Ground Strap Inductance Calculator

Ground Strap Logo

Grounding straps are used to provide a low-impedance path for electrical currents to flow safely into the ground. This plays a important role to find the effectiveness of grounding systems and prevent unwanted electrical interference and noise. To have the lowest inductance, usually a wide flat strap is used to make the best ground connection. You can read more about it here.

Understanding Ground Strap Inductance:

Ground strap inductance is paramount in ensuring robust grounding across a diverse array of applications, spanning electrical systems, automotive engineering, and electronics manufacturing. This comprehensive guide delves into the intricacies of ground strap inductance, providing invaluable insights for practitioners across industries.

Effect of Inductance on Ground Straps. Inductance in ground straps can lead to:

Voltage Drops: When electric current passes through the strap, the inductance induces a voltage drop, potentially impacting the operation of delicate electronic systems.

Noise and Interference:Inductance might also bring about disturbances and disruptions in the system, which could lead to challenges in maintaining signal integrity.

Minimizing Inductance in Ground Straps To mitigate the effects of inductance, consider the following:

Minimize Length: Ensure that the grounding strap is kept as brief as feasible to minimize inductance.

Use Flat Ground Straps:Flat ground straps exhibit reduced inductance in contrast to circular conductors.

Increase Width: Expanding the breadth of the strap while maintaining its length constant may lead to a decrease in inductance.

Parallel Straps: Linking numerous ground straps simultaneously in parallel can diminish the total inductance.

Bonding to a Reference Plane: Connecting the ground strap to a reference plane, like the chassis, can aid in minimizing overall inductance.

Types of Ground Conductors: In the realm of ground conductors, two prevalent varieties exist: cylindrical conductor ground wire and flat ground strap. Particularly in high-frequency scenarios, flat ground straps are favored over their cylindrical counterparts because of their reduced inductance.

Recommended Practices:To guarantee effective grounding and reduce inductance:

1. Implement short ground straps with a length-to-width ratio of 3:1 or lower.

2. Connect the equipment enclosure to the ground reference plane at multiple points, ideally at all four corners.

3. Utilize tinned or silver-plated copper braid for ground straps to inhibit corrosion.


Ground straps Grounding systems are employed across diverse applications to offer a pathway with minimal impedance for the safe dissipation of electrical currents into the ground. This function is pivotal in upholding the security of electrical apparatuses and networks, while also mitigating undesired electrical disturbances and noise.

In high-frequency applications Flat ground straps are frequently favored over circular conductor ground wires because they offer reduced inductance.For power frequency applications, “Round conductors for grounding wires typically suffice, whereas flat ground straps exhibit improved performance at elevated frequencies. Moreover, grounding straps serve the crucial function of establishing a secure and dependable route for electrical currents to dissipate into the ground during instances of short circuits or sudden surges. This holds significant importance in scenarios prioritizing electrical safety, such as within medical apparatus, telecommunications infrastructure, and industrial control setups.”


By thoroughly understanding the profound impact of inductance on ground straps and diligently adhering to the recommended guidelines and best practices, you can confidently ensure the establishment of dependable and highly effective grounding mechanisms within your electrical systems, thereby enhancing overall safety and operational efficiency.

This online calculator helps you calculate the value of inductance for the grounding strap, when you enter the length, width and thickness of the strap.

Length (L)
Width (w)
Thickness (t)


\[ Strap\;Inductance = 0.2 * L \left( ln \left(\frac{2 * L}{w + t}\right) + \frac {0.223 (w + t)}{L} + 0.5 \right)\]

where :

  • L = Length
  • w=Width
  • t=Thickness

Click on the below links to access other similar tools




Any questions? Drop them here!