Learning why the natural rubber failed as a lining material for this pipeline
First, the team needs to find out why the natural rubber failed so quickly. Using Knovel’s basic search, the team lead enters ‘natural rubbers,’ to find information on the material. (Click on the image below to run the search yourself.)

The engineer clicks on the first title, Slurry Systems Handbook and finds sections that are relevant to his query. He selects Section ‘10.4 Natural Rubbers’:

Although the material meets the particle size requirement, the upper limit temperature of this material is clearly not high enough.
Selecting a suitable material replacement for the pipeline lining
The pipeline operates at 90˚C which is greater than the limit temperature of this material which is 65˚C. By operating at a temperature greater than the limiting temperature of the pipeline material one would expect that degradation of the pipeline would occur quite readily.
Browsing through Chapter 10 of the book, the engineer doesn’t find any of the natural rubbers viable but does come across a neoprene rubber for specific slurry handling applications at higher temperatures.

The engineer reads the description of this rubber and finds more information supporting his decision to use neoprene rubber as a lining material for new pipeline.
Performing a qualitative cost analysis
Now that a suitable material has been selected as the new lining for the steel pipeline, the engineer can begin to approximate the cost of new lining material vs. old. Using a buyer guide the engineer finds that the amount of neoprene needed for a 10-m section of the pipeline would cost about $730, compared to $1180 for the old natural rubber lining.
Now the engineer has to provide a quantitative analysis of the corrosion of the steel pipeline after the lining failed. The engineer searches Knovel for ‘corrosion rate equation’.

He clicks on Uhlig’s Corrosion Handbook (2nd Edition) then clicks through to the ‘index’ section for the index term ‘Berger-Hau Relation, erosion-corrosion rate.’ This equation will effectively describe the rate of corrosion after the rubber lining failed.
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