Product Technical Guides : US-EN Cast-In Anchor Channel Fastening Technical Guide | Page 264

1. Anchor Channel Systems 2. HAC Portfolio 3. HAC Applications 4. Design Introduction 5. Base material 6. Loading The two channels may be installed at top and bottom of slab as seen in the Figure 9.2.14.13. The simulations were performed at the University of Rijeka with configuration as seen in Figure 9.2.14.14, Figure 9.2.14.15, and Figure 9.2.14.16. With these simulations following design procedure has been concluded. 8. Reinforcing Bar Anchorage 9. Special Anchor Channel Design 10. Design Software 11. Best Practices 12. Instructions for Use 13. Field Fixes 14. Design Example 9.2.15 — HAC AND HAC-T DESIGN: COMPOSITE SLABS BOS and TOS Channel intersecting 7. Anchor Channel Design Code Top channel and bottom channel should be analyzed separately considering the total height of the substrate. The interaction of the breakout planes of the two top and bottom channels are taken into account by using the interaction equation below. This interaction equation combines the concrete breakout utilizations of top and bottom channels, hence including the effect of the two overlapping concrete breakout planes into the design. 1.67 b N + V , c æ V ua a , y æ N ua a ö = ç ÷ + ç ç è f N nc ø ch a è f V nc , y 1.67 ö æ V ua a , x + ç ç ÷ ÷ ø ch a è f V nc , x 1.67 1.67 æ V ua a , y ö æ N ua a ö ÷ ÷ + ç ÷ + ç ç ø ch a è f N nc ø ch b è f V nc , y 1.67 ö æ V ua a , x + ç ç ÷ ÷ ø ch b è f V nc , x 1.67 ö ÷ ÷ £ 1.0 ø ch b The concrete breakout in shear failure modes needs to be modified in order to take into account of metal deck when HAC or HAC-T anchor channels are used: Concrete breakout strength in shear The dimension h in the formula below for Ψ h,V factor should be taken as h as shown in Figure 9.2.15.1-b and Figure 9.2.15.2-b. Please refer to anchor channel theory for more information on concrete breakout in shear. h cr, V = 2c a1 + 2h æ ö h ÷ y h, V = ç ç ÷ h è cr, V ø The concrete breakout capacity in tension will get reduced with having the c a1,2 is less than c a1,1 as seen in Figure 9.2.15.1-a Figure 9.2.15.2-a. The imaginary line is drawn to simulate the effect of metal deck It is recommended to limit the available concrete for tension to be c a1,2 . The following modification should be incorporated in the design by modelling the edge c a1,2. or manually changing the reduction factor in report if profis does not allow modelling at edge c a1,2 because of minimum edge requirement. Reduction factor for edge is as seen below. In this equation minimum of c a1,1 or c a1,2 is used. æ C a 1 ö C a 1 £ C Cr , N then Y ed , N = ç ÷ è C cr , N ø 0.5 Figure 9.2.14.13 — Intersecting Top and Bottom Channel; tension loading Concrete Breakout in tension This dimension h effects concrete breakout strength in perpendicular shear. This will change the factor Ψ h,V . Figure 9.2.15.1-b — FOS: Composite Slab — Perpendicular Shear — Section View. Figure 9.2.15.1 — FOS: Composite Slab — Tension — Section View. ch b 1 £ 1.0 Figure 9.2.14.14 — Intersecting Top and Bottom Channel; shear loading 264 Figure 9.2.15.2 — TOS: Composite Slab — Tension — Section View. Figure 9.2.15.2-b — TOS: Composite Slab — Perpendicular Shear — Section View. Cast-In Anchor Channel Product Guide, Edition 1 • 02/2019 265