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Sizing a Blind Flange: PN Class per EN 1092-1 and Thickness Checks Around EN 13445

· 4 min read
Yurii
Інженер з автоматизації CAD

A blind flange looks simple: a round plate with a bolt circle. Yet several checks compete to set its thickness – and not always the one you expect. This post walks from operating pressure to recommended plate thickness step by step.

A German version of this article is available — switch the language to Deutsch.

:::info Tool The Blind Flange Calculator performs every step described here and runs entirely in the browser. :::

1. The PN class per EN 1092-1​

EN 1092-1 specifies the connecting dimensions of steel flanges; the blind flange is flange type 05. For each combination of nominal size (DN) and pressure class (PN) it defines, among others:

  • flange outside diameter D
  • bolt circle diameter K
  • number and size of bolts

The standard classes are PN 2.5 – 6 – 10 – 16 – 25 – 40 – 63 – 100 – 160 – 250 – 320 – 400. The calculator starts at PN 10 and selects the next class up that covers the operating pressure and is standardised for the chosen DN:

Operating pressureSelected class
10 barPN 10
12 barPN 16
40 barPN 40
41 barPN 63

:::caution PN is not an allowable pressure The PN class designates connecting dimensions. The pressure actually allowed at a given temperature depends on the material and is governed by the pressure/temperature ratings in EN 1092-1. At elevated temperature a PN 16 flange may carry considerably less than 16 bar. :::

2. Allowable stresses​

For non-austenitic steels, EN 13445-3 takes the nominal design stress as the lower of the yield- and tensile-based values, each with its safety factor:

f = min( R_p0.2/T / 1.5 ; R_m/20 / 2.4 )
f_test = R_p0.2/T_test / 1.05

The calculator simplifies to the yield-based term (R_p0.2/T / 1.5 in operation, R_p0.2 / 1.05 for the test). For materials with a low tensile strength relative to yield, check the tensile criterion by hand.

3. Which check sets the thickness?​

The required thickness is the maximum of four criteria:

CriterionIdeaLoad case
Strength (operation)Bending moment from pressure force × lever arm to the bolt circleoperating pressure, f
Strength (test)Same moment under test pressuretest pressure, f_test
PlasticityPlate bending stress stays below yieldtest pressure
StiffnessCentre deflection ≤ 1 mmoperating pressure

The corrosion allowance is added to the minimum thickness, which is then rounded up to the next commercially available plate thickness.

The stiffness criterion is easily underestimated: a plate can be strong enough and still deflect so much that the gasket unloads at its inner edge and leaks.

Worked example: circular plate under pressure​

The plate formulas come from classical plate theory (simply supported circular plate under uniform load). Inputs: pressure p = 1.6 MPa (16 bar), effective radius R = 125 mm, thickness t = 20 mm, E = 200 000 MPa, ν = 0.3.

Maximum bending stress at the centre:

σ = 3 · p · R² · (3 + ν) / (8 · t²)
= 3 · 1.6 · 125² · 3.3 / (8 · 20²) = 77.34 MPa

Centre deflection, with plate stiffness D = E · t³ / (12 · (1 − ν²)):

w = (5 + ν) · p · R⁴ / (64 · D · (1 + ν)) = 0.170 mm

Both values are part of the calculator's automated tests and are published as a validation case on the documentation page.

4. Bolts and gasket​

At low pressure and large DN, the bolt load is often governed not by the operating pressure but by gasket seating – the load needed before any pressure is applied. With the classical gasket model and factors m and y:

W_m1 = π · G · b · y

with effective gasket diameter G, effective gasket width b and seating stress y. For G = 250 mm, b = 12 mm and y = 11 MPa (graphite):

W_m1 = π · 250 · 12 · 11 ≈ 103 673 N

The calculator compares the provided bolt area (count × stress area) with the largest requirement from seating, operation and test, and names the governing case.

Test pressure​

For the pressure test per EN 13445-5 the minimum is

P_t = max( 1.25 · P_d · f_a / f_T ; 1.43 · PS )

with the nominal design stress at test temperature f_a and at design temperature f_T. Enter the test pressure from your vessel specification in the calculator when you have it – it takes precedence over the automatically derived value.

Common mistakes​

  • Treating the PN class as the allowable pressure – a real safety risk at high temperature.
  • Forgetting the corrosion allowance, or applying it to one side only.
  • Checking only the operating case. Test pressure and gasket seating often govern.
  • Rounding the standard thickness down instead of up.

:::caution Note The calculator supports preliminary design and does not implement EN 13445-3 in full. The current editions of EN 1092-1 and EN 13445 and the project specification govern. Release requires a qualified engineer. :::

Open the tool: Blind Flange Calculator · Documentation

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