Data Source and Methodology

This calculator provides estimations based on standard engineering formulas and material properties. The calculations for mesh weight assume the material is **standard steel**, which has a density ($\rho$) of **$7850 \text{ kg/m}^3$ ($0.2836 \text{ lbs/in}^3$)**. This is a common value derived from standards such as **ASTM A1064/A1064M** for steel wire reinforcement.

All calculations are based rigorously on the formulas and data provided by these sources. For materials other than standard steel (e.g., stainless steel, aluminum), the weight calculation will differ.

The Formulas Explained

The calculator uses two distinct sets of formulas based on your selected tab.

1. Mesh Properties (Weight & Open Area)

These formulas determine the physical specifications of the mesh itself.

Mesh Pitch ($P$): The pitch is the center-to-center distance between two parallel wires. It is the sum of the aperture (opening) and one wire diameter.

$P = A + D$
  • $P$ = Pitch (center-to-center spacing)
  • $A$ = Aperture (clear opening between wires)
  • $D$ = Wire Diameter

Open Area ($OA$): The open area is the percentage of the total mesh surface that is not blocked by wires. It's a ratio of the open space to the total space, squared (for a square area).

$OA \text{ (\%)} = \left( \frac{A}{P} \right)^2 \times 100 = \left( \frac{A}{A + D} \right)^2 \times 100$

Weight per Area ($W$): The weight is calculated by finding the total volume of steel wire per square unit of area and multiplying it by the density of steel ($\rho$). For a 1m x 1m panel, the total length of wire is the number of wires in each direction ($1/P$) times 1m, summed for both directions.

$W \text{ (kg/m}^2\text{)} = \frac{\rho \times \pi \times D_m^2}{2 \times P_m}$
  • $\rho$ = Density of Steel ($7850 \text{ kg/m}^3$)
  • $D_m$ = Wire Diameter in meters
  • $P_m$ = Pitch in meters

2. Quantity Estimation (for Area)

These formulas estimate the total material needed for a specific job area.

Total Area ($TA$): This is the simple geometric area of the space you need to cover.

$TA = \text{Area Length} \times \text{Area Width}$

Total Mesh Required ($TM$): This is the total area plus an allowance for overlapping seams and waste.

$TM = TA \times \left( 1 + \frac{\text{Overlap \%}}{100} \right)$

Glossary of Variables

  • Wire Diameter (D): The thickness of a single wire strand.
  • Aperture (A): The clear, open space between two adjacent parallel wires.
  • Pitch (P): The center-to-center distance from one wire to the next ($P = A + D$).
  • Open Area (%): The percentage of the mesh surface that is open space. Crucial for airflow, sifting, or fluid passage.
  • Weight per Area: The mass of the mesh for a given unit of area (e.g., kg/m² or lbs/ft²). Essential for structural load calculations and shipping.
  • Overlap (%): An allowance added to the total area to account for overlapping sections of mesh, a common practice when reinforcing concrete slabs.

How It Works: A Step-by-Step Example

Example 1: Calculating Mesh Properties

You need to find the specifications for a mesh with a 5 mm wire diameter and a 50 mm aperture.

  1. Select the "Properties (Weight & Open Area)" tab.
  2. Enter 5 in "Wire Diameter" and select mm.
  3. Enter 50 in "Aperture" and select mm.
  4. Results:
    • Pitch ($P$): $5 \text{ mm} + 50 \text{ mm} = 55 \text{ mm}$
    • Open Area ($OA$): $(50 / 55)^2 \times 100 = (0.909)^2 \times 100 = 82.6\%$
    • Weight ($W$): Using the formula, this results in $\approx 5.56 \text{ kg/m}^2$ ($1.14 \text{ lbs/ft}^2$).

Example 2: Calculating Mesh Quantity

You are pouring a concrete slab that is 30 feet long by 20 feet wide. Your engineer specifies a 15% overlap for the mesh reinforcement.

  1. Select the "Quantity (for Area)" tab.
  2. Enter 30 in "Area Length" and select feet.
  3. Enter 20 in "Area Width" and select feet.
  4. Enter 15 in "Overlap Percentage".
  5. Results:
    • Total Area ($TA$): $30 \text{ ft} \times 20 \text{ ft} = 600 \text{ ft}^2$
    • Overlap / Waste: $600 \text{ ft}^2 \times (15 / 100) = 90 \text{ ft}^2$
    • Total Mesh Required ($TM$): $600 \text{ ft}^2 + 90 \text{ ft}^2 = 690 \text{ ft}^2$

Frequently Asked Questions (FAQ)

What is the difference between Aperture, Pitch, and Mesh Count?

Aperture is the clear opening between wires. Pitch is the center-to-center distance between wires. Mesh Count (not used in this calculator) is the number of openings per linear inch. For example, a 2-mesh screen has 2 openings per inch. You can calculate pitch from mesh count: $\text{Pitch (inch)} = 1 / \text{Mesh Count}$.

What material density is used in this calculation?

The weight calculation assumes a standard steel density of $7850 \text{ kg/m}^3$. If you are using a different material like aluminum (approx. $2700 \text{ kg/m}^3$) or stainless steel (approx. $8000 \text{ kg/m}^3$), the weight will be different. The Open Area calculation is independent of material.

Does this calculator work for both woven and welded mesh?

Yes. The formulas for weight and open area are based on the geometry (wire diameter and spacing) and are applicable to both welded wire mesh (WWM) and woven wire mesh, assuming a square or rectangular grid.

What is a typical overlap percentage for concrete slabs?

A typical overlap allowance is between 10% and 15%. However, you should always follow the specifications provided by the project's structural engineer or local building codes, which may require a specific overlap distance (e.g., "one full mesh square plus 2 inches").

Why is Open Area important?

Open area is a critical specification for applications involving sifting, filtering, or airflow. A high open area allows more to pass through, while a low open area provides greater material strength or finer filtering.

How do I calculate the weight of a specific roll or sheet?

Use the "Properties" calculator to find the weight per area (e.g., in $\text{kg/m}^2$). Then, calculate the total area of your roll or sheet ($\text{Length} \times \text{Width}$) and multiply it by the weight per area.
$\text{Total Weight} = \text{Weight per Area} \times \text{Total Area of Roll}$.

Tool developed by Ugo Candido. Construction and materials content reviewed by the CalcDomain Engineering Editorial Board.
Last accuracy review: