Static vs Dynamic weight
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Static vs Dynamic weight
Hello,
I remember reading an article in a car magazine once that discussed how race car builders are more interested in dynamic weight than static weight. For example, it's more important to lighten up wheels, brake rotors, clutch plates, etc., than it is the frame (gram for gram of course).
Does the same apply at the much slower speeds of a road racing bike? Seems to me you'd be better off spending money on lighter wheels than on a lighter seat/seatpost for example. True?
Obviously some other high end components may be lighter AND offer better functionality than their lower end siblings, but otherwise does the rule apply?
Don
I remember reading an article in a car magazine once that discussed how race car builders are more interested in dynamic weight than static weight. For example, it's more important to lighten up wheels, brake rotors, clutch plates, etc., than it is the frame (gram for gram of course).
Does the same apply at the much slower speeds of a road racing bike? Seems to me you'd be better off spending money on lighter wheels than on a lighter seat/seatpost for example. True?
Obviously some other high end components may be lighter AND offer better functionality than their lower end siblings, but otherwise does the rule apply?
Don
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Yes. The lighter the components (mass), the less energy is required to get those components moving. Therefore, it makes sense to look at components that are not static in nature first.
It takes energy to get your wheels spinning. It takes energy to get your cranks spinning. So not only are you trying to move these components forward as part of the whole bike, but they are also moving independent of the frame as they rotate. So, yes - it is important that these parts be lightweight as they are the ones that move the most.
Of course the overall weight of the bike needs to be considered, as the sum of all the parts needs to be put into motion as well. However, if you get your non-static parts (wheels, crankset) up to speed faster, the natural progression is that anything attached to these parts will accelerate faster as well.
Once you are up to speed, a lighter overall package takes less energy to keep it moving at the same speed.
God bless you Mr. Newton.
It takes energy to get your wheels spinning. It takes energy to get your cranks spinning. So not only are you trying to move these components forward as part of the whole bike, but they are also moving independent of the frame as they rotate. So, yes - it is important that these parts be lightweight as they are the ones that move the most.
Of course the overall weight of the bike needs to be considered, as the sum of all the parts needs to be put into motion as well. However, if you get your non-static parts (wheels, crankset) up to speed faster, the natural progression is that anything attached to these parts will accelerate faster as well.
Once you are up to speed, a lighter overall package takes less energy to keep it moving at the same speed.
God bless you Mr. Newton.
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Sure. The most important area is the outer circumference of the wheel(tyre, innertube, rim). These parts are further from the axis of their rotation and so are harder to get moving. Plus you have to get them to spin pretty fast.
False.
That's why time trial bikes are ~4pounds heavier than the ones ridden in a mass start race. When the terrain is flat and you travel at a consatant speed, aerodynamics and drive efficiency (frame stiffness)matter much, much more than weight. Theoretically, weight is irrelevant on flats at a constant speed, and more weight is actually beneficial on downhills.
In practice, of course they try to keep the weight down because there are always minor climbs, acceleration it corners etc.
Originally Posted by shane45
Once you are up to speed, a lighter overall package takes less energy to keep it moving at the same speed.
That's why time trial bikes are ~4pounds heavier than the ones ridden in a mass start race. When the terrain is flat and you travel at a consatant speed, aerodynamics and drive efficiency (frame stiffness)matter much, much more than weight. Theoretically, weight is irrelevant on flats at a constant speed, and more weight is actually beneficial on downhills.
In practice, of course they try to keep the weight down because there are always minor climbs, acceleration it corners etc.
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Originally Posted by LóFarkas
False.
Use cars as an example...torque is what gets a car up to top speed quickly - HORSEPOWER (energy) is what keeps that speed constant. Why do you think race cars are made as light as possible? Lower mass uses less energy (and fuel) to maintain a constant velocity. No different on bikes...
The fact that you indicate that "more weight is actually beneficial on downhills" actually proves my (OK, Newton's) point. More weight means that the bike is not as prone to shifts in direction and absorbs and stabilizes a bumpy downhill ride because MORE MASS IS HARDER TO CHANGE DIRECTION (any direction - forward for example, ie. acceleration, or up and down bumps). Therefore, the heavier an object, the more energy is required to get that object to change direction, or to accelerate.
I suppose you want to tell me that heavier objects fall faster and that's why downhill bikes are heavier, right?
Last edited by shane45; 10-07-05 at 09:22 AM.
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Originally Posted by shane45
No sir, YOU are wrong. Somebody needs to beat you with a Newton stick.
Use cars for an example...torque is what gets a car up to top speed quickly - HORSEPOWER (energy) is what keeps that speed constant. Why do you think race cars are made as light as possible? Lower mass uses less energy (and fuel) to maintain a constant velocity. No different on bikes...
