September 9th, 2012, 10:26 PM | #41 | |
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September 10th, 2012, 12:08 AM | #42 |
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@dfox - being an engineer, I'm positive that one of the first things you learned was that all formulae we use to describe the events in nature are approximations. Maybe better, what we describe with math are ideal theoretical situations, which in real life do not exist.
All the irregularities which you so happily dismissed as irrelevant are actually what's relevant, and they are the reason for different types of tire compounds and threads for different surfaces, be that asphalt, wet asphalt, gravel, mud, snow, ice, etc. The theoretical formula gives some sort of orientation, but what should be considered as main means of increase of friction force, is increasing pressure by increasing normal force, and increasing friction coefficient. Normal force can be increased effectively only with downforce, which bikes unfortunately don't have. So we are stuck with friction coefficient. Coefficient is the tricky one; the formula is so simple that the coefficient actually contains all the "hidden" factors. The typical example here would be the large grooves in snow tires; they act as a scoop of sorts, and provide for better friction coefficient. The dillema is the tire size - make them too thin, and you will not have enough grooves; make them too wide, and you will not have enough pressure to force the tires into the snow and scoop. Dry asphalt coefficients depend mostly on tire compound. When warmed up, the compund becomes sticky. Put your hand on the warm tires, with minimal pressure, and the effect is similar to touching an extremely crappy adhesive tape (on the sticky side ). Of course, as with snow, make the contact patch too large and there will be no pressure left at all, which will decrease friction force. Make the patch too small, and your coefficient will decrease and friction force will decrease. The type of asphalt is also of great importance. Smooth and glassy stuff is terrible, because there aren't any grooves and small irregularities for the soft compound to "penetrate" into, and effectively increase the coefficient further. Quite rough asphalt used on racetracks is perfect, because the soft tire has many grooves to fill, and the coefficient is greatly increased. Everything is as usual a big compromise, and that simple friction force formula is not enough to describe the effects accurately enough. |
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September 10th, 2012, 03:19 AM | #43 |
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the center of gravity shifts, therefore, the front tire sees increased mass, the rear tire sees decreased mass. I'm sure you can understand properly loading and unloading of the front tire, what exactly do you think is happening? |
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September 10th, 2012, 03:29 AM | #44 | |
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I am simply stating that you can't increase your friction force by obtaining a larger contact patch. I'm sure you can agree with me in that statement. for anyone else in disagreement, what happens when you have decreased tire pressure? does your handling ability go up, or down? low tire pressure means increased contact patch, which doesn't mean increased friction forces. |
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September 10th, 2012, 04:44 AM | #45 | ||
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I'd rather compare race tires and asphalt to simply trying to glue two parts of anything together. Would you like to have just one drop of glue or distribute as much as possible on both surfaces, and press with equal force? Within reason of course. Neither are we literally gluing anything nor can the meager bike weight provide sufficient pressure for enormous contact patch. Smooth asphalt and cold touring tires, and cold road, are way closer to "conventional" friction formula behaviour I believe. In this case I think the friction actually decreases if the patch is growing. If you decrease the pressure a little, you get a bit more friction at the cost of mushier feeling. If you inflate them too much you feel everything but loose some of the friction. All within reason. 2-3 psi up or down. Not 20. With soft tires. Actually it is somewhat more personal prefference than actual measurable gain perhaps. Not sure. |
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September 10th, 2012, 05:35 AM | #46 |
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false. increased tire patch does not increase the available friction force. How many high school level physics experiments are done to prove that?
