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mesh: octree chooses its levels and root size before building
The thinnest wall (measured to a facing wall) and narrowest patch give the cell size the grid needs; the requested size refined that deep comes first, a root shrunk so one level fewer is exact second; beyond the levels or cells allowed meshing fails at once naming the wall, levels and cells. max_depth is a cap (default 4); rebuilds stay within the planned levels; lattice positions no longer depend on the lattice depth; the report gives root size, levels, wall, patch and cells per level before and after closure. Co-Authored-By: Claude Opus 5.5 <noreply@anthropic.com> Claude-Session: https://claude.ai/code/session_01UhhZMBTviDQxZvwnyP89fo
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@@ -574,6 +574,15 @@ Delaunay methods with Voronoi/ODT improvement, then (2) all-hex and hex-dominant
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hexahedral mesh of it exists (Mitchell's parity condition). Concave refined regions therefore
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need their concave cells refined. The fix is a modified edge rule (an edge with a marked end
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splits in three) with buffer layers in the face templates.
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- **Finding (#85, 2026-10).** Read in full (§5.3, Fig. 57–61). Under the modified rule the 256 mark
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patterns fall into 14 classes of split edges; the faces are plain, one-corner (5 quads),
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three-edge (template 2a, 10 quads) or full 3 × 3, so parity never fails and seven marks are the
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27-split. The six-mark cell (a concave edge) is given only as a sketch ("the two trapezoidal
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faces become a dangling face"). Working it through: its two 2a faces both fold their three
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columns into the one unsplit edge, the cell corner there has five surface quads, and in the
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sheet structure the chord through the two trapezoids must cross a transverse sheet twice, so
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every hexahedral filling folds a sheet back on itself near that edge. No construction with
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usable quality was found, so the rule was not adopted.
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**B1.8 Ito, Shih, Soni 2009, Octree-based reasonable-quality hexahedral mesh generation using a
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new set of refinement templates.** **Verdict: reference.**
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@@ -606,7 +615,10 @@ new set of refinement templates.** **Verdict: reference.**
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feature map of B1.4 (patches first); padding plus a pillow per patch (B1.4 §3.4); the B6.4 energy
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with a fitting term (B1.4 §3.5); the certified check of B6.6 with local repair. The dual schemes
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of B1.5 were not adopted (B1.6 finding); concave refined regions are closed by refinement (B1.7
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limit), so curvature refines one level only.
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limit), so curvature refines one level only. Since #85 the levels and root size are chosen before
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the grid is built, from the thinnest wall (measured to a facing wall only: a ray that leaves
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through the face beyond a convex edge measures how near the edge it started, not a wall) and the
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narrowest patch; a part beyond the levels or cells allowed fails at once with the numbers.
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---
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