'12 E550 cab Tire Pressure
Last edited by nawlinstornado; Oct 10, 2012 at 08:46 AM.
Over-pressurizing a tire causes it to "round" and reduce the contact patch. Doing this to a rear results in oversteer.
More likely, the recommendation is a result of the specific tire design. My '11 had Michelin Primacy MXM4 and the recommended pressures were 33 PSI front, 35 PSI rear. The Pirelli PZero Nero M&S have 35 PSI recommended all around. And I'm still experimenting with pressures on my Continentals to find the right settings.
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The placard on the driver's side B pillar represents the maximum tire pressures for the car's maximum load (e.g. 5 people on board and trunk full of luggage) and maximum speed for which the vehicle is designed. One should not exceed these tire pressures.
The placard on the gas filler cap represents the recommended pressures for more typical or "normal" day-to-day carrying load weights and operating speeds. One should not allow pressures to drop below these values.
These stated placard values vary with the specific vehicle model and with the model of tires with which it was equipped when it left the factory.
If your car is equipped with the stiffer sport suspension, I cannot imagine operating it day-to-day (aka suffering) needlessly with maximum inflation values. But that's just me. I get all the steering and overall handling response I need using the minimum recommended values stated on the gas filler cap placard. Your kidneys may be more absorbant than mine.
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Over-pressurizing a tire causes it to "round" and reduce the contact patch. Doing this to a rear results in oversteer.
More likely, the recommendation is a result of the specific tire design. My '11 had Michelin Primacy MXM4 and the recommended pressures were 33 PSI front, 35 PSI rear. The Pirelli PZero Nero M&S have 35 PSI recommended all around. And I'm still experimenting with pressures on my Continentals to find the right settings.
I found one article that recommended 90% of mfg. limit, but that was on a hypermiling site and would result in severe center tire wear and reduced contact patch.
I did find this article (http://www.turnfast.com/tech_handling/handling_pressure) which provides advice on finding the right pressure but relies on having a track handy and pulling lots of laps - not exactly appropriate for street tires.
The discussion about tire pressure and understeer or oversteer is not germane
BTW whether added or reduced tire pressure causes understeer or oversteer is tire specific. For high sidewall height tires more tire pressure may result in better traction in corners due to the reduced sidewall roll. In rubber band tires the sidewall is so stiff they really don't need any sidewall help and the added tires pressure just makes the bottom of the tire round and results in less traction.
Max pressure is easy since it's on the label stuck behind the gas door. What we're trying to figure out is a methodolgy for determining proper (ideal) pressure on a non-factory setup.
Given:
A = actual tire pressure
X = ideal (or recommended?) pressure
Y = Min. usable pressure
Z = Max. usable pressure
and Y < X < Z
For any tire in a given application, pressure below Y would be critical as a result of an exaggerated concave shape of the contact patch; pressure above Z would be critical as a result of an exaggerated convex shape of the contact patch; any pressure in-between Y and Z would be usable and as A approaches X, the contact patch approaches linearity or flatness and results in best-possible tire performance.
The question becomes:
Given a specific load and specific tire (size, model, etc.), how do you calculate X, Y, and Z? This is a non-trivial question as the same tire, same size on two different car models (or same car and tire size but different tire models), even from the same manufacturer, will have different recommended pressures. Auto manufacturers have a way of determining the proper pressue, but what is it? Experimentation may be the answer, but it's not practical for consumers. I'd like to find a mathematical way of (at least) estimating.
I have a personal interest in this as I'm running non-factory size and rubber. The simple math says that as the contact patch grows, pressure would be reduced to support the same load. But that assumes all other factors are constant, and we know they aren't.
Good discussion.
Max pressure is easy since it's on the label stuck behind the gas door. What we're trying to figure out is a methodolgy for determining proper (ideal) pressure on a non-factory setup.
Given:
A = actual tire pressure
X = ideal (or recommended?) pressure
Y = Min. usable pressure
Z = Max. usable pressure
and Y < X < Z
For any tire in a given application, pressure below Y would be critical as a result of an exaggerated concave shape of the contact patch; pressure above Z would be critical as a result of an exaggerated convex shape of the contact patch; any pressure in-between Y and Z would be usable and as A approaches X, the contact patch approaches linearity or flatness and results in best-possible tire performance.
The question becomes:
Given a specific load and specific tire (size, model, etc.), how do you calculate X, Y, and Z? This is a non-trivial question as the same tire, same size on two different car models (or same car and tire size but different tire models), even from the same manufacturer, will have different recommended pressures. Auto manufacturers have a way of determining the proper pressue, but what is it? Experimentation may be the answer, but it's not practical for consumers. I'd like to find a mathematical way of (at least) estimating.
I have a personal interest in this as I'm running non-factory size and rubber. The simple math says that as the contact patch grows, pressure would be reduced to support the same load. But that assumes all other factors are constant, and we know they aren't.
The only one of the above which concerns OEM's is the last. I would also point out from a lot of racing experience that any track setup is usually a poor setup for the street.
People use different tire pressures depending on the track, temperature surface conditions etc. There is no formula that I know of that encompasses all that. In road racing and circle track racing it is not uncommon to have a different tire pressure in each tire depending on the turns in the particular track. They even change pressures depending on the driver preference which is different for different drivers.
In drag racing some people tend to use such low tire pressurize in the rear that unless they go straight the sidewalls roll under and it makes the car uncontrollable unless you slow down a lot.
All this stuff is empirically derived by trial and error. OEM's tend to compute tire pressures based on weight loading and normal public road driving as a starting point. They then hit the test track like everyone else to refine their selection to accommodate ride quality,wet condition stability, moderate cornering etc.
I would suggest you contact the manufacturer of your aftermarket tires to see if they have done any testing relevant to your intended use. I know in the racing world the manufacturers give a starting point for tire pressures but from there on its trial and error and as you mentioned wearing out tires.

Max pressure is easy since it's on the label stuck behind the gas door. What we're trying to figure out is a methodolgy for determining proper (ideal) pressure on a non-factory setup.
Given:
A = actual tire pressure
X = ideal (or recommended?) pressure
Y = Min. usable pressure
Z = Max. usable pressure
and Y < X < Z
For any tire in a given application, pressure below Y would be critical as a result of an exaggerated concave shape of the contact patch; pressure above Z would be critical as a result of an exaggerated convex shape of the contact patch; any pressure in-between Y and Z would be usable and as A approaches X, the contact patch approaches linearity or flatness and results in best-possible tire performance.
The question becomes:
Given a specific load and specific tire (size, model, etc.), how do you calculate X, Y, and Z? This is a non-trivial question as the same tire, same size on two different car models (or same car and tire size but different tire models), even from the same manufacturer, will have different recommended pressures. Auto manufacturers have a way of determining the proper pressue, but what is it? Experimentation may be the answer, but it's not practical for consumers. I'd like to find a mathematical way of (at least) estimating.
I have a personal interest in this as I'm running non-factory size and rubber. The simple math says that as the contact patch grows, pressure would be reduced to support the same load. But that assumes all other factors are constant, and we know they aren't.







