Exponential Integral and Incomplete Gamma Function
Overview
The exponential integrals E_1(x), E_2(x), E_n(x) and Ei(x), and the incomplete gamma function G(a, x) defined for negative values of its first argument. The package also gives easy access to the underlying C routines through an API; see the package vignette for details. A test package included in sub-directory example_API provides an implementation. C routines derived from the GNU Scientific Library https://www.gnu.org/software/gsl/.
- The package vignette now contains an appendix providing more details on the fix introduced in version 0.2-0 for the computation of the incomplete gamma function for small negative values of
a.
From inst/NEWS.Rd in the release
Install
Health
- OK13 OK2026-08-05
- NOTE12 OK, 1 NOTE2026-08-01
- OK14 OK2026-03-10
Documentation
- Help pages
- 3includes a package overview page
- Examples that run
- 100%2 run in a plain check
- Exported functions with examples
- 100%
- Documented parameters
- 100%
- Return-value docs
- 100%
- Help pages citing references
- 100%
Downloads
Repository
Repository gitlab.com/vigou3/expint is linked, but repository-practices checks have not run for it yet. Checks are GitHub-only for now.
Dependencies
Installing expint adds no packages beyond those that come with R.
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Code & Tests
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- RR 4.6.0 released · 2026-04-24
- 0.2-1Latest
- 0.2-02026-01-19 · diff ↗
- 0.1-92025-11-08 · diff ↗
- RR 4.5.0 released · 2025-04-11
- RR 4.4.0 released · 2024-04-24
- RR 4.3.0 released · 2023-04-21
- 0.1-82022-10-28 · diff ↗
- RR 4.2.0 released · 2022-04-22
- 0.1-72022-03-28 · diff ↗
- RR 4.1.0 released · 2021-05-18
- RR 4.0.0 released · 2020-04-24
- 0.1-62019-12-04 · diff ↗
- RR 3.6.0 released · 2019-04-26
- 0.1-52018-06-29 · diff ↗
- RR 3.5.0 released · 2018-04-23
Package metadata
- First published
- 2016-12-20
- Total releases
- 12 / 10 yrs
- License
- GPL (>= 2) OSI
- Minimum R
- ≥ 3.3.0
- Download size
- 144 KB
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Run in R for the authors' entry:
citation("expint")The package provides a citation file, so citation() returns the authors' own entry.
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