doran

Apply at the website above or email michael.doran at edointeractive.com - say you came from HN.

Apply at the website above or email michael.doran at edointeractive.com (not all these specific roles are posted yet) - say you came from HN.

I'm currently very slowly making my way through Geometric Algebra for Physicists by Doran and Lasenby.

I highly recommend the book by Doran and Lasenby [0], or you can get the details from their papers, notably [1].

Keller went on to write several books after her death: Let us have faith (1940), Doubleday, & Doran & co., inc.

I've heard about book by Doran and always thought that it's more about applications.

* Hestenes, Hamiltonian Mechanics with Geometric Calculus (free) From the same proceedings as the Doran article above.

* Lasenby et al, Grassmann Calculus, Pseudoclassical Mechanics and Geometric Algebra (free) Another Lasenby / Doran / Gull paper.

I spent a couple years very excited about the ideas in Hestenes' papers, and Doran and Lasenby's book, but unable to actually calculate anything.

'You can say anything you want in a press release,' Doran said.

> * Geometric Algebra for Physicists, by Doran and Lasenby.

* Geometric Algebra for Physicists, by Doran and Lasenby.

An older decent introduction is "Geometric Algebra for Physicists" by Chris Doran and Anthony Lasenby.

Finally, an interesting paper (that got me kickstarted) is "Imaginary Numbers Are Not Real—The Geometric Algebra of Spacetime" by Gull, Lasenby and Doran.

Yup, an account of this incident was also published in "Starman" by Jamie Doran and Piers Bizony, published in 1998 -- a biography of Yuri Gagarin.

From the article: "The quick backtrack illustrates the danger of bypassing peer review when announcing new results, Peter Doran, an Arctic and Antarctic researcher at the University of Illinois at Chicago, told OurAmazingPlanet.

Practical Common Lisp by Peter Seibel, and then The C Book by Mike Banahan, Declan Brady and Mark Doran.

Not free, see AIP's site for terms * Doran, Grassmann Mechanics, Multivector Derivatives and Geometric Algebra (free) Preprint (?) of an article in conference proceedings.

Can't say how happy I am that people are looking at it -- am happy even with the useful criticisms (have just emailed the link to the other Lasenbys, Doran, Dorst, Hestenes).