melting tires are a condition that I am not going to delve into, because I don't know enough about it mathematically. Like a drag race, wider tires DO make a difference if you're melting the material. This is not the condition that 99% of us drive in 99% of the time. stubborn point of views with no proof are annoying, so I'm done. take the physics, or leave it, and ride conservatively on the street. |
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September 10th, 2012, 09:09 AM | #47 | |
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Your points are valid and so are everybody's else up to some point. In reality, not many people know much about the complex and dynamic process that occurs between a motorcycle tire and the pavement, especially during extreme lean angles, extreme forces and extreme deformations. Tire manufacturers know it, since they make a living out of it; but they keep it for themselves and protected from the fierce competition. Some have introduced variable sectional radius, so the radius is bigger towards the edges, gaining some patch area during extreme lean angles. The volubility of rubber as a material is that it is something between a solid and a very viscous liquid; it is compressible, so it digs deeper into the crevices of the pavement under higher normal force; its characteristics vary with temperature. All that makes establishing a fix number for any coefficient very difficult; note that the tables show a broad range. Static friction is mainly produced by molecular and electronic interaction between two homogeneous materials; that is the reason for which the higher coefficients of friction belong to two parts made of the same material. Since this discussion started, I have been trying to research published information on the subject, finding some, but all contradictory and with null experimentation backing it up. Something about the patch may be true, since couches and riders have demonstrated that loading the more capable rear tire during turns is better. According to Keith Code, the bigger patch of the rear tire is the backbone of this technique. Two more techniques demonstrate that extreme lean angles are an undesirable evil of riding on two wheels: hanging-off and quick steering. The main reasons that makes extreme lean angles bad are the impairment of the suspension and the asymmetrical loading of the section of the tire. The increased dynamic weight of the turns overloads the suspension, which at the same time looses resolution due to the angle of lean (road irregularities act vertically, while the suspension operates in an angle). That condition alone brings a new set of problems for the tires to overcome: the elasticity of the air inside the tire must compensate for that degree of elasticity lost by the suspension, which leads to more cyclic deformation (following the irregularities of the road approaching in rapid secession and imparting stronger vertical acceleration). More dynamic energy absorbed by the tires lead to increased temperature and changes in the coefficient of friction (probably improving it); however, the increased vertical accelerations and each cycle of compression-extension means that the normal force and the size of the contact patch dramatically cycle as well. It is good the part of the cycle when the normal force and the size of the contact patch increase, but the tire may skid during the opposite part of the cycle, when both get reduced. The asymmetrical loading of the section of the tire introduces a transverse deformation, against which the manufacturer fights producing a carcass much more rigid than the one for a car. Hence, there is compromise among rigidity, flexibility and softness there. From my humble and conservative point of view, is is better to be a master pu$$y rolling than a hero sliding on the road and among moving cars. For track riding, the limits are to be explored and kissed: no chicken strips !!
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September 10th, 2012, 10:08 AM | #48 |
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September 10th, 2012, 10:52 AM | #49 |
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nice post @Motofool.
some good points to consider, the dynamic affect of the suspension, the air in the tires, the suspension, etc. all play into the normal force during most motorcycle riding. the theoretical explanation I described was for steady state, no acceleration, no braking, staying on the exact same radius, etc. which is a situation that rarely occurs during motorcycle riding. either way, learning to lean a bike can prove useful in emergency maneuvers, and accidentally blowing into a turn too fast, etc. |
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September 10th, 2012, 11:09 AM | #50 | |
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Now take out 2-3 psi. They'll stick better. Take out too much air, they get greasy, leave too much in, they don't grip as well as they can. Go ride a mountain bike trail on 55 psi tires. You'll be fine. Go ride a mountain bike trail on 35 psi tires, you'll stick better on everything, even plain old hard-pack trail without any obstacles or shifting terrain. You can brake harder, turn faster, and climb harder than you did with higher tire pressures, and that's not even considering the rough patches, where the lower pressure tires act as a "pre-suspension" suspension. I'm not trying to be stubborn, just trying to point out where we're getting our observations and opinions from. They are not unbacked opinions, they're based on experiences. I agree with your math for a bike that is upright at a constant speed, but that's a very simple situation. |
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September 10th, 2012, 11:33 AM | #51 | |
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September 10th, 2012, 11:48 AM | #52 | |
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I'm done arguing with you. Inconsistencies in the road can be handled better by a wider contact patch. good, great, I agree. you're not getting any additional magical friction force from that wider patch though, it's the same as a narrow patch would be on the same exact section of road. |
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September 10th, 2012, 12:02 PM | #53 | |
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The contact patch does nothing DIRECTLY for your friction (grip) between the road and the bike. In fact, the contact patch is simply a direct visual representation of the combination of tire material, tire pressure, bike mass, and temperature. The reason that higher performance bikes and cars have wider tires is to spread this contact area of the tires over a larger area of pavement, to increase the probability that overall grip will be maintained. For example: If you have tires that are exactly 3" wide, and you were to run over a patch of ice that was exactly 3" wide... you're a lot more likely to lose grip than if your tires were 5" wide, because those extra 2" are able to provide traction on non-iced ground. It's a similar concept. Wider tires are also generally made of a softer tire compound (for a better coefficient of friction), and they consequently require a wider tire footprint to distribute the bike's weight without collapsing. Also... wider tires look cooler. Credentials!: I am also an engineer with lots of boring physics experience. |
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September 10th, 2012, 12:04 PM | #54 |
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So if I inflated my tires enough that my contact patch was the size of a quarter I'd still get the same amount of grip? How about size of a BB? A needle point?
