Similarity Invariance

In mathematics, similarity invariance is a property exhibited by a function whose value is unchanged under similarities of its domain. That is, f is invariant under similarities if f(A) = f(B^{-1}AB) where B^{-1}AB is a similarity of A. Examples of such functions include the trace, determinant, and the minimum polynomial.

 

<< PreviousWord BrowserNext >>
thomas huckle weller
robert racic
a. s. troelstra
gleb pavlovsky
ambrogio bergognone
andre frederic cournand
employment (album)
chandler burr
charles b. huggins
michio morishima
matsuya
peyton rous
manar maged
east detroit radio
parity anomaly
pas d'armes
longman's magazine
ludwig brne
matsuya co., ltd.
list of new hampshire locations
frisbie pie company
slush puppie
chris burns (musician)
chris evans (american actor)
dagligvarer
henri de bornier
carrie underwood
united brotherhood of carpenters and joiners of america
fictionalism
tilopa
hartry field
peter j. mcguire
lambert bos
list of japanese economists
the sound of animals fighting
antique software
pierre bosquet
walthamstow dog track
peter foy
rockdale, iowa
ljuboten
sgi origin 350
hk vp70
luminations