Note on the Principle of Transference

Jon Selig

Note on the Principle of Transference

Jon Selig

Research output: Contribution to conference › Item › peer-review

Abstract

We give a precise statement of the Principle of Transference. The proof is a simple consequence of a Clifford algebra construction. This Clifford algebra also contains the Lie algebra of the inhomogeneous rotation group. In three dimensions a study of the invariant bilinear forms on the Lie algebra leads us to a co-ordinate free description of the pitch of a screw.

Original language	English
Publication status	Published - 8 Oct 1986
Externally published	Yes
Event	Design Engineering Technical Conference - Duration: 10 Aug 1986 → …

Conference

Conference	Design Engineering Technical Conference
Period	10/08/86 → …

Cite this

@conference{5287c61f3e0140bb97296eaa221d22eb,

title = "Note on the Principle of Transference",

abstract = "We give a precise statement of the Principle of Transference. The proof is a simple consequence of a Clifford algebra construction. This Clifford algebra also contains the Lie algebra of the inhomogeneous rotation group. In three dimensions a study of the invariant bilinear forms on the Lie algebra leads us to a co-ordinate free description of the pitch of a screw.",

author = "Jon Selig",

year = "1986",

month = oct,

day = "8",

language = "English",

note = "Design Engineering Technical Conference ; Conference date: 10-08-1986",

}

TY - CONF

T1 - Note on the Principle of Transference

AU - Selig, Jon

PY - 1986/10/8

Y1 - 1986/10/8

N2 - We give a precise statement of the Principle of Transference. The proof is a simple consequence of a Clifford algebra construction. This Clifford algebra also contains the Lie algebra of the inhomogeneous rotation group. In three dimensions a study of the invariant bilinear forms on the Lie algebra leads us to a co-ordinate free description of the pitch of a screw.

AB - We give a precise statement of the Principle of Transference. The proof is a simple consequence of a Clifford algebra construction. This Clifford algebra also contains the Lie algebra of the inhomogeneous rotation group. In three dimensions a study of the invariant bilinear forms on the Lie algebra leads us to a co-ordinate free description of the pitch of a screw.

M3 - Item

T2 - Design Engineering Technical Conference

Y2 - 10 August 1986

ER -

Note on the Principle of Transference

Abstract

Conference

Other files and links

Fingerprint

Cite this