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September 10th, 2012, 12:05 PM | #55 |
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I'm not arguing, I was pointing out where I was basing my experiences; I'm sure I'm not the only one reading this who is thinking along those lines. Basing thoughts off of previous experiences is something all human beings do.
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September 10th, 2012, 12:08 PM | #56 | |
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Again it's related to street bike tires' contact patch area and how it affects traction. |
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September 10th, 2012, 12:10 PM | #57 | ||
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September 10th, 2012, 12:12 PM | #58 | |
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But when you talk about "grip" that is really referring to the probability that a tire will maintain traction over all kinds of varying surfaces and temperatures and changing friction coefficient sections encountered on the asphalt. That's where a wider contact area helps... It lets the tire reach more area of the road that's capable of still providing friction where other areas aren't. |
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September 10th, 2012, 12:12 PM | #59 |
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September 10th, 2012, 12:22 PM | #60 | |
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But I get that. I understand mechanics pretty well. I haven't gotten to more concentrated classes dealing with tires yet, but basic physics are well within my grasp. Credentials: ME sophomore. I'll get to the harder classes and more practical applications soon. Anyhow, I know that a lower pressure tire conforms better to whatever is under it, and is therefore more likely to find grip on an irregular surface. Imagine leaning over during a turn as one giant angled irregularity. Wouldn't a wider tire (forget tire compound atm, that's just an extra variable that I'm trying to ignore for my grasping a concept's sake) form to that angled surface better than the same tire that is narrower? It will still have the same coefficient of static friction, and will still be able to deliver the same amount of grip per unit area, but over a larger area than the same tire in a narrower width right? Which means that the wider tire could then deliver more centripetal force for a turn if the rider chooses to go faster, or open the throttle more. There is more "reserve" essentially correct? I get that from a simple point of view, the bike only weighs a fixed amount: a wider tire will have a wider footprint, but the same normal force is delivered, so the friction will be the same, just spread out more. That's simple pressure vs area relationship. But I'm more interested in turning, where there is a lot more turning force placed on the tire, and so far, we've proven that riders can demand more grip than any tire ever made can deliver, because MotoGP racers keep lowsiding/highsiding |
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September 10th, 2012, 12:43 PM | #61 | ||
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Ok, if I'm getting this right... strip away all other variables. It's just a 100% uniform and FLAT road surface against a 100% uniform and FLAT tire surface? Which by the way -- this means that there would be no microscopic pores, crevices, mountains, etc. which are present in normal rubber/road interaction. They all contribute to overall traction. In this case, no matter the width of the contact area, the traction provided would be exactly the same for a narrow or for a wide tire, and traction would be truly independent of contact area. This is simply because "area" of contact does not factor into the formula for friction delivered. Now, this says nothing about stability. It'd be easier, for example, to "tip over" a bike that has a narrow contact area, but that's different and it's because the moment applied about the bike's PIVOT POINT with the road would be much larger with a smaller contact area (see inverted pendulum example). But is that what you're getting at when you're talking about reserve? (this is why bikes have to lean over into a turn to counteract the effect of centripetal acceleration, which tends to try to tip them over to the outside of a turn... inverted pendulum) Quote:
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September 10th, 2012, 12:47 PM | #62 |
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also: lol spherical tire!
