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Calculating the Maximum Attenuation for Optical Fiber Links

Cisco - Calculating the Maximum Attenuation for Optical Fiber Links

Document ID: 27042

Updated: Mar 30, 2005

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Introduction

This document describes how to calculate the maximum attenuation for an optical fiber. You can apply this methodology to all types of optical fibers in order to estimate the maximum distance that optical systems use.

Note: Always perform measurements in the field.

Prerequisites

Requirements

There are no specific requirements for this document.

Components Used

This document is not restricted to specific software and hardware versions.

Conventions

Refer to Cisco Technical Tips Conventions for more information on document conventions.

What is Attenuation?

Attenuation is a measure of the loss of signal strength or light power that occurs as light pulses propagate through a run of multimode or single-mode fiber. Measurements are typically defined in terms of decibels or dB/km.

Wavelength

The most common peak wavelengths are 780 nm, 850 nm, 1310 nm, 1550 nm, and 1625 nm. The 850 nm region, referred to as the first window, was used initially because of the support for the original LED and detector technology. Today, the 1310 nm region is popular because of the dramatically lower loss and lower dispersion.

You can also use the 1550 nm region, which can avoid the need for repeaters. Generally, performance and cost increase as wavelength increases.

Multimode and single-mode fibers use different fiber types or sizes. For example, single-mode fiber uses 9/125 um and multimode uses 62.5/125 or 50/125. The different size fibers have different optical loss dB/km values. Fiber loss depends heavily on the operating wavelength. Practical fibers have the lowest loss at 1550 nm and the highest loss at 780 nm with all physical fiber sizes (for example, 9/125 or 62.5/125).

When you start to calculate the maximum distances for any optical link, consider tables 1 and 2:

Table 1 – For Wavelength 1310nm

  Attenuation/ Km (dB/Km) Attenuation/optical connector (dB) Attenuation/joint (dB)  
Min 0.3 0.4 0.02 Best Conditions
Average 0.38 0.6 0.1 Normal
Max 0.5 1 0.2 Worst situation

Table 2 – For Wavelength 1550nm

  Attenuation/ Km (dB/Km) Attenuation/optical connector (dB) Attenuation/joint (dB)  
Min 0.17 0.2 0.01 Best Conditions
Average 0.22 0.35 0.05 Normal
Max 0.4 0.7 0.1 Worst situation

Here is an example of a typical situation in the field:

max_att_27042.gif

Estimate the Attenuation on the Optical Link

You can now calculate the attenuation for this link. You can arrive at the total attenuation (TA) of an elementary cable section as:

TA = n x C + c x J + L x a + M

where:

  • n—number of connectors

  • C—attenuation for one optical connector (dB)

  • c—number of splices in elementary cable section

  • J—attenuation for one splice (dB)

  • M—system margin (patch cords, cable bend, unpredictable optical attenuation events, and so on, should be considered around 3dB)

  • a—attenuation for optical cable (dB/Km)

  • L—total length of the optical cable

When you apply this formula to the example, and assume certain values for the optical cards, you obtain these results:

For wavelength 1310nm: Normal

TA = n x C + c x J + L x a + M = 2 x 0.6dB + 4x 0.1dB + 20.5Km x 0.38dB/Km + 3dB = 12.39dB

For wavelength 1310nm: Worst Situation

TA = n x C + c x J + L x a + M = 2 x 1dB + 4x 0.2dB + 20.5Km x 0.5dB/Km + 3dB = 16.05dB

For wavelength 1550nm: Normal

TA = n x C + c x J + L x a + M = 2 x 0.35dB+ 4x 0.05dB+ 20.5Km x 0.22dB/Km+ 3dB = 8.41dB

For wavelength 1550nm: Worst Situation

TA = n x C + c x J + L x a + M = 2 x 0.7dB+ 4x 0.1dB+ 20.5Km x 0.4dB/Km+ 3dB = 13dB

Assume that the optical card has these specifications:

Tx = - 3 dB to 0dB at 1310nm

Rx = -20 dB to -27 dB at 1310nm

In this case, the power budget is between 27 dB and 17 dB.

If you consider the worst card, which has the power budget at 17 db at 1310nm, and the worst situation for the optical link to be 16.05dB at 1310nm, you can estimate that your optical link will work without any problem. In order to be sure of this,you must measure the link.

Related Information

Updated: Mar 30, 2005
Document ID: 27042