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A Unifying Framework for Complex-Valued Eigenfunctions via The Cartan Embedding. [PDF]

J Geom Anal
Gudmundsson S, Lindström A.
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Experimental Evidence of a Topological Obstruction Separating P and NP: Connections to Geometric Complexity Theory, the Padding Barrier, and Algebraic Multiplicity Gaps

Radu‑Daniel Derscariu
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Unitary Geometric Algebra

Advances in Applied Clifford Algebras, 2012
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Geometric Reasoning With Geometric Algebra

2001
This chapter starts with an introduction to Clifford algebra for Euclidean geometry and shows how geometric theorems can be proved automatically in the Clifford algebra formalism. A short review of available approaches is given and examples are provided.
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Double Conformal Geometric Algebra

Advances in Applied Clifford Algebras, 2017
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Easter, Robert Benjamin, Hitzer, Eckhard
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Geometric Algebra for Conics

Advances in Applied Clifford Algebras, 2018
The authors define the Geometric Algebra for Conics (GAC) as a special Clifford algebra, together with a special embedding of two-dimensional Euclidean space. This is followed by the inner product representations of all the geometric entities available in GAC; these correspond to all possible conic sections and their intersections.
Jaroslav Hrdina, Aleš Návrat, Petr Vašík   +2 more
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Clifford algebras and geometric algebra

Advances in Applied Clifford Algebras, 1997
Let \(R^{p,q}\) be the universal Clifford algebra associated to a real vector space \(\mathbb{R}^n\), \(n=p+q\), equipped with a nondegenerated symmetric bilinear form \(B\) of signature \((p-q)\). Let \({\mathfrak G}\) be the infinite dimensional geometric algebra as introduced by \textit{D. Hestenes} and \textit{G.
Aragón, G., Aragón, J. L., Rodríguez, M. A.   +2 more
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Practical Geometric Modeling Using Geometric Algebra Motors

Advances in Applied Clifford Algebras, 2017
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Lopez Belon, Mauricio Cele, Hildenbrand, Dietmar   +1 more
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Geometric Algebra in Linear Algebra and Geometry

Acta Applicandae Mathematica, 2002
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Pozo, José María, Sobczyk, Garret
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GEOMETRIC EQUIVALENCE OF ALGEBRAS

International Journal of Algebra and Computation, 2001
In this paper, we study the geometric equivalence of algebras in several varieties of algebras. We solve some of the problems formulated in [2], in particular, that of geometric equivalence for real-closed fields and finitely generated commutative groups.
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