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Physical theories in hypercomplex geometric descriptionCompact description is given of algebras of poly-numbers: quaternions, bi-quaternions, double
Structