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$$v_m(z) = c_r(z) \cdot c_o(z) \cdot v_b$$
An Excel sheet based on EN 1991-1-4 provides a transparent, auditable, and flexible tool for wind load calculations. It eliminates repetitive manual steps and ensures consistent application of the code. The sheet described here covers:
For professional use, always verify against the National Annex of the country where the structure is located (e.g., UK NA to BS EN 1991-1-4, DIN NA for Germany). The sheet should be locked and validated to prevent inadvertent changes to code constants.
References
Review: Wind Load Calculation Excel Sheets (Eurocode EN 1991-1-4)
Rating: ★★★★☆ (4/5) – Essential for Efficiency, but Requires Expert Verification
[ v_b = c_dir \cdot c_season \cdot v_b,0 ] Where: wind load calculation excel sheet eurocode
In Excel:
v_b = c_dir * c_season * v_b0
A well-designed Excel sheet contains the following tabs/sections:
| Section | Content | |---------|---------| | Input | Project name, location, basic wind velocity (from wind map), terrain category, building dimensions (height, width, depth), roof type, orography flag. | | National Annex Parameters | Dropdowns for selecting country-specific values (e.g., UK NA, Germany NA, France NA) to modify ( c_dir ), ( c_season ), and ( \rho ). | | Terrain & Velocity | Automated lookup of ( z_0 ), ( z_min ) from EN 1991-1-4 Table 4.1. Calculation of ( k_r ), ( c_r(z) ), ( v_m(z) ), ( I_v(z) ), and ( q_p(z) ). | | Pressure Coefficients | Selection of zone (A, B, C, D, E for walls; F, G, H, I for roofs). Computation of ( c_pe,10 ) based on h/d ratio. | | Result Summary | Final design pressures (kN/m²) for each zone at relevant heights. Total wind force in X and Y directions. | | Graphs | Profile of ( q_p(z) ) vs. height. | $$v_m(z) = c_r(z) \cdot c_o(z) \cdot v_b$$ An
=I * c_pe (with c_pe from manual table lookup initially).
| Limitation | Description | |------------|-------------| | Rectangular only | Does not include cylindrical, lattice, or free-form structures | | No dynamic analysis | ( c_s c_d ) uses simplified method; not for wind-sensitive structures (( h > 200m ), slender, low damping) | | No internal pressure | ( c_pi ) is user-defined (default ±0.2 for sealed building) | | No along-wind / cross-wind | Only static equivalent force | | No topographic complexity | ( c_o(z) = 1.0 ) assumed |
[ q_p(z) = [1 + 7 \cdot I_v(z)] \cdot 0.5 \cdot \rho \cdot v_m^2(z) ] For professional use, always verify against the National
Where ( \rho = 1.25 , kg/m^3 ) (air density).
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