The ESD Control Program Handbook. Jeremy M. Smallwood

The ESD Control Program Handbook - Jeremy M. Smallwood


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ESD control flooring Not defined Not defined ESD protective packaging Surface resistance ≥1011 Ω Surface and volume resistance ≥1011 Ω Antistatic General Widely used to described materials used in static control; can mean almost anything Not defined The property of a material that inhibits triboelectric charging (ESD ADV1.0‐2009) ESD control footwear Note: Has defined meaning under ISO 20345 in process industry hazard work Not defined Not defined ESD control flooring Not defined Not defined ESD protective packaging Not defined Materials that have reduced amount of charge accumulation as compared with standard packaging materials
Object Measurement Conductive Dissipative Insulative
Material Volume resistivity (Ωm) <105 ≥105 to 109 ≥109
Clothes Surface resistance (Ω) <2.5 × 1010 ≥2.5 × 1010
Footwear Leakage resistance (Ω) <105 ≥105 to <108 ≥108
Gloves Leakage resistance (Ω) <105 ≥105 to –<108 ≥108
Floor Leakage resistance (Ω) <105 ≥105 to <108 ≥108

      1.7.4 Point‐to‐Point Resistance

      

      1.7.5 Resistance to Ground

      As explained earlier, in ESD control work, voltages on conductors are often eliminated or controlled by providing an electrical connection for the charge to pass to earth (ground). It is often required to know the resistance from an object or surface to ground to help understand the charge dissipation paths. This is known as resistance to ground. Examples of measurement methods for this are given in Chapter 11.

      1.7.6 Combination of Resistances

equation equation Schematic illustration of the resistances in series in which the series starts from R1 and ends in Rn. Schematic illustration of the resistances in series in which the parallel starts from R1 and ends in Rn.

equation

      The variable C is the capacitance of the conductor. In electrostatics, any conductive object has capacitance; it is just the relationship between the stored charge and the object's voltage.

      In practice, the capacitance of an object can vary with proximity of other conductors and materials (see Chapter 2).

      A charged capacitor stores energy. The energy W stored in a capacitance C at voltage V is given by

equation

      This can also be expressed as

equation

      An object in free space (with nothing in the near vicinity) still has capacitance. For a spherical conductor of radius r in air or a vacuum, this capacitance C is

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