[Ma...] Posted April 23 Share Posted April 23 We are looking for a system that can inspect surface profile of honeycomb surfaces. Currently looking into a T Scan Hawk 2 operating the Zeiss Inspect software. The challenge we currently have is 2 fold. 1 our MBD is a solid surface and does not show the honeycomb so touch probe automated scanning is difficult from piece to piece. The second challenge is scanning is bringing in too much data that doesnt apply to the surface profile. Can Zeiss inspect apply appropriate filters to remove the 'hairs' that can be a result of the machining process? Can the scan depth be adjust to just capture the specified profile surface (think of a chicken wire)? T Scan Hawk 2 is being looked at for its size capabilities over conventional bridge CMMs. Link to comment Share on other sites More sharing options...
[Jo...] Posted April 24 Share Posted April 24 Hello Marco, i dont really know the T-Hawk, but i highly doubt that it can handle a 0,01 Profile Tolerance with a demanding part. Better get in touch with your Zeiss regional contact. They can give you all the info you need and or even test the application beforehand. 1 Link to comment Share on other sites More sharing options...
[Ma...] Posted Tuesday at 12:23 PM Author Share Posted Tuesday at 12:23 PM .010 is the most difficult measurement to make (imperial measurement, just to be specific). Link to comment Share on other sites More sharing options...
[De...] Posted 1 hour ago Share Posted 1 hour ago I'm not sure you're overall part size, but its all gonna come down to data quality and resolution, I'm not as familiar with the tscan hawk, but i'd recommend an ATOS Q 12m ~100mv. You dont want garbage in or you're gonna get garbage out. construct a nominal surface--> MP Fitting element and reduce the normal deviation significantly. use that actual selection in a surface comparison as opposed to a gdnt profile, tweak the opening angle and normal deviation. have you looked into a zeiss cmm with an active scanning sensor/probe? those things can traverse over some pretty large deviations... Link to comment Share on other sites More sharing options...
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