Estimation of the number of nucleotide substitutions when there are strong transition-transversion and G+C-content biases. (original) (raw)
Journal Article
Search for other works by this author on:
PDF Navbar Search Filter Mobile Enter search term Search
Abstract
A simple mathematical method is developed to estimate the number of nucleotide substitutions per site between two DNA sequences, by extending Kimura's (1980) two-parameter method to the case where a G+C-content bias exists. This method will be useful when there are strong transition-transversion and G+C-content biases, as in the case of Drosophila mitochondrial DNA.
This content is only available as a PDF.
Citations
Views
Altmetric
Metrics
Total Views 1,491
192 Pageviews
1,299 PDF Downloads
Since 12/1/2016
| Month: | Total Views: |
|---|---|
| December 2016 | 3 |
| January 2017 | 5 |
| February 2017 | 24 |
| March 2017 | 22 |
| April 2017 | 6 |
| May 2017 | 22 |
| June 2017 | 18 |
| July 2017 | 19 |
| August 2017 | 16 |
| September 2017 | 7 |
| October 2017 | 13 |
| November 2017 | 20 |
| December 2017 | 10 |
| January 2018 | 23 |
| February 2018 | 5 |
| March 2018 | 30 |
| April 2018 | 20 |
| May 2018 | 2 |
| June 2018 | 5 |
| July 2018 | 5 |
| August 2018 | 4 |
| September 2018 | 5 |
| October 2018 | 6 |
| November 2018 | 9 |
| December 2018 | 19 |
| January 2019 | 3 |
| February 2019 | 7 |
| March 2019 | 12 |
| April 2019 | 8 |
| May 2019 | 8 |
| June 2019 | 8 |
| July 2019 | 6 |
| August 2019 | 8 |
| September 2019 | 6 |
| October 2019 | 8 |
| November 2019 | 6 |
| December 2019 | 13 |
| January 2020 | 6 |
| February 2020 | 6 |
| March 2020 | 4 |
| April 2020 | 3 |
| May 2020 | 1 |
| June 2020 | 4 |
| July 2020 | 8 |
| August 2020 | 10 |
| September 2020 | 7 |
| October 2020 | 18 |
| November 2020 | 11 |
| December 2020 | 22 |
| January 2021 | 9 |
| February 2021 | 12 |
| March 2021 | 16 |
| April 2021 | 25 |
| May 2021 | 20 |
| June 2021 | 20 |
| July 2021 | 11 |
| August 2021 | 10 |
| September 2021 | 13 |
| October 2021 | 25 |
| November 2021 | 12 |
| December 2021 | 25 |
| January 2022 | 18 |
| February 2022 | 18 |
| March 2022 | 24 |
| April 2022 | 26 |
| May 2022 | 21 |
| June 2022 | 14 |
| July 2022 | 10 |
| August 2022 | 24 |
| September 2022 | 14 |
| October 2022 | 37 |
| November 2022 | 20 |
| December 2022 | 25 |
| January 2023 | 22 |
| February 2023 | 30 |
| March 2023 | 31 |
| April 2023 | 32 |
| May 2023 | 18 |
| June 2023 | 23 |
| July 2023 | 19 |
| August 2023 | 15 |
| September 2023 | 15 |
| October 2023 | 21 |
| November 2023 | 26 |
| December 2023 | 27 |
| January 2024 | 34 |
| February 2024 | 29 |
| March 2024 | 32 |
| April 2024 | 29 |
| May 2024 | 34 |
| June 2024 | 18 |
| July 2024 | 19 |
| August 2024 | 19 |
| September 2024 | 23 |
| October 2024 | 15 |
×
Email alerts
Email alerts
Citing articles via
More from Oxford Academic