The most technically advanced instrument in the suite. Full physical modelling of a bowed violin string using Helmholtz motion synthesis, H2 correction oscillator, inharmonicity chorus, 8-band Stradivari body resonances, sympathetic open-string resonance, and continuous pitch glide on the fingerboard. All parameters are derived from peer-reviewed acoustic measurements.
Synthesis Features
Helmholtz waveform: bₙ = −(2/n²π²D(1−D))·sin(nπD), D = 0.5 + bowPressure×0.30
H2 correction oscillator: brings H2/H1 from 0.27 to 0.65 (Schelleng measured target)
Single-Source-of-Truth Cross-Platform Virtual Instrument Architecture. This instrument demonstrates a novel architecture where one JSON definition file, version-controlled on GitHub, simultaneously drives: (1) the web audio synthesis engine and UI, (2) external MIDI CC routing and note mapping, (3) plugin bridge event protocol, (4) preset management, and (5) live auto-update propagation across all connected outlets. Definition changes pushed to the repository propagate to every running instance within the cache TTL window (default 5 minutes) without redeployment. The definition-runtime uses a remote-first fetch strategy with instrumented timing metrics for academic evaluation.
Measurable claims: The Evaluation Metrics panel (right sidebar) displays live measurements of SSOT fetch latency, definition apply time, remote source availability, and MIDI pipeline latency — all captured via performance.now() high-resolution timestamps. These metrics are accessible programmatically via InstrudioSSOTRuntime.getMetrics() and InstrudioMIDI.getLatencyMetrics().
Academic References
1973Schelleng, J.C. "The bowed string and the player." JASA 53(1):26–41. — Measured violin harmonic spectrum showing H2/H1=0.65. The H2 correction oscillator gain 0.38 was calibrated to reach this target.
2002Jansson, E.V. Acoustics for Violin and Guitar Makers, 4th ed. KTH Stockholm. — Stradivari body resonance frequencies A0, A1, B1−, B1+ from Table 6.1. Bridge hill at 2800Hz and Q=6.5 from Chapter 7.
2004Woodhouse, J. "Bowed string simulation using a thermal friction model." Acustica 90. — Helmholtz motion Fourier series derivation. The formula bₙ = 2/(n²π²D(1−D))·sin(nπD) is from Woodhouse's eq. 4.2.
2010Smith, J.O. Physical Audio Signal Processing. CCRMA, Stanford. — Digital waveguide theory and Thiran allpass interpolation. Vibrato Hz-based depth formula from Chapter 4.
2026Doman, G. "Instrudio: A single-source-of-truth architecture for cross-platform virtual instrument ecosystems." GitHub, 2026. — Demonstrates that one version-controlled JSON definition can drive web synthesis, MIDI CC routing, plugin bridge protocol, preset management, and live auto-update across all outlets. Reference implementation with instrumented evaluation metrics. github.com/GareBear99/Instrudio
Studio Violin
Helmholtz · H2 Correction · Inharmonicity · Sympathetic Resonance · G D A E
Connected MIDI via Instrudio App
60
55
60
32
72
Click any string to begin
Fingerboard — hold to bow · drag to slide
Expression
Scales
Presets
Evaluation Metrics
SSOT: —
Fetch: —
Apply: —
Def: —
Size: —
MIDI Latency
Avg: —
Min: —
Max: —
N: 0
Hold Z X C V = open strings · A S D F G H J = frets · Space = sustain