Time Trial Pacing Strategy for a 40km TT with Headwind & Tailwind
A classic scenario for time trial pacing strategies is to consider how to ride a race course that has a headwind for the first half followed by an equal tailwind for the second half of the course. This is a useful scenario to analyze to become better at pacing cycling time trials because it often occurs for out and back race courses. By using Optimal Cycling, we can systematically analyze the difference between riding such scenarios using a steady pacing strategy compared to the optimized strategy that the program solves for.
In this analysis, we are going to consider a flat 40 km TT course that has a headwind for the first 20 km followed by an equal tailwind for the last 20 km. We are going to solve for the optimal power pacing strategy using a critical power of 250, 300, and 350 watts to see how different power output levels affect the time savings obtained. We are going to look at scenarios with wind speeds of 0, 3, 5, and 8 m/s (0, 10.8, 18, and 28.8 km/h respectively).
The flat 40 km race course will be modeled with 428 points. Other notable parameters from the optimization model include:
- Rider Mass: 70 kg
- Bike Mass + Other Equipment: 8.5 kg
- Power Metric: CCAP
- Air Density: 1.18 kg/m^3
- CdA: 0.28 m^2
- Coefficient of Rolling Resistance: 0.004
Note that you can download the all the simulations done for this discussion here: Simulation Files for 40 km Flat TT with Headwind & Tailwind. You will need Optimal Cycling v0.9.1 or greater is required to run the simulation files. Depending on the speed of your computer, it can take several hours to run through all the simulation files.
The summary of the time savings that can be obtained using an optimized pacing strategy versus a start & steady strategy is shown below:
For the output of 250 watts, the “Start & Steady” strategies are shown below. This strategy consists of quickly going up to race power and holding it steady for the entire course. Plots 3-5 show how the racer travels much more slowly in the first half of the course compared to the second half.
Below are plots of the optimized power pacing strategies for the output of 250 watts, plotted by course position. In Plots 7-9, we see the optimized power pacing strategies generated by Optimal Cycling. The strategy can be described as going harder into the headwind and ease up in the tailwind.
Now, the same plots for the optimized power pacing strategies but plotted by time. In Plots 11-13, we can see that the portion of time spent fighting the headwind in the first half of the course becomes increasingly greater as the wind speed goes up.
What can we learn from these plots and the summary table? The most important thing to note is that it is important to vary your power on a course that has a headwind and tailwind portion. From Table #1, we see that varying power becomes important at headwind/tailwind speeds of 3 m/s and above (10.8 km/h).
The exact numbers vary for riders with differing power outputs but the overall idea to push harder as the headwind increases remains the same. In Table #1, we see that there is less time savings for riders that push high power outputs. This is caused by the fact that a rider with a higher power output will cover the course in less time and thus the time savings will be proportionately smaller. However, Table #1 shows that the time savings are still significant if an optimized pacing strategy is used over a steady power approach.
For an overall power output of 250 watts, a rider that varies his power can save 10 seconds over a rider that just rides steady on a course with 3 m/s wind. A savings of 10 seconds could easily mean the difference between several finishing positions. In Plot #7, we see that Optimal Cycling suggests a power output of about 268 watts going into the 3 m/s headwind and a power output of 225 watts coming back with the 3 m/s tailwind.
Varying power becomes increasingly more important as the wind speed goes up as shown by a possible time savings of 60 seconds for an overall power output of 250 watts when there is an 8 m/s wind (28.8 km/h). In Plot #9, we can see the optimized power pacing strategy for this specific scenario and Optimal Cycling suggests a power output of 278 watts going into the 8 m/s headwind and a power output of just 172 watts coming back with the 8 m/s tailwind. This shows that on courses with high winds, the race is largely decided by how hard you race going into the headwind. The ride back with the tailwind should be a relatively relaxing affair since you have a tailwind pushing you that allows you to sustain a high speed without much effort.
To view the optimized power output plots for a cyclist at 300 watts and at 350 watts, visit http://optimalcycling.com/2011/05/30/additional-plots-pacing-strategy-headwind/.
I hope you have enjoyed this article and increased your knowledge of effective pacing strategies.























Very interesting but it makes sense even if I don’t get the math. We have our State championship coming up (Colorado) and the course heads East and then South before returning on the same route. Typically winds here are out of the West so I’m curious how you’d play this (i.e. Tailwind followed by Headwind).
If you have a course profile for your State Championship or a description of it (ie: course length), I could model it and solve it for the optimized power.
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Optimal Cycling is software developed by Eric Wong that utilizes unique algorithms and technologies to provide accurate & detailed power pacing information for cyclists.
Optimal Cycling provides a comprehensive set of options and takes into account things such as acceleration, hills, wind, and varying efforts.
Optimal Cycling predicts your optimal power output at each point on a course and efficiently scales from as few as 10 points to as many as 10,000 points.
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