News

Wenner's specialty is the centuries-old practice of street painting. But what sets him apart from other artists who cover swaths of public space with their work is that Wenner's work is 3D.
A new book collects the 3D street art of Kurt Wenner, a former NASA employee, who uses his mathematical skill to create three-dimensional illusions on pavements across the world.
In 1984, American artist Kurt Wenner found that when he mixed his love for classical street art with his understanding of geometrics, he produced an entirely new art form — 3D pavement art.
A rainforest springing up from London's Embankment? Innovator Kurt Wenner who creates stunning 3D images on pavements publishes a book of his best street art.
If the sidewalk in front of you suddenly opens up to reveal the depths of Hell, you’ve probably stumbled across the work of Kurt Wenner. Street artist, geometry innovator and former NASA ...
Time Out Dubai has news of 3D street art coming back to Dubai with Kurt Wenner, for Dubai Canvas Festival (March 1-12) at The Walk JBR The original 3D street artist will return to Dubai in March as ...
Photographs show 3D-like sidewalk paintings done in chalk. Asphalt Renaissance brilliantly recounts the creation of 3D pavement art by innovative artist and Internet sensation Kurt Wenner. Wenner ...
Kurt Wenner’s incredible chalk drawings has stopped people in their tracks all over the world. And his latest offerings are arguably his best yet. Featured in the Michigan-born artist’s new ...
This week's selection of art websites includes five addresses dedicated to the works of extraordinary 3D illusion street artists. Jump to content US Edition Change ...
The term ‘anamorphic art’ refers to the technique used by classical artists to create an illusion of height and depth, and was originally popularised by American artist Kurt Wenner who began ...
A new book collects the 3D street art of Kurt Wenner, a former NASA employee, who uses his mathematical skill to create three-dimensional illusions on pavements across the world. When viewed from ...