Does anybody know how you can enlarge small pictures without them going all pixelated or blurry? Thankyoo xx
2007-01-26 18:42:21 · 7 answers · asked by Anonymous in Arts & Humanities ➔ Visual Arts ➔ Photography
Try 'image analyser' from meesoft- it uses advanced mathematical algorithms to remove noise, enhance definition etc. It's difficult to use, but it's free!
2007-01-26 19:30:45 · answer #1 · answered by troothskr 4 · 1⤊ 0⤋
You written that small picture,but I didn't know what was the sizes which you have,If you used 35-70mm lenses ,it need Hoya 2X to10X Filters for magnifying the pictures to larger sizes like 5R to 8R inches, could be able to print up to the largest 11X14 inches to 16X20 inches without Blurry.
2007-01-26 19:28:03 · answer #2 · answered by victor98_2001 4 · 0⤊ 0⤋
You can't really - not with much success anyway!
I do not know any software on the market (I may be corrected by others) that will overcome this problem to any degree! You will always get pixelation on low quality images if you try to make them too big!
2007-01-26 18:52:36 · answer #3 · answered by jamand 7 · 0⤊ 0⤋
It's very difficult... in fact, there is no good way to do it, even with advanced software.
If you are familiar with Adobe Photoshop, there are a number of plugins you can buy that attempt to accomplish this, but they are far from perfect.
2007-01-26 18:47:56 · answer #4 · answered by Jeffrey 3 · 0⤊ 0⤋
Easy if you have PhotoshopCS, since it has an anti-raster programme which allows you to enlarge without pixilation.
2007-01-28 01:04:23 · answer #5 · answered by Anonymous · 0⤊ 0⤋
I print them, then I scan them at 600/1200 bpi.
It gives good results, better than any "extrapolation" in Photoshop.
2007-01-27 03:48:14 · answer #6 · answered by jacquesh2001 6 · 0⤊ 0⤋
no.........as quickly as this is been optimised and positioned on the cyber web and you get it, this is the way the guy set it as. in case you like it in sturdy high quality, get it from the guy who took the photograph
2016-09-28 01:21:56 · answer #7 · answered by ? 4 · 0⤊ 0⤋