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| float | pulp::signal::sinc (float x) |
| | Sinc function: sin(pi*x) / (pi*x), with sinc(0) = 1.
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| float | pulp::signal::bessel_i0 (float x) |
| | Modified Bessel function of the first kind, order 0 Used in Kaiser window design.
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| float | pulp::signal::gamma_fn (float x) |
| | Gamma function approximation (Stirling's for large x, series for small).
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| float | pulp::signal::erf_fn (float x) |
| | Error function.
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| float | pulp::signal::erfc_fn (float x) |
| | Complementary error function.
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| float | pulp::signal::lanczos (float x, int a) |
| | Lanczos kernel (used in high-quality resampling).
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| float | pulp::signal::db_to_linear (float db) |
| | dB to linear gain conversion
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| float | pulp::signal::linear_to_db (float linear) |
| | Linear gain to dB conversion.
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| float | pulp::signal::freq_to_midi (float freq) |
| | Frequency to MIDI note number (A4 = 69).
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| float | pulp::signal::midi_to_freq (float note) |
| | MIDI note number to frequency.
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| double | pulp::signal::special::elliptic_K (double m) |
| | Complete elliptic integral of the first kind, K(m), m = k^2 in [0, 1).
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| double | pulp::signal::special::elliptic_E (double m) |
| | Complete elliptic integral of the second kind, E(m), m = k^2 in [0, 1].
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| double | pulp::signal::special::jacobi_nome (double m) |
| | Jacobi nome q(m) = exp(-pi * K(1 - m) / K(m)).
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| void | pulp::signal::special::jacobi_sncndn (double u, double m, double *sn_out, double *cn_out, double *dn_out) |
| | Jacobi elliptic functions sn(u, m), cn(u, m), dn(u, m) — all three at once because the AGM-based scheme produces them together.
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| double | pulp::signal::special::jacobi_sn (double u, double m) |
| | Convenience: sn(u, m).
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| double | pulp::signal::special::jacobi_cn (double u, double m) |
| | Convenience: cn(u, m).
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| double | pulp::signal::special::jacobi_dn (double u, double m) |
| | Convenience: dn(u, m).
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| double | pulp::signal::special::carlson_RF (double x, double y, double z) |
| | Carlson's symmetric elliptic integral of the first kind, RF(x, y, z).
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| double | pulp::signal::special::jacobi_asn (double x, double m) |
| | Inverse Jacobi sn: returns u such that sn(u, m) = x, for x in [-1, 1].
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