Stripes that Curve and Taper

Discussion of rolling-stock creation & re-painting.

Stripes that Curve and Taper

Unread postby harryadkins » Mon Jun 01, 2015 8:13 pm

I would like to do a set of Seaboard Air Line diesels but can't seem to figure out how to create nose stripes that curve and taper (see attached picture). Can someone please point me to a tutorial that might help? I really don't even know which technique to search for.

Thanks for your help.

Harry

P. S. The attached photo is the default SAL DRB GP7 model from here at RWA.
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Re: Stripes that Curve and Taper

Unread postby buzz456 » Mon Jun 01, 2015 10:22 pm

In Paint.Net you draw a straight line from where you want to begin and end and then move the mid-points around to get the curve you want. It's a little free hand but works well.
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Re: Stripes that Curve and Taper

Unread postby GreatNortherner » Tue Jun 02, 2015 9:36 am

Hi Harry,

'Bezier Curve' is the technical term behind that, most somewhat advanced graphics programs should have this function. In Jasc/Corel Paint Shop it is for example a mode of the Line Tool (and it works like Buzz described it: you draw a line and then get "handles" to modifiy the curvature of the line).

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Re: Stripes that Curve and Taper

Unread postby dgallina » Tue Jun 02, 2015 3:06 pm

For my reskins I used Photoshop bezier curves and / or sections of a circle as vectors, depending. You can try free handing it with bitmaps, but that will likely cause trouble as soon as you try to move or resize a curved section. Much better to go with vectors on a layer in the first place. Though they are fussy since you have to learn how to use them and some apps don't do it at all.

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Re: Stripes that Curve and Taper

Unread postby harryadkins » Tue Jun 02, 2015 5:40 pm

Thanks guys. Never heard of bezier curves.
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Re: Stripes that Curve and Taper

Unread postby buzz456 » Tue Jun 02, 2015 7:51 pm

Neither had I though I was using them.
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Re: Stripes that Curve and Taper

Unread postby Chacal » Wed Jun 03, 2015 10:42 am

I don't know if I should tell you that you are also performing a best-fit 7th-order Fourier series expansion on the pivot points.
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