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September 10th, 2012, 12:54 PM | #63 | |
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September 10th, 2012, 12:59 PM | #64 |
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September 10th, 2012, 01:03 PM | #65 |
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September 10th, 2012, 01:05 PM | #66 |
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That reminds me... can't you just get rid of the chicken strips by doing a little burnout and leaning the bike over to both sides? xD
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September 10th, 2012, 01:06 PM | #67 |
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That sounds more difficult than just riding
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September 10th, 2012, 01:28 PM | #68 | |||
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So now back to tires. When you open the throttle during a turn, the torque applied to your wheel times the radius of the wheel is a force that propels the bike forward. But at a certain lean angle (or a big enough throttle opening), μmgcosθ (magnitude of friction due to normal force, unless I got the wrong trig function) will be less than the applied force on the back wheel, due to turning, and the wheel will spin or slide, even if the back of the bike squats and loads the back wheel. So if we apply that same force from turning (same squatting rear, same throttle input, same lean angle) over a larger area on the same compound (but wider) tire, the pressure between the contact area and the idealized gym floor road would be less. Each unit area, dA, would have less force acting on it because the total friction force is split up over a larger area, so each individual dA would not be asked to deliver a force larger than μmgcosθ and the tire will not break loose. That's my logic. I guess maybe I'm thinking grip (the probability that the tire will maintain traction - I liked your definition) and I'm using the word "friction"? I dunno, I just feel like they wouldn't use wider tires if they didn't have to; they impede how quickly the bike can lean over. But they also make identical tires in a 160 and a 180, so it's not just that a better compound is available in a wider tire. My head is confused. It's nice outside. I don't have a ton of hw, and I already went to physics class today. |
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September 10th, 2012, 01:35 PM | #69 |
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μmgcosθ !!!!
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September 10th, 2012, 02:07 PM | #70 | |
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Grip however, is more likely what most are talking about. You have a greater chance of maintaining contact with the road surface with a wider patch then you do a smaller patch, due to surface irregularities in the road and tire. |
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September 10th, 2012, 02:41 PM | #71 |
wat
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i'm trying to find out what dfox is arguing, outside of the symantics of how people phrase an idea.
nobody is disagreeing, but everybody is saying the other person is wrong. dfox, yes we get it. technically speaking the contact patch isnt what is changing the "grip level" of a loaded tire. nobody is disagreeing with that. what people are trying to communicate is that there is a variance in level of PERCEIVED level of grip. i honestly couldn't give a **** how you want to describe it mathematically. go experience it and you will see. a loaded tire has more grip than an unloaded tire. a loaded tire has a larger contact patch than an unloaded tire. you said it yourself. stop arguing over chicken and egg.
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September 10th, 2012, 02:58 PM | #72 |
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It's not semantics.
If you would like to accept that your perception is correct but for the wrong reasons, then go for it. I'm simply trying to help you understand the physics and help you become a better, more educated rider. |
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September 10th, 2012, 03:35 PM | #73 |
wat
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tell me how knowing how to accurately describe the forces involved in tire dynamics is going to effect the inputs you enter into your motorcycle?
i can tell you exactly how to crash. can you tell me exactly mathematically how not to crash? didn't think so.
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September 10th, 2012, 03:51 PM | #75 |
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September 10th, 2012, 04:26 PM | #76 |
ninjette.org sage
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It helps me. I understand you don't care, so why do you keep arguing?
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September 10th, 2012, 04:28 PM | #77 |
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Alright now lets talk about AFR's compression ratios jets intakes exhausts and combustion engines. GO!
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September 10th, 2012, 05:14 PM | #78 |
wat
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really? i don't think it does. maybe you can give an example of a technique or skill you have altered learned or abandoned based on the information you are talking about?
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September 10th, 2012, 05:22 PM | #79 |
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i defrate my tires a bit
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September 10th, 2012, 05:29 PM | #80 |
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It's the way my mind works, the way I view the world. I see things in concepts, not in definitions. My spatial reasoning is how I interact with the world. I see things in my head in four dimensions. I can visualize how the center of gravity shifts and how that changes the distribution of weight between the front and rear tires. I can visualize why counter steering works, instead of just having someone tell me it does and learning strictly from experience. I understand this is not the way the normal person views the world, and don't think that my way is better or worse, I just have a different skill set, which is why I am an engineer.
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