The fact that you indicate that "more weight is actually beneficial on downhill bikes" actually proves my (OK, Newton's) point. More weight means that the bike is not as prone to shifts in direction and absorbs and stabilizes a bumpy downhill ride because MORE MASS IS HARDER TO CHANGE DIRECTION (any direction - forward for example, ie. acceleration). Therefore, the heavier an object, the more energy is required to get that object to change direction, or to accelerate.
Use cars for an example...torque is what gets a car up to top speed quickly - HORSEPOWER (energy) is what keeps that speed constant. Why do you think race cars are made as light as possible? Lower mass uses less energy (and fuel) to maintain a constant velocity. No different on bikes...
The fact that you indicate that "more weight is actually beneficial on downhill bikes" actually proves my (OK, Newton's) point. More weight means that the bike is not as prone to shifts in direction and absorbs and stabilizes a bumpy downhill ride because MORE MASS IS HARDER TO CHANGE DIRECTION (any direction - forward for example, ie. acceleration). Therefore, the heavier an object, the more energy is required to get that object to change direction, or to accelerate.
Acceleration is not a change in direction. It is a change in velocity. Theoretically an object at a certain velocity will remain at a constant velocity absent any forces acting upon it.
When a bicycle is at a constant speed, its mass is irrelevant in terms of applied force needed to keep it at that constant speed. You need the power to overcome all of the resistive forces acting on said bicycle (friction from air, tire/ground, bearings...), not the inertia of the bicycle itself. When you are accelerating, a heavier bicycle will indeed require more applied force, but it will not require more force to maintain a constant velocity assuming that aerodynamics, bearings, and tires are equal on both bicycles. Lo Farkas is right.
Last edited by ofofhy; 10-07-05 at 09:31 AM.
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Originally Posted by ofofhy
but it will not require more force to maintain a constant velocity assuming that aerodynamics, bearings, and tires are equal on both bicycles. Lo Farkas is right.
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When a bicycle is at a constant speed, its mass is irrelevant in terms of applied force needed to keep it at that constant speed. You need the power to overcome all of the resistive forces acting on said bicycle (friction from air, tire/ground, bearings...), not the inertia of the bicycle itself. When you are accelerating, a heavier bicycle will indeed require more applied force, but it will not require more force to maintain a constant velocity assuming that aerodynamics, bearings, and tires are equal on both bicycles. Lo Farkas is right.
As another good example: track bikes are often built relatively heavily given their stripped-down nature. That's because it's more important that they be stiff. In the smooth predictable environment of the velodrome without any freewheeling or braking aside from leg resistance, acceleration and deceleration are generally pretty gradual. There are exceptions to that rule, but not enough to make it worth trading off the overall stiffness and strength of the bike.
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Mass only matters when accelerating or decelerating. Try this thought experiment: take your imaginary bike. Now take it into outer space.
It takes energy to bring that bicycle up to speed but once it's there, it will drift along happily forever until it runs into something, is captured by gravity, or eventually slowed by friction with the not-quite-a-vacuum of outer space.
Energy to maintain velocity here on our planet goes into overcoming friction and has nothing to do with mass.
NASCAR drivers care because they decelerate into corners and accelerate coming out of them. They sometimes brake when coming up on traffic and then have to accelerate around it. They're constantly changing velocity.
It takes energy to bring that bicycle up to speed but once it's there, it will drift along happily forever until it runs into something, is captured by gravity, or eventually slowed by friction with the not-quite-a-vacuum of outer space.
Energy to maintain velocity here on our planet goes into overcoming friction and has nothing to do with mass.
NASCAR drivers care because they decelerate into corners and accelerate coming out of them. They sometimes brake when coming up on traffic and then have to accelerate around it. They're constantly changing velocity.
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Originally Posted by bostontrevor
There are exceptions to that rule, but not enough to make it worth trading off the overall stiffness and strength of the bike.
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I think you are both right. As an example, take a time trial bike. The forces that are working on that bike the most (in common situations, anyway) are the air, friction of the wheels on the ground, etc. Another component that is working on the bike is the downward pull of gravity. However, in a time trial situation (if we assume a flat course), the other factors play a larger role than gravity. As an example, a time trial bike that weighs 4 pounds more than a road bike isn't greatly effected by gravity. But, if that time trial bike weighed 200 pounds more (say, with a heavier rider), the force of gravity would become more of a factor and would exert a downward pull at all times, thus affecting the amount of force required to move forward.
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Originally Posted by bostontrevor
It takes energy to bring that bicycle up to speed but once it's there, it will drift along happily forever until it runs into something,
Yeah, but unfortunately here on Earth we have this thing called wind resistance and aerodynamic drag, as well as all the frictional aspects of a mechanical device. And you need horsepower (ENERGY) to overcome it. So, you can overcome it on a nice lightweight package, or on a lead ball with pedals - your choice.
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Originally Posted by bostontrevor
Mass only matters when accelerating or decelerating. Try this thought experiment: take your imaginary bike. Now take it into outer space.
It takes energy to bring that bicycle up to speed but once it's there, it will drift along happily forever until it runs into something, is captured by gravity, or eventually slowed by friction with the not-quite-a-vacuum of outer space.
Energy to maintain velocity here on our planet goes into overcoming friction and has nothing to do with mass.
NASCAR drivers care because they decelerate into corners and accelerate coming out of them. They sometimes brake when coming up on traffic and then have to accelerate around it. They're constantly changing velocity.
It takes energy to bring that bicycle up to speed but once it's there, it will drift along happily forever until it runs into something, is captured by gravity, or eventually slowed by friction with the not-quite-a-vacuum of outer space.
Energy to maintain velocity here on our planet goes into overcoming friction and has nothing to do with mass.
NASCAR drivers care because they decelerate into corners and accelerate coming out of them. They sometimes brake when coming up on traffic and then have to accelerate around it. They're constantly changing velocity.
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Originally Posted by bostontrevor
It takes energy to bring that bicycle up to speed but once it's there, it will drift along happily forever until it runs into something, is captured by gravity, or eventually slowed by friction with the not-quite-a-vacuum of outer space.
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Originally Posted by shane45
Yeah, but unfortunately here on Earth we have this thing called wind resistance and aerodynamic drag, as well as all the frictional aspects of a mechanical device. And you need horsepower (ENERGY) to overcome it. So, you can overcome it on a nice lightweight package, or on a lead ball with pedals - your choice.
CTBiker1001, gravity exists in outer space too. We don't fight against the force of gravity to move forward. We fight against friction. A maglev train in a vacuum on Earth would continue to move forever until it ran into something, even though it's in the presence of a strong gravitational field. So long as that field is perpindicular to the direction of travel, it has no impact except inasmuch as it tends to increase the frictional characteristics of the system.
edit: in fact, a train in general is a great example. A loaded freight train takes forever to get up to speed, but once there it cruises along pretty easily because it has a pretty decent aerodynamic profile and the friction of small steel wheels on steel tracks is pretty low.
Have you ever pulled a trailer? If you have, you've no doubt noticed that once you get the trailer up to speed, even if it's loaded, it doesn't really take anymore effort to maintain speed. It only sucks when climbing a hill (trying to climb out of the Earth's gravity well) or when accelerating.
Last edited by bostontrevor; 10-07-05 at 10:37 AM.
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Rolling resistance at the tire is related to total weight... so if a heavier bike makes you 2% heavier overall... that would take a toll.
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Originally Posted by Phantoj
Rolling resistance at the tire is related to total weight... so if a heavier bike makes you 2% heavier overall... that would take a toll.
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Originally Posted by shane45
I did not say "force" - I said ENERGY. What you are saying means that all the NASCAR dudes should be driving around in circles in Hummers, because mass has nothing to do with maintaining a constant velocity? Please. Lower mass = faster acceleration and less fuel (ENERGY) consumed to keep that object moving at said constant velocity.
Velocity is speed in a particular direction. NASCAR dudes driving around in circles are constantly changing velocity even when they're going at a constant speed. You can look it up.
NASCAR dudes don't actually drive around in circles, they drive around in _ovals_. They slow down for the curves and _accelerate_ for the straightaways.
NASCAR drivers don't drive Hummers mainly due to aerodynamics. Bicyclists and racing cars expend most of their energy on overcoming aerodynamic drag, when traveling on the flats. Aerodynamic drag is unaffected by the weight of the vehicle.
A small part of the resistance to a vehicle's motion comes from tire rolling resistance and wheel bearing friction. This bit of resistance is slightly affected by the total vehicle weight, but in practice the magnitude of this is negligible compared to other factors.
The issue of rotating vs static weight only affects _accelleration_ not steady state speed.
Getting back to bicycles, a bike with light wheels will feel livelier and faster, due to slightly better accelleration. Whether it actually _is_ faster is more likely going to depend on psychological effects...sort of the way an old bike with a new paint job is faster than it was when it was ratty looking.
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Originally Posted by Sheldon Brown
sort of the way an old bike with a new paint job is faster than it was when it was ratty looking.
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Can we get back to the original question?
What the car magazine was refering to was "sprung weight" vs "unsprung weight" and the desirability of minimizing unsprung weight which has a definite efffect on handling and the car's response to imperfections in the road surface.
Unsprung weight includes the wheels, tires, brakes, a portion of the suspension members and the rear axles if the car has a "live axle". The lighter these components the faster the suspension can respond to bumps in the pavement and to transitions during cornering. BTW, the clutch is not part of the unsprung weight. Lighter clutch plates and flywheels allow the engine to rev quicker but have no effect on handling.
