Glulam Beam Calculator

Free glulam beam calculator for sizing, span, deflection, bending, shear & bearing checks. Instant NDS ASD results for residential & commercial beams.
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Quickly size glulam beams with this free online calculator. Enter your span, tributary width, loads, and support conditions to get instant recommendations for beam depth, along with full structural checks for bending stress, shear, bearing, and deflection (L/360, L/240, etc.).

Supports common glulam grades (24F-1.8E, 24F-V8, etc.), imperial & metric units, multiple load types, and adjustment factors per NDS 2024. Ideal for residential floors, roof beams, garage headers, decks, and commercial projects.

Get accurate preliminary designs, compare sizes, estimate weight & cost, and review formulas, all in one powerful tool. Results are for preliminary use; always verify with a licensed structural engineer.

Glulam Beam Calculator

Free online tool for sizing, span, load capacity, deflection, bending, shear & bearing checks — for engineered wood beam design in residential & commercial construction.

Currently: Imperial
⚡ Quick Load Presets
📌 Geometry & Span
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in
ft
↓ Loads
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lb
🌳 Material & Grade
📈 Live Beam Diagram
✅ Results
Recommended Beam Size
NDS Adjustment Factors Applied
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↕ Reactions & Section Properties
📈 Deflection Analysis

Calculate immediate, long-term (creep), and total deflection for any glulam beam configuration. Inputs are shared with the Beam Sizing tab.

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in
% (150% = 1.5×ΔDL)
📊 Deflection Results
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Deflection Curve (Exaggerated)
⚙️ Detailed Stress Checks (NDS ASD)

Full demand-to-capacity check for bending, shear, and bearing. Uses inputs from the Sizing tab.

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📋 Stress Check Results
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📋 Full Stress Summary Table
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⚖️ Beam Weight & Cost Estimator
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📊 Weight & Cost Results
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📋 Beam Size Comparison Table

Compares standard glulam sections for your span and load. The optimal (passing, most economical) size is highlighted. Uses inputs from the Sizing tab.

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🌳 Material Comparison: Glulam vs LVL vs Solid Sawn
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📚 Formulas Used in Calculations

All formulas reference NDS 2024 (National Design Specification for Wood Construction). Results are Allowable Stress Design (ASD).

1. Loads & Total Load

Total Design Load (ASD)
$$w_{total} = (w_{LL} + w_{DL} + w_{SL}) \times L_{trib}$$
$$w = \text{load per unit length (plf or kN/m)}$$

2. Bending Moment

Simply Supported – Uniform Load
$$M_{max} = \frac{wL^2}{8}$$
Simply Supported – Center Point Load
$$M_{max} = \frac{PL}{4}$$
Cantilever – Uniform Load
$$M_{max} = \frac{wL^2}{2}$$
Fixed-Fixed – Uniform Load
$$M_{max} = \frac{wL^2}{12} \text{ (at ends)}$$

3. Section Properties

Moment of Inertia
$$I = \frac{b \cdot d^3}{12}$$
Section Modulus
$$S = \frac{b \cdot d^2}{6}$$
Cross-Sectional Area
$$A = b \times d$$

4. Bending Stress Check

Actual Bending Stress
$$f_b = \frac{M}{S}$$
Adjusted Allowable Bending Stress (NDS)
$$F'_b = F_b \cdot C_D \cdot C_M \cdot C_t \cdot C_V \text{ (or } C_L\text{, governs)}$$
Volume Factor (NDS Eq. 5.3-1)
$$C_V = K_L \left(\frac{21}{L}\right)^{1/x} \left(\frac{12}{d}\right)^{1/x} \left(\frac{5.125}{b}\right)^{1/x} \leq 1.0$$
where x = 10 for DF-L, 20 for SP; KL = 1.09 for cantilever, 1.0 others
Beam Stability Factor (simplified — NDS 3.3.3)
$$R_B = \sqrt{\frac{l_u \cdot d}{b^2}}$$
$$F_{bE} = \frac{1.20 \cdot E'_{min}}{R_B^2}$$
$$\alpha = \frac{F_{bE}}{F^*_b}, \quad C_L = \frac{1+\alpha}{1.9} - \sqrt{\left(\frac{1+\alpha}{1.9}\right)^2 - \frac{\alpha}{0.95}}$$

5. Shear Stress

Actual Horizontal Shear (NDS 3.4.2)
$$f_v = \frac{1.5 \cdot V}{A}$$
Adjusted Allowable Shear
$$F'_v = F_v \cdot C_D \cdot C_M \cdot C_t$$

6. Deflection

Midspan Deflection – Simply Supported, UDL
$$\Delta = \frac{5 w L^4}{384 E I}$$
Midspan Deflection – Simply Supported, Center Point Load
$$\Delta = \frac{P L^3}{48 E I}$$
Cantilever Deflection – UDL (at free end)
$$\Delta = \frac{w L^4}{8 E I}$$
Long-Term Deflection (NDS Appendix F)
$$\Delta_{LT} = K_{cr} \cdot \Delta_{DL} + \Delta_{LL}$$
Kcr = 1.5 dry, 2.0 wet service
Pre-Camber Recommendation
$$\Delta_{camber} = 1.5 \times \Delta_{DL}$$

7. Bearing Stress

Bearing Stress (Compression ⊥ to Grain)
$$f_{c\perp} = \frac{R}{b \cdot L_{bearing}}$$
$$F'_{c\perp} = F_{c\perp} \cdot C_M \cdot C_t \cdot C_b$$

8. Beam Weight

Self-Weight
$$W = \frac{b \cdot d}{144} \times L \times \rho$$
b, d in inches; L in feet; ρ in pcf → Weight in lb
⚠️ Disclaimer: This calculator provides preliminary design estimates per NDS ASD principles. All structural designs must be reviewed and verified by a licensed structural engineer before construction. Results do not substitute for a stamped engineering report.
❓ Frequently Asked Questions
How far can a glulam beam span?

