Sharp internal corners act as stress risers that initiate cracks under cyclic or impact loading, especially critical in anisotropic FDM parts where layer interfaces intersect the corner.
The stress concentration factor Kt at a sharp internal corner follows Kt ≈ 1 + 2√(t/r), where t is the section thickness and r is the corner radius. As r → 0, Kt → ∞. In FDM, layer lines also terminate at sharp corners: adjacent perimeters meet at a point rather than a continuous curve, leaving a micro-void. This micro-void is the preferred site for crack initiation. SLA and SLS parts have a more isotropic structure but the geometric Kt remains the same regardless of process.
Always treat sharp internal corners as failure-critical features. Use the formula r ≥ 0.5t as the minimum fillet for stress non-critical parts and r ≥ t for load-bearing features. Under repeated loading (fatigue) the stress at a sharp FDM corner may exceed the layer adhesion strength by 3–10×: even with correct wall thickness. In SLS nylon (PA12), the higher ductility allows some plastic redistribution, but corner cracks still initiate first.
Finite element analysis (FEA) of 3D-printed parts must model the corner radius explicitly: simulating with r=0 gives meaningless infinite stress. Test samples should include the exact corner geometry of the production part. Failure in SLA parts at sharp corners is often sudden and brittle: add 0.5 mm minimum fillet even on non-structural inside corners. Paint or plating post-processes can hide a crack until it propagates fully.
Related terms: Fillets vs Sharp Internal Corners, Minimum Wall Thickness, Overhang / Self-Supporting Angle
| Theme | geometry |
|---|---|
| Also called | notch effect, stress riser, Kt factor, corner cracking |
| Source | Wiki/tech/fdm-fff.md, Wiki/tech/sla.md, Wiki/tech/sls.md |
Engineer, author of The Big Book of 3D Printing and additive manufacturing expert