On almost all road bikes, the "unsprung weight" is the entire bicycle and most of the rider's weight if the rider is seated but only a portion of the rider's weight if they are standing as the legs act as suspension. Standing to ride over bumps is a good illustration of the effect of reducing unsprung weight.
What the car magazine was refering to was "sprung weight" vs "unsprung weight" and the desirability of minimizing unsprung weight which has a definite efffect on handling and the car's response to imperfections in the road surface.
Unsprung weight includes the wheels, tires, brakes, a portion of the suspension members and the rear axles if the car has a "live axle". The lighter these components the faster the suspension can respond to bumps in the pavement and to transitions during cornering. BTW, the clutch is not part of the unsprung weight. Lighter clutch plates and flywheels allow the engine to rev quicker but have no effect on handling.
On almost all road bikes, the "unsprung weight" is the entire bicycle and most of the rider's weight if the rider is seated but only a portion of the rider's weight if they are standing as the legs act as suspension. Standing to ride over bumps is a good illustration of the effect of reducing unsprung weight.
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Re: Static vs Dynamic automotive mass - I believe this is in regards to a vehicle with suspension. Reducing unsprung weight makes it easier and quicker for the springs to push the wheels back to the ground after going over a bump. This is good for braking, acceleration and steering beyond its effect on overall vehicle weight.
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Actually I was using the term velocity quite intentionally. It takes energy to change an object's direction. Therefore we could maintain a constant speed but a changing velocity would require more energy than what it would simply require to overcome friction.
edit: and while we're arguing semantics, I'll point out that 'velocity' can be used to refer to the vector or simply as a synonym for 'speed'. In the vernacular it's the latter while in physics it takes on a special use. Of course one can argue that since we're talking about the technicalities of a physical system, we should be careful not confuse our nomenclature. I'm just sayin.
edit: and while we're arguing semantics, I'll point out that 'velocity' can be used to refer to the vector or simply as a synonym for 'speed'. In the vernacular it's the latter while in physics it takes on a special use. Of course one can argue that since we're talking about the technicalities of a physical system, we should be careful not confuse our nomenclature. I'm just sayin.
Last edited by bostontrevor; 10-07-05 at 03:59 PM.
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Originally Posted by bostontrevor
Actually I was using the term velocity quite intentionally. It takes energy to change an object's direction. Therefore we could maintain a constant speed but a changing velocity and require more energy than what it would simply require to overcome friction.
edit: and while we're arguing semantics, I'll point out that 'velocity' can be used to refer to the vector or simply as a synonym. In the vernacular it's the latter while in physics it takes on a special use. Of course one can argue that since we're talking about the technicalities of a physical system, we should be careful not confuse our nomenclature. I'm just sayin. =D
edit: and while we're arguing semantics, I'll point out that 'velocity' can be used to refer to the vector or simply as a synonym. In the vernacular it's the latter while in physics it takes on a special use. Of course one can argue that since we're talking about the technicalities of a physical system, we should be careful not confuse our nomenclature. I'm just sayin. =D
It makes sense that even if able to maintain speed, that turning is actually applying a lateral acceleration... so it would seem that anything that impacts forward acceleration could also be in play when it comes to turning an object. The fact that force is required to turn a bicycle is obvious when you think about leaning into a turn. You are using the position of the bike, and the friction of the tires to overcome the forward inertia and redirect it.
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Originally Posted by DonChuwish
Hello,
I remember reading an article in a car magazine once that discussed how race car builders are more interested in dynamic weight than static weight. For example, it's more important to lighten up wheels, brake rotors, clutch plates, etc., than it is the frame (gram for gram of course).
Does the same apply at the much slower speeds of a road racing bike? Seems to me you'd be better off spending money on lighter wheels than on a lighter seat/seatpost for example. True?
Obviously some other high end components may be lighter AND offer better functionality than their lower end siblings, but otherwise does the rule apply?
Don
I remember reading an article in a car magazine once that discussed how race car builders are more interested in dynamic weight than static weight. For example, it's more important to lighten up wheels, brake rotors, clutch plates, etc., than it is the frame (gram for gram of course).
Does the same apply at the much slower speeds of a road racing bike? Seems to me you'd be better off spending money on lighter wheels than on a lighter seat/seatpost for example. True?
Obviously some other high end components may be lighter AND offer better functionality than their lower end siblings, but otherwise does the rule apply?
Don
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Off: It never ceases to amaze me how ignorant most people are of the most basic laws of physics.
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Originally Posted by LóFarkas
Off: It never ceases to amaze me how ignorant most people are of the most basic laws of physics.