Glulam beams can span significantly further than solid sawn lumber. Typical residential glulam spans range from 10 to 30 ft (3–9 m) for floor beams and up to 40 ft (12 m) for roof beams. Large commercial glulam girders can span 60–100+ ft. A common rule of thumb: minimum beam depth ≈ span ÷ 20 (for floors). Our Beam Sizing tab calculates the exact required depth based on your load, grade, and support conditions.

What size glulam beam do I need?

The required beam size depends on span, tributary width, loads (live + dead), grade, deflection limits, and support conditions. Use the Beam Sizing tab to enter your parameters — the calculator iterates through standard depths until all strength and serviceability checks pass, then recommends the minimum adequate section (e.g., 5-1/8" × 16-1/2").

What is the difference between 24F-1.8E and 24F-V8 glulam?

Both are 24F-grade beams with Fb = 2,400 psi, but 24F-1.8E (also called 24F-V4) has an unbalanced layup — the stronger tension laminations are at the bottom, optimized for simple-span positive bending. 24F-V8 is balanced — equal top and bottom laminates — making it suitable for continuous or cantilevered beams where negative bending occurs at supports. Using a V4 layup in a cantilever risks premature failure on the tension face.

What is the Volume Factor (C_V)?

The Volume Factor (C_V) reduces the allowable bending stress for larger glulam members, reflecting the statistical fact that larger volumes are more likely to contain a strength-reducing defect. Per NDS Eq. 5.3-1: C_V = (21/L)^(1/x) × (12/d)^(1/x) × (5.125/b)^(1/x), where x = 10 for Douglas Fir. C_V is always ≤ 1.0. Large, long beams may see C_V values of 0.80–0.90.

What deflection limit should I use?

Common limits per IBC/NDS: L/360 for floor live load (limits visible sag and cracked plaster); L/240 for roof live load or total deflection; L/480 for floors with brittle finishes (tile, stone). The denominator is a fraction of the span. For a 20 ft span: L/360 = 0.67 in, L/240 = 1.0 in. Use L/360 for most residential floor beams.

Are glulam beams stronger than LVL?

Both are engineered wood products with superior and predictable strength vs solid sawn lumber. LVL (Laminated Veneer Lumber) typically has higher bending stress values (Fb ≈ 2,600–3,100 psi) in smaller sizes and is available in greater depths, but glulam is preferred for long spans (20 ft+), architecturally exposed applications (appearance grades), and large custom sections. Glulam is also available in wider widths and curved configurations.

How much does a glulam beam weigh?

Weight = (b × d / 144) × L × density. Douglas Fir glulam density ≈ 35 pcf (560 kg/m³). Example: 5-1/8" × 16-1/2" × 20 ft beam = (5.125 × 16.5 / 144) × 20 × 35 ≈ 412 lb (187 kg). Use the Weight & Cost tab for exact calculations including cost estimates.

What is load duration factor (CD)?

Wood's strength increases for short-duration loads and decreases for sustained loads. NDS Table 2.3.2: CD = 0.9 for permanent loads (50+ years), 1.0 for occupancy live loads (10 years), 1.15 for roof snow loads (2 months), 1.25 for construction loads (7 days), 1.6 for wind/seismic. If multiple loads are combined, use the CD for the shortest duration load in the combination.

Can I use this calculator for commercial buildings?

Yes, for preliminary design and sizing estimates in commercial glulam beam design. However, commercial projects typically require a licensed structural engineer to perform final calculations, apply all applicable load combinations (ASCE 7), seismic/wind analysis, connection design, and stamp permit drawings. Use this tool to explore sizing options and then verify with a professional.

🌳 Glulam Grade Reference Chart
24F-1.8E
Fb = 2,400 psi
Fv = 265 psi
E = 1.8M psi
Emin = 0.95M psi
Fc⊥ = 650 psi
Douglas Fir, Unbalanced (V4). Best for simple spans. Most common.
24F-V8
Fb = 2,400 psi
Fv = 265 psi
E = 1.8M psi
Emin = 0.95M psi
Fc⊥ = 650 psi
Douglas Fir, Balanced. Use for cantilevers & continuous beams.
26F-1.9E
Fb = 2,600 psi
Fv = 265 psi
E = 1.9M psi
Emin = 1.0M psi
Fc⊥ = 650 psi
High capacity DF. Good for heavily loaded or long-span beams.
20F-1.5E
Fb = 2,000 psi
Fv = 230 psi
E = 1.5M psi
Emin = 0.80M psi
Fc⊥ = 560 psi
Economy grade. Lower load / shorter spans. DF or SP.
16F-1.3E
Fb = 1,600 psi
Fv = 195 psi
E = 1.3M psi
Emin = 0.69M psi
Fc⊥ = 425 psi
Spruce-Pine-Fir. Budget option for light loads.

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⚠️ Disclaimer: Results are for preliminary design assistance only, based on NDS 2024 ASD principles. All structural calculations must be verified by a licensed structural or civil engineer before construction, permitting, or procurement. SteelSolver.com accepts no liability for design decisions made using this tool.
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