
Exceptional surfaces in architecture
Architecture today combines practicality with spectacle. New digital techniques make it possible to design buildings with extraordinary forms.


Architecture today combines practicality with spectacle. New digital techniques make it possible to design buildings with extraordinary forms.


Articles recommended for you.

A mathematical object is a concept arising from... mathematics. The objects featured in this saga are physical ones, of interest not only mathematically but also historically, educationally and aesthetically. They illustrate concepts and make them easier to understand.

A mathematician by training, Vladimir Shukhov was one of the leading figures in Russian architecture from 1890 to 1930 and was strongly influenced by Constructivism. His building designs made him a forerunner of contemporary architecture.

A Barcelona mathematician discovers that the Sagrada Família is built on a 7.5-metre module and the proportions of the divisors of 12. Here's how.

Leonardo da Vinci studied mathematics with Luca Pacioli, the greatest mathematician of the age. But the pupil soon surpassed the master! The artist-geometer's depictions of polyhedron nets upend some firmly held beliefs about the Renaissance.
Discussion
Sign in to post a comment and talk with other readers.
No comments yet. Be the first to respond.