The invention relates to a device and method for determining and adjusting the chassis geometry of a vehicle.
The DE 10 2007 003 086 A 1 describes a device for measuring the vehicle geometry of vehicles, especially of buses and lorries, said device having, in the direction of the vehicle's longitudinal axis, translationally adjustable wheel-receiving means upon which the front and/or rear wheels of the vehicle are positionable and which is arranged in a horizontal plane, and measuring systems being provided. A device of this kind has at least four wheel-receiving means adjustable in the direction of the vehicle's longitudinal axis, at least one rotary disc for receiving a wheel being located on each of said wheel-receiving means.
The DE 10 2006 036 671 A1 describes a method for determining a vehicle's axle geometry, in which light of a given structure is projected on a vehicle wheel and the diffusely reflected light is analyzed in order to determine therefrom the orientation of the plane of the vehicle wheel, several lines of laser light generated by one or several laser-light sources are projected on the wheel, one or several of these lines is/are faded in or out in temporal succession and the reflected light is captured by means of one or a plurality of cameras. The tire sidewall contours can be used to determine the maximum tire bead widths. For an ideal tire, they lie on a circle and define a possible wheel plane. In the case of a vehicle standing on its wheels during wheel alignment, the tire is deformed in the vicinity of the point where it contacts the floor, so that for calculating the plane, only contours can be used that are not in the vicinity of this point. On account of the tire lettering and lateral tire runout, one determines the orientation of the vehicle-wheel plane that is perpendicular to the wheel's axis of rotation via what is known as a reversal measurement. A reversal measurement involves averaging the vehicle-plane orientations measured during one rotation of the wheel. This chassis-geometry measuring system is sold by Dürr Assembly Products GmbH under the name “x-3Dprofile measuring system for chassis geometry”. The VisiCon dPP compact sensor used here operates according to the measuring principle of stereophotogrammetry. The wheel to be measured is illuminated by lasers (expanded into lines by cylindrical lenses) of high light intensity, which form a planar dot matrix and can be switched individually.
The object of this invention is to provide a device for determining and adjusting vehicle chassis geometry, which can be manufactured as inexpensively as possible.
This object is established in that two tracks are provided on which the vehicle can be moved from a position A to a position B, each track having two means to permit lateral relaxation of the vehicle wheels as well as rotary discs located in the area of the vehicle's front axle at position B, that a measuring sensor operating according to the principle of stereophotogrammetry is provided on the outside of each of the tracks, and that means for measuring the travel of the measuring sensors and a steering-wheel balance for detecting the position of the steering wheel are provided.
This configuration of the device makes it possible to create a chassis-geometry testing and adjusting rig that does not require floating plates with driven roller pairs for uniform rotation of the wheels but still permits reproducible toe and camber-angle measurements accurate down to angular minutes. The vehicle is moved by its own engine (in which case a worker drives it) or may be moved by an automated process, and thus requires no conveyor system. This cuts costs significantly and also reduces the cycle time for the vehicles under production.
According to the invention, the means permitting lateral relaxation of the vehicle are movable plates that can be displaced in the y direction.
Alternatively, it is also possible to provide roller beds as means to permit lateral relaxation of the vehicle.
It is within the scope of the invention that each of the measuring sensors is movable over the entire length of the tracks.
A refinement of the invention is characterized in that four measuring sensors operating according to the principle of stereophotogrammetry are provided, each being assigned to one vehicle wheel and preferably being movable between the positions A and B.
A further refinement of the invention consists in that rotary discs are also provided in the area of the vehicle's rear axle, at position B.
It is within the scope of the invention that the distance between the positions A and B is between 0.3 and 1 m.
The scope of the invention also includes a method of determining and adjusting a vehicle's chassis geometry, comprising the following steps:
It is possible here either to move the measuring sensors from the front axle to the rear axle or to have measuring sensors located both in the area of the front axle and in the area of the rear axle. The measuring sensors are moved between the positions A and B of one and the same axle unless this distance is very small. In the latter case, the measuring sensors may also be positioned between the two positions A and B.
