Shoebox modes
This explorer uses closed-form Rayleigh modes for a rectangular room. Real rooms with furniture, doors, and angled walls need a full eigen solve — that is what the product BEM / voxel solvers do.
See boom and null zones for each standing wave — then drop a desk on the map and listen at that seat.
Nearest resonance · map only
Mode (1,1,0) · 54.9 Hz · tangential · gold speaker · blue desk
Desk |P| = 0.17
All modes ≤250 Hz at the desk · relative dB · ticks = resonances (axial stronger)
| Mode | Hz | Type |
|---|---|---|
| (1,0,0) | 34.3 | axial |
| (0,1,0) | 42.9 | axial |
| (1,1,0) | 54.9 | tangential |
| (0,0,1) | 66.0 | axial |
| (2,0,0) | 68.6 | axial |
| (1,0,1) | 74.3 | tangential |
| (0,1,1) | 78.7 | tangential |
| (2,1,0) | 80.9 | tangential |
| (0,2,0) | 85.8 | axial |
| (1,1,1) | 85.8 | oblique |
| (1,2,0) | 92.4 | tangential |
| (2,0,1) | 95.2 | tangential |
| (3,0,0) | 102.9 | axial |
| (2,1,1) | 104.4 | oblique |
| (0,2,1) | 108.2 | tangential |
| (2,2,0) | 109.8 | tangential |
| (3,1,0) | 111.5 | tangential |
| (1,2,1) | 113.5 | oblique |
| (3,0,1) | 122.2 | tangential |
| (2,2,1) | 128.1 | oblique |
| (0,3,0) | 128.6 | axial |
| (3,1,1) | 129.5 | oblique |
| (0,0,2) | 131.9 | axial |
| (1,3,0) | 133.1 | tangential |
| (3,2,0) | 133.9 | tangential |
| (1,0,2) | 136.3 | tangential |
| (4,0,0) | 137.2 | axial |
| (0,1,2) | 138.7 | tangential |
| (1,1,2) | 142.9 | oblique |
| (4,1,0) | 143.7 | tangential |
| (0,3,1) | 144.6 | tangential |
| (2,3,0) | 145.8 | tangential |
| (1,3,1) | 148.6 | oblique |
| (2,0,2) | 148.7 | tangential |
| (3,2,1) | 149.3 | oblique |
| (4,0,1) | 152.2 | tangential |
| (2,1,2) | 154.8 | oblique |
| (0,2,2) | 157.3 | tangential |
| (4,1,1) | 158.2 | oblique |
| (2,3,1) | 160.0 | oblique |
Heatmap: mode (1,1,0) at 54.9 Hz. Seat curve uses all modes ≤250 Hz.
Preview only — open the 3D builder for full placement, treatment, and analysis.
This explorer uses closed-form Rayleigh modes for a rectangular room. Real rooms with furniture, doors, and angled walls need a full eigen solve — that is what the product BEM / voxel solvers do.