An algebra related to the orthogonal group.
نویسندگان
چکیده
منابع مشابه
An orthogonal approach to the subfactor of a planar algebra
Starting from a subfactor planar algebra, a construction was given in [GJS07] of a tower of II1 factors whose standard invariant is precisely the given planar algebra. The construction was entirely in terms of planar diagrams and gave a diagrammatic reproof of a result of Popa in [Pop95]. The inspiration for the paper was from the theory of large random matrices where expected values of words o...
متن کاملTHE ANALOGUE OF WEIGHTED GROUP ALGEBRA FOR SEMITOPOLOGICAL SEMIGROUPS
In [1,2,3], A. C. Baker and J.W. Baker studied the subspace Ma(S) of the convolution measure algebra M, (S) of a locally compact semigroup. H. Dzinotyiweyi in [5,7] considers an analogous measure space on a large class of C-distinguished topological semigroups containing all completely regular topological semigroups. In this paper, we extend the definitions to study the weighted semigroup ...
متن کاملWeber's law orthogonal to the psychometric function
Psychometric function plots the percentage of the correct responses among an entire pool of responses (cumulative probability) in a psychophysical task versus the amount of change in an independent variable. These changes in the independent variable are made with reference to a constant initial value. If this initial value is altered, the psychometric function will change according to Weber’s l...
متن کاملWeber's law orthogonal to the psychometric function
Psychometric function plots the percentage of the correct responses among an entire pool of responses (cumulative probability) in a psychophysical task versus the amount of change in an independent variable. These changes in the independent variable are made with reference to a constant initial value. If this initial value is altered, the psychometric function will change according to Weber’s l...
متن کاملAn Introduction to Group Representations and Orthogonal Polynomials
An elementary non-technical introduction to group representations and orthogonal polynomials is given. Orthogonality relations for the spherical functions for the rotation groups in Euclidean space (ultraspherical polynomials), and the matrix elements of SU(2) (Jacobi polynomials) are discussed. A general theory for finite groups acting on graphs, giving a finite set of discrete orthogonal poly...
متن کاملذخیره در منابع من
با ذخیره ی این منبع در منابع من، دسترسی به آن را برای استفاده های بعدی آسان تر کنید
ژورنال
عنوان ژورنال: Michigan Mathematical Journal
سال: 1955
ISSN: 0026-2285
DOI: 10.1307/mmj/1031710528