An embodiment of the invention is explained below in more detail by reference to drawings.
a and
As shown in
The chassis geometry of a vehicle is measured on the outsides of the tires. On the outside of the tire there is raised lettering, and the tire itself has a “wobble” or lateral runout when it rotates by an angle φ about the wheel axis. Wheel toe α and camber angle β are accordingly a function of rotation j about the wheel axis, i.e. α (φ), β (φ). The actual toe or camber angle of the wheel is the toe or camber angle α or β of the wheel axis, and is calculated from the mean value of the functions α(φ), β(φ) over one revolution of the wheel:
To obtain reproducible toe and camber-angle measurements accurate down to angular minutes, the tires must be rotated uniformly during measurement on a chassis rig by means of floating plates with driven roller pairs.
In order to provide a chassis-geometry testing and adjusting rig (chassis rig in short) that does not have floating plates with driven roller pairs for uniform rotation of the wheels but still permits reproducible toe and camber-angle measurements accurate down to angular minutes, the following property of the x-3D profile measuring sensor for chassis geometry is used: the lettering on the tire is virtually averaged away via the combination of the full three-dimensional image obtained for the tire sidewall combined with suitable algorithms for toe and camber angle measurements. With the x-3Dprofile measuring sensor for chassis geometry, one obtains in this case for the functions α(φ) and β(φ):
α(φ)=α+s*sin(φ) (1a) and
β(φ)=β+s*sin(φ+π/2) (1b)
where α(φ), β(φ) are the toe and camber angles measured by the x-3Dprofile measuring sensor for chassis geometry at an unknown angle of rotation φ, the actual toe and camber angles α, β are those of the wheel axis and s is the wheel's lateral runout.
If one now measures the toe and camber angles αA, βA with the x-3Dprofile measuring sensor for vehicle geometry at a position A of the vehicle in the direction of travel, where the wheel assumes an angle of rotation φA, one obtains according to (1a, 1b):
αA=α(φA)=α+s*sin(φA) (2a) and
βA=β(φA)=β+s*sin(φA+π/2) (2b)
If the vehicle and the x-3Dprofile measuring sensor for vehicle geometry now move in the direction of travel (x direction) to position B, where the distance |A−B| in the direction of travel is approx. URad/2=π*RRad (URad=wheel circumference, RRad=wheel radius), the wheel assumes the angle of rotation φB. One obtains according to (1a, 1b):
αB=α(φB)=α+s*sin(φB) (3a) and
βB=β(φB)=β+s*sin(φB+π/2) (3b)
For the angle of rotation φB in position B the following applies:
φB=φA+δ where δ=|A−B|/RRad (4)
In addition to the toe and camber angles, the x-3Dprofile measuring sensor for vehicle geometry measures the x, y and z coordinates of the wheel centers and can also measure the wheel radius RRad. The travel of the sensor in the x direction is also measured. The distance |A−B| is thus known, and δ can be calculated according to (4). Inserting (4) into (3a), one obtains:
αB=α+s*sin(φA+δ) (5a) and
βB=β+s*sin(φA+δ+π/2) (5b)
The four equations (2a, 2b) and (5a, 5b) form an equation system for calculating the four unknowns α, β, s and φA, thereby solving the problem of calculating the toe and camber angles α, β of the wheel axis while compensating for lateral wheel runout (wheel wobble).
Calculation of the toe and camber angles α, β of the wheel axis is particularly easy in two cases:
Case 1: |A−B|=URad/4=(π/2)*RRad, i.e. the distance |A−B| is approximately 0.5 m for customary wheel radii, and for δ the following applies:
δ=π/2 (6)
Inserting (6) into (5a, b), one obtains:
From (2b) and (7a) one obtains:
αB−α=βA−β (8a)
αA−α=β−βB (8b)
One thus obtains
If the required distance |A−B| is substantially less than 1 meter, the vehicle can be measured in positions A and B without moving the x-3D measuring sensor for chassis geometry. The x-3Dprofile measuring sensor for chassis geometry is located in this case between the positions A and B.
Case 2: |A−B|=URad/2=, π/*RRad, i.e. the distance |A−B| is approximately 1 meter for customary wheel radii, and for δ the following applies:
δ=π (9)
Inserting (9) into (5a, b), one obtains:
One thus obtains
The stages of a vehicle-geometry measurement with the device illustrated in
The vehicle can, of course, be driven by an automated system instead of a worker into the chassis rig, from position A to position B and out of the rig again.
Number | Date | Country | Kind |
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10 2008 045 307.2 | Sep 2008 | DE | national |
Filing Document | Filing Date | Country | Kind | 371c Date |
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PCT/DE2009/075047 | 9/1/2009 | WO | 00 | 5/2/2011 |