Square Hyperbolic Lizards by Tis Veugen

Buy this abstract artwork Square Hyperbolic Lizards by Tis Veugen on canvas, ArtFrame, poster and wallpaper, printed on demand in high quality.
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Product details & specifications
Type
Canvas with a PEFC-certified wooden stretcher frame
Width
Min. 20 cm – max. 250 cm (other side max. 140 cm)
Height
Min. 20 cm – max. 250 cm (other side max. 140 cm)
Custom sizing
Made to measure, in steps of 5 cm
Thickness
Canvas: 2 cm or 4.5 cm
With floater frame: 3.5 cm
Finish
Matte
Sides without floater frame
Blurred, mirrored, continued, black or white
Frame optional
Black or white
Hanging
Metal hanging system on the back of the canvas
From 100 cm: 2 hangers

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Total price
298,-
Art code 940052
Square Hyperbolic Lizards by Tis Veugen
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Beta feature. You need an AR-capable device (a recent iPhone/iPad or Android). The AR view is only an indication; colour, size and finish may differ in reality.

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Artist impression (not based on the entered sizes)
Example of the artwork in a room
Artist impression (not based on the entered sizes)
Example of the artwork in a room
Artist impression (not based on the entered sizes)
Made by

Tis Veugen

WAALRE, Netherlands

About ‘Square Hyperbolic Lizards’ by Tis Veugen

The lizards of M.C. Escher’s tessellation No. 56 are the basis of the transformation from multi color tessellation to Poincaré disk. Escher used 3 colors instead of the 6 colors used here. A circle inversion algorithm has filled the square.

Original created by Tis Veugen.

Discover our Canvas

Classic and timeless material

Art on canvas looks great on any wall. It truly comes into its own with paintings featuring sharp brushstrokes.

  • Fine-art quality
  • Frame made from sustainable wood
  • Durability of at least 10 years
  • Available with shadow gap frame
More about canvas
Meet the artist
Tis Veugen
WAALRE, Netherlands

My training as a mathematician and my experience as a software programmer are the basic elements for designing my works of art. Since my retirement in 2019 I have started creating digital art with a mathematical slant. The works of M.C. Escher are a source of inspiration. Thanks to programs I developed myself on the computer, I am able to add extra dimensions to Escher's works in the form of structures with photographic material.

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