Fin Plate Connection Design Calculator

Design a bolted fin plate (shear tab) connection - a beam web bolted to a plate welded to the supporting member - to Eurocode 3 (EN 1993-1-8) with the SCI P358 supplementary rules. The calculator verifies the bolt group (shear and bearing with the group eccentricity), the fin plate (gross/net/block shear, bending and lateral-torsional buckling of a long plate), the beam web (shear, block shear and shear-bending interaction), the weld, the supporting-member local shear and punching shear - each with its utilisation and a clear PASS/FAIL, shown on an interactive 3D model.

Free online calculator with step-by-step working and one-click Excel (.xlsx) and PDF export.

Using this fin plate connection calculator

What it checks

A fin plate (shear tab) is a simple beam-to-column or beam-to-beam shear connection: a plate welded to the supporting member and bolted to the supported beam web. This calculator verifies every failure mode EN 1993-1-8 requires and reports the governing one - bolt group in shear including the eccentricity effect, bolt bearing on both the plate and the beam web, the fin plate in gross shear, net shear, block tearing and bending, the beam web in shear and its interaction, the weld to the support, and punching shear of the supporting flange.

Fin plates are nominally pinned but the bolt line sits at an eccentricity from the support face, so the bolt group carries a moment as well as the shear. That eccentricity is what makes a fin plate check more involved than a simple bolt-capacity lookup, and it is the reason the bolt group so often governs.

Which mode governs, and why it is usually the bolts

Running the tool against the published Design Guide example gives the following resistances, and the pattern is typical of real fin plates:

Bolt group in shear (with eccentricity)
172.4 kN - GOVERNS
Bolt group in bearing
214.7 kN
Beam web, shear interaction
327.2 kN
Fin plate in bending
464.7 kN
Fin plate, block tearing
508.9 kN
Fin plate, net shear
565.8 kN
Fin plate, gross shear
581.0 kN
Supporting member, local shear
796.9 kN

The bolt group at 172.4 kN governs, and it is barely a third of the plate resistances. The single-bolt shear capacity is 94.1 kN, but the group of bolts does not give a simple multiple of that: the eccentricity reduction factor comes out at 0.51, roughly halving the group efficiency. That factor is the whole reason a fin plate is sized by its bolts.

The practical consequence is that adding plate thickness rarely helps a failing fin plate. Adding a bolt row, or reducing the eccentricity by moving the bolt line closer to the support, is what moves the governing number.

Detailing that the checks depend on

A fin plate only behaves as a pin if it can rotate. The plate must be short enough and the bolt group compact enough that the connection sheds moment rather than attracting it, and the tool classifies the plate as short or long because a long fin plate has an additional lateral-torsional check that a short one does not.

End and edge distances drive the bearing and block tearing resistances directly - the tool takes e1 and e2 on both the plate and the beam web, and the smaller of the two sets governs bearing. The supporting flange also needs a punching check: if the plate is thicker than the punching limit the weld can tear the flange out rather than the connection failing in a ductile mode.

Formula reference

Bolt shear per plane
Fv,Rd=αvfubAsγM2F_{v,Rd} = \dfrac{\alpha_v f_{ub} A_s}{\gamma_{M2}}
Bolt group with eccentricity
VRd=nFv,Rd(1+αn)2+(βn)2V_{Rd} = \dfrac{n\,F_{v,Rd}}{\sqrt{(1+\alpha n)^2 + (\beta n)^2}}
Bearing
Fb,Rd=k1αbfudtγM2F_{b,Rd} = \dfrac{k_1 \alpha_b f_u d t}{\gamma_{M2}}
Plate gross shear
VRd,g=hptp1.27fy3γM0V_{Rd,g} = \dfrac{h_p t_p}{1.27}\cdot\dfrac{f_y}{\sqrt3\,\gamma_{M0}}
Plate net shear
VRd,n=Av,netfu3γM2V_{Rd,n} = A_{v,net}\dfrac{f_u}{\sqrt3\,\gamma_{M2}}
Block tearing
Veff,Rd=fuAnt2γM2+fyAnv3γM0V_{eff,Rd} = \dfrac{f_u A_{nt}}{2\gamma_{M2}} + \dfrac{f_y A_{nv}}{\sqrt3\,\gamma_{M0}}
Punching limit on the support
tp,max=fu,cd1.5fu,pt_{p,\max} = \dfrac{f_{u,c}\,d}{1.5\,f_{u,p}}

Assumptions and limits

The connection is treated as nominally pinned, carrying shear plus the moment from the bolt-line eccentricity. It is not a moment connection and this tool does not check rotational stiffness or classify the joint - if the frame analysis assumed a pinned joint, the detailing must allow the rotation the analysis implies.

The supporting member is assumed adequate in its own right: the tool checks local shear and punching of the supporting flange but not the column as a whole, nor web panel shear, nor stiffening. The supported beam is checked at the connection only, not for its own bending or lateral-torsional buckling.

Results are for a static persistent design situation with non-preloaded bolts in normal clearance holes. Fatigue, fire, seismic detailing and slip-critical categories are outside the scope.

FAQ

Because of the eccentricity between the bolt line and the support face. The bolt group carries a moment as well as the shear, and the reduction factor in the worked example above is 0.51 - the group delivers about half of what a concentric group would. This is normal for a fin plate and is why the bolts usually govern.

Usually not. The plate resistances in the example are 465 to 581 kN against a governing bolt group of 172 kN, so plate thickness has huge margin. Add a bolt row, increase the bolt size, or reduce the eccentricity instead.

It stops the plate being stronger than the flange it is welded to. If the fin plate exceeds the punching limit thickness, a failure would tear the supporting flange out rather than yielding the connection first - a brittle mode. The tool reports the maximum plate thickness the support can accept.

Yes, and it matters: a long fin plate needs an additional lateral-torsional check that a short one does not. The classification follows from the plate geometry and the tool reports which case applies.

Yes - the supporting member can be a column flange, a column web or another beam web. What changes is the punching and local shear check on the supporting element, which the tool takes from the support properties you enter.

Yes. The engine is validated against a published design guide worked example, and the regression test covering every resistance in the table above runs as part of the repository build checks.

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