measures of Scholarly Impact
Description: The metrics() function calculates measures of scholarly impact. These include conventional measures, such as the number of publications and the total citations to all publications, as well as modern and robust metrics based on the vector of citations associated with each publication, such as the h index and many of its variants or rivals. These methods are described in Ruscio et al. (2012) <DOI: 10.1080/15366367.2012.711147>.
Authors: John Ruscio
Maintainer: John Ruscio <[email protected]>
License: MIT + file LICENSE
Version: 1.0
Built: 2025-01-03 07:07:25 UTC
Source: CRAN

Help Index


GeometricMean

Description

Calculates the geometric mean (the nth root of the product of n values).

Usage

GeometricMean(x)

Arguments

x

Vector of n values whose geometric mean is to be calculated.

Value

The geometric mean of x.

Author(s)

John Ruscio

References

Ruscio et al. (2012)

Examples

GeometricMean(c(1, 3, 9, 27, 81))

HarmonicMean

Description

Calculates the harmonic mean (the reciprocal of the arithmetic mean of the reciprocals of n values).

Usage

HarmonicMean(x)

Arguments

x

Vector of n values whose harmonic mean is to be calculated.

Value

The harmonic mean of x.

Author(s)

John Ruscio

References

Ruscio et al. (2012)

Examples

HarmonicMean(c(1, 3, 9, 27, 81))

Metrics

Description

Measures scholarly impact using modern citation-based indices.

Usage

Metrics(citation.counts, publishing.age = 0, display = TRUE)

Arguments

citation.counts

Number of times each aritcle has been cited. (vector)

publishing.age

Age of the first article author has published. (scalar)

display

Whether to display metrics (if TRUE, the default) or direct output to a file (if FALSE).

Value

h.index

h index, the largest number h such that at least h articles are cited h times each (Hirsch, 2005).

tapered.h.index

Tapered h index, credit decreases for citations farther from the origin (Anderson, Hankin, & Killworth, 2008).

f.index

f index, largest value f such that the harmonic mean fo rthe f most highly cited articles is at least f (Tol, 2009).

g.index

g index, larfest value g such that th emean citations for the g most highly cited articles is at least g (Egghe, 2006).

hg.index

hg index, geometric mean of h and g (Alonso, Cabrerizo, Herrera-Viedma, & Herrera, 2010).

a.index

a index, mean citations for the papers in Hirsch core (Jin, 2006).

m.index

m index, median citations for papers in Hirsch core (Bornmann, Mutz, Daniel, 2008).

r.index

r index, square root of citations for papers in Hirsch core (Jin, Liang, Rousseau, Egghe, 2007).

weighted.h.index

h index weighted by citation impact (Egghe & Rousseau, 2008).

q2.index

q2 index, geometric mean of h and m indexes (Cabrerizo, Alonso, Herrera-Videma, & Herrera, 2010).

e.index

e index, excess citations for papers in Hirsch core (Zhang, 2009).

max.product

Maximum product index, maximum product of article's rank and citation count (Kosmulski, 2007).

sqrt.max.product

Rescales maximum product index from an area to a distance measure.

h2.index

h2 index, analogous to h index with more stringent criterion (Kosmulski, 2006).

m.quotient

m quotient, controlling h index for publishing age (Hirsch, 2005).

tapered.m.quoteient

Controlling tapered h index for publishing age.

Author(s)

John Ruscio

References

Ruscio et al. (2012)

Examples

# Running the Metrics program with illustrative data from Ruscio et al. (2012)
x <- c(24, 18, 12, 8, 6, 5, 5, 4, 4, 3, 2, 2, 1, 1, 1, 0, 0, 0)
Metrics(x)