Heightfield by josleys

Fractal • Landscape • posted on Nov 09, 2010

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Description

Still improving my algorithm. There is now a gallery online with 57 images like this one.

Comments (16)

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Juliette.Gribnau

6:47AM | Tue, 09 November 2010

I love all of them !

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greyone

7:02AM | Tue, 09 November 2010

This is great work, i checked the link and am very impressed with your gallery. Excellent work

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chesscanoe

8:34AM | Tue, 09 November 2010

Unbelievable image and gallery. "Awesome"! :-)

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peedy

8:47AM | Tue, 09 November 2010

Gorgeous coloring and lighting. Corrie

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kepp

1:20PM | Tue, 09 November 2010

stunning image superb work

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carlx

1:23PM | Tue, 09 November 2010

Absolutely fantastic!!!

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farmerC

1:29PM | Tue, 09 November 2010

Schitterend.

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fraxialmaze99

10:42PM | Tue, 09 November 2010

Wow! breath-taking 3D Mandelbrot panorama! Awesome mountain effect, incredible colors and lighting! Delightful Algorythm, please, keep on improving it!!!

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Jennyfnf

1:38AM | Wed, 10 November 2010

This is lovely! I admire the images in your gallery too:-)

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ollienorthie

6:19AM | Wed, 10 November 2010

wild!!!

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vxbob

12:13PM | Wed, 10 November 2010

cool

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afugatt

6:42PM | Sat, 13 November 2010

Wow! That's incredible!

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tresamie

9:43PM | Sun, 14 November 2010

Stunning! Great landscape in 3D!

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FractalForum

9:38PM | Mon, 15 November 2010

Congratulations! This image has been chosen for the Fractal Window Weekly in the Fractal SubCommunity. You will find the announcement in the Fractal Forum.

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DuncanC

1:16PM | Wed, 17 November 2010

Cool image, and gallery. It looks like you're using a very similar approach to mine. You're creating a heightfield from some value for each pixel in a 2D Mandelbrot/Julia set plot, right? Are you using electrostatic potential? My app, FractalWorks, uses either Distance Estimate (DE) or fractional iteration value data, where DE data gives the most appealing results. Images like this one http://www.pbase.com/duncanc/image/100188634 are quite similar to yours. Lots more in my 3D gallery on PBASE: http://www.pbase.com/duncanc/3d_fractals&page=all

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