Nelson-Siegel yield curve
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Fits the term structure of interest rates with level, slope and curvature factors.
LaTeX: y(\tau) = \beta_0 + \beta_1\frac{1 - e^{-\tau/\lambda}}{\tau/\lambda} + \beta_2\Big(\frac{1 - e^{-\tau/\lambda}}{\tau/\lambda} - e^{-\tau/\lambda}\Big)
Key findings#
- No paper of the tracked journals mentioned Nelson-Siegel yield curve in the last 30 days (2026-10-02 to 2026-10-31).
- From Oct 2023 to Sep 2026, 21 archived papers mentioned Nelson-Siegel yield curve in their title, abstract or keywords (the search of earlier months' full texts is still under way), most of them in May 2024 (3).
Mentions over 36 months#
| Trend | Oct 23–Sep 24 | Oct 24–Sep 25 | Oct 25–Sep 26 | 36 months |
|---|---|---|---|---|
| 7 | 7 | 7 | 21 |
| Date | Title | Journal | Authors | Affiliations |
|---|
Cite this page
Scholar4AI. (2026). Nelson-Siegel yield curve. Journal Research Rankings. Retrieved October 31, 2026, from https://scholar4ai.com/equations/nelson-siegel-yield-curve
@misc{scholar4ai-equations-nelson-siegel-yield-curve,
author = {{Scholar4AI}},
title = {Nelson-Siegel yield curve},
year = {2026},
howpublished = {\url{https://scholar4ai.com/equations/nelson-siegel-yield-curve}},
urldate = {2026-10-31},
note = {Journal Research Rankings; data from OpenAlex (CC0); licensed CC BY-NC 4.0}
}