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- Dec 31, 1969
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While this sphere shaped, 3D-printed, magnetically levitated, biomimicry-inspired concept tire from Goodyear looks cool, you have to wonder how it would handle burnouts.
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ok, that's the first piece of legitimate tech that makes me excited in the last year.
how close are we to a prototype of a maglev drive car? probably really fucking far because they only work if they are supercooled.
Heh, the parking lot space savings it total BS. You'd only be saving space if all cars are the same length. My Miata is way shorter than my neighbors F350.
Braking?
The contact patch of these tires would vary greatly based on the tire's air pressure (are they even air filled?) and softness of the rubber. A perfect sphere would have a microscopically small contact patch.Greater surface contact area means a lower ground to weight ratio. You'll loose traction easier and it will be compounded in water or on ice. That being said, it would be a Bedouin's dream come true", it's do well on the beach or in sand or loose snow.
The contact patch of these tires would vary greatly based on the tire's air pressure (are they even air filled?) and softness of the rubber. A perfect sphere would have a microscopically small contact patch.
Exactly. Good luck stopping in the rain, despite what the video is trying to show. Minimal contact area = skiiiid.Greater surface contact area means a lower ground to weight ratio. You'll loose traction easier and it will be compounded in water or on ice. That being said, it would be a Bedouin's dream come true", it'll do well on the beach or in sand or loose snow.
Exactly. Good luck stopping in the rain, despite what the video is trying to show. Minimal contact area = skiiiid.
Magnets!Nice visual concept. How is the car propelled though?
Contact patch has far more to do with tire diameter and air pressure than tire width. Tire width is actually the LEAST affecting factor.
Very true for tires as we know them, i.e. cylinders, but this concept is using spheres. Basic geometry comes into play here, and as someone has noted earlier, the contact patch of a spherical tire is ludicrously small compared to that of a rolling cylinder. Sure you could deflate a sphere to increase this patch size, but these spheres are also spinning at high speed and apparently changing their spin vectors on demand without regard to centripetal and centrifugal forces.
Am I the only one who immediately thought about the roller ball from computer mice a few years back?