commit fb561e985a9da9517946ce8531eb8d9db9e6f308 parent 9b4a1596b9f00ee89a2daf7cfcba19015e1683e4 Author: minerva-jupiter <ryouturn@gmail.com> Date: Sat, 20 Jun 2026 22:01:19 +0900 Merge branch 'main' of https://github.com/minerva-jupiter/aerothesis Diffstat:
| M | README.md | | | 8 | ++++---- |
1 file changed, 4 insertions(+), 4 deletions(-)
diff --git a/README.md b/README.md @@ -227,9 +227,9 @@ Where the round-trip delay length $T$ in samples is defined as: To maintain a stable simulation without algebraic loops, the signal flow follows this recursive update per sample: -1. **Retrieve:** $x_{\text{res}} = R \cdot \text{delay\_buffer}[\text{ptr}]$ -2. **Compute:** $x_{\text{curr}} = a \cdot (x_{\text{prev}} - (x_{\text{in}} + x_{\text{res}}))^2$ -3. **Update:** $\text{delay\_buffer}[\text{ptr}] = x_{\text{curr}}$ -4. **Advance:** $\text{ptr} = (\text{ptr} + 1) \pmod T$ +1. **Retrieve:** $`x_{\text{res}} = R \cdot \text{delay\_buffer}[\text{ptr}]`$ +2. **Compute:** $`x_{\text{curr}} = a \cdot (x_{\text{prev}} - (x_{\text{in}} + x_{\text{res}}))^2`$ +3. **Update:** $`\text{delay\_buffer}[\text{ptr}] = x_{\text{curr}}`$ +4. **Advance:** $`\text{ptr} = (\text{ptr} + 1) \pmod T`$ This approach effectively emulates the harmonic series and spectral decay of real instruments by utilizing the time-domain round-trip of the displacement wave as the primary oscillator, while the non-linear term $( \dots )^2$ provides the necessary harmonic distortion and energy dissipation.