Design of Structural Glass as per ASTM E1300 Standard with Numerical Example

Design of Structural Glass as per ASTM E1300 Standard with Numerical Example

Structural glass is an essential component in modern architecture, providing both aesthetic appeal and functionality. However, ensuring the safety and performance of structural glass elements requires precise engineering. ASTM E1300 provides guideline for the determination of the load resistance of glass in buildings. In this article, we will explore the design guideline of ASTM E1300 with numerical example, and its application in structural glass design.

Understanding ASTM E1300

ASTM E1300, titled Standard Practice for Determining Load Resistance of Glass in Buildings, provides guidelines for evaluating the load resistance and determining the center of glass deflection under various loading conditions.

Features of ASTM E1300:

Factors Influencing Structural Glass Design

Several factors influence the strength and performance of structural glass as per ASTM E1300:

1. Glass Type and Thickness: The standard applies to different types of glass, including: Annealed glass, Heat-strengthened glass, Fully tempered glass, Laminated glass. Each type has unique mechanical properties that influence its resistance to breakage.

2. Loading Conditions: Wind load is the most critical for glass facade design. Typically design for wind governs all the time.

3. Support Conditions: The method considers different glass support configurations, such as:

Step-by-Step Design Procedure Using ASTM E1300

Step 1: Define the Design Load

Determine the design load as per National Building design code. i.e., ASCE 7, BNBC 2020.

Step 2: Select the Glass Type

Choose the appropriate glass type (annealed, tempered, laminated) based on application requirements.

Pro Tips:

Step 3: Choose the Glass Dimension and Thickness

Choose the glass dimension and a preliminary thickness as required by the design architect or client.

Step 4: Determine the Glass Resistance

Following the ASTM E1300 standard chart, determine Non-factored Load (NFL). Then using the Glass Type Factor (GTF) and load sharing factor (for DGU), determine the Load resistance capacity of the glass.

Step 5: Determine Center of Glass Deflection

Following the ASTM E1300 standard chart, or simply using the equation provided in Appendix X2.1, determine the center of glass deflection.

Step 6: Compare the Determined Value

Finally, compare the determined load resistance with the design load and deflection with the allowable deflection. If the load resistance capacity and allowable deflection is greater than the design load and determined deflection respectively, then the design is OK, otherwise, increase the glass thickness and repeat the design procedure.

Limitations of ASTM E1300

While ASTM E1300 provides a comprehensive framework, it has some limitations:

Numerical Example

In this example we will design a simple Double Glaze (DGU) glass with equal thickness. The basic glass specs is the following -

Glass Dimension 1750 x 2297 mm
Glass Thickness 8 mm FT + 12 mm AG + 8 mm FT 1
Glass Type DGU, FT

DGU Glass

The basic design data is -

Wind Pressure, $ P_z $ 3.78 kPa
Young Modulus, E 71700 MPa
Support Condition Four Edge, Simply Support

Check for Strength

Using the ASTM E1300 standard chart, we will determine the Non-factored Load (NFL). In this case, we will consider the probability of brakeage is 0.8%.

Non-factored load chart

As the both inner and outer glass thickness and type is same, we can simplify the calculation for only one lite.

Max non factored load carrying capacity of glass, NFL 1.8 kPa
Glass type factor, GTF 3.6 2
Load sharing factor, LS 2 3
Load resisting capacity of the glass, LR = NFL × GTF × LS 12.96 kPa
Load resistance ratio = $ P_z / LR $ 0.29 < 1 OK

Glass type factor     Load sharing factor

Check for Deflection

We will use equations method to determine the center of glass deflection. For equal glass thickness and type,

Maximum wind pressure on a single lite, $ q = P_z / LS $ 1.89 kPa
$ r_0 = 0.553 - 3.83 (a/b) + 1.11 (a/b)^2 - 0.0969 (a/b)^3 $ -2.781
$ r_1 = - 2.29 + 5.83 (a/b) - 2.71 (a/b)^2 + 0.2067 (a/b)^3 $ 2.091
$ r_2 = 1.485 - 1.908 (a/b) + 0.815 (a/b)^2 - 0.0822 (a/b)^3 $ 0.199
$ x = ln[ln[\frac{q(ab)^2}{Et^4}]] $ 1.536
Deflection, $ δ = t × exp(r_0+r_1 x+r_2 x^2) $ 19.6 mm
Allowable deflection, $ δ_a $ = b/60 4 29.2
Deflection ratio, $ δ / δ_a $ 0.67 < 1 OK

Conclusion

The design of structural glass as per ASTM E1300 ensures safety and reliability in modern construction. By considering factors like glass type, loading conditions, support configurations, and probability of breakage, engineers can optimize glass structures for both aesthetics and performance. Understanding and applying ASTM E1300 is important for achieving safe and durable glass installations in buildings.

For further information, consulting the official ASTM E1300 standard and working with experienced structural engineers is highly recommended.


  1. FT = Full Tempered, AG = Air Gap 

  2. ASTM E1300, Table 2 

  3. ASTM E1300, Table 5 

  4. AS 1288:2006 - Australian Standard