Publication date
January 2016
DOI Publisher
Springer Science and Business Media LLC ISSN
0188-7009 Citation count (estimate)
1Abstract
We show that the binary representation of the integers has a role to play in many aspects of Clifford algebras
We show that the binary representation of the integers has a role to play in many aspects of Clifford algebras
The Clifford algebra of a n-dimensional Euclidean vector space provides a general language comprisin...
AbstractGiven the set [n]={1,…,n} for positive integer n, combinatorial properties of Clifford algeb...
The Clifford algebra is an object intimately connected with the theory of quadratic forms and orthog...
There are several topics of Clifford algebra where discrete and continuous worlds are deeply intertw...
A straightforward introduction to Clifford algebras, providing the necessary background material and...
AbstractAs is well known, Clifford algebras can be faithfully realized as certain matrix algebras, t...
AbstractWe study the generalized Clifford algebras associated to homogeneous binary forms of prime d...
The relevance of binary linear algebra for the theory of stabilizer states and Clifford group operat...
Abstract. Let a, b and n be integers with n> 3. We show that, in the sense of natural density, al...
This is an exposition on Clifford theory for induced representations of finite groups. We include se...
We present the basic results on the representation theory of the alternating groups Vn. Our approach...
Geometric algebra (also known as Clifford algebra) is a powerful mathematical tool that offers a nat...
In this paper, we address the problem of constructing a class of representations of Clifford algebra...
The usual Clifford algebras are defined by the structure relations e2j = −1 for each j = 1,..., n an...
The present article has a threefold purpose: First it is a survey of the algebraic structures of gen...
The Clifford algebra of a n-dimensional Euclidean vector space provides a general language comprisin...
AbstractGiven the set [n]={1,…,n} for positive integer n, combinatorial properties of Clifford algeb...
The Clifford algebra is an object intimately connected with the theory of quadratic forms and orthog...
There are several topics of Clifford algebra where discrete and continuous worlds are deeply intertw...
A straightforward introduction to Clifford algebras, providing the necessary background material and...
AbstractAs is well known, Clifford algebras can be faithfully realized as certain matrix algebras, t...
AbstractWe study the generalized Clifford algebras associated to homogeneous binary forms of prime d...
The relevance of binary linear algebra for the theory of stabilizer states and Clifford group operat...
Abstract. Let a, b and n be integers with n> 3. We show that, in the sense of natural density, al...
This is an exposition on Clifford theory for induced representations of finite groups. We include se...
We present the basic results on the representation theory of the alternating groups Vn. Our approach...
Geometric algebra (also known as Clifford algebra) is a powerful mathematical tool that offers a nat...
In this paper, we address the problem of constructing a class of representations of Clifford algebra...
The usual Clifford algebras are defined by the structure relations e2j = −1 for each j = 1,..., n an...
The present article has a threefold purpose: First it is a survey of the algebraic structures of gen...
The Clifford algebra of a n-dimensional Euclidean vector space provides a general language comprisin...
AbstractGiven the set [n]={1,…,n} for positive integer n, combinatorial properties of Clifford algeb...
The Clifford algebra is an object intimately connected with the theory of quadratic forms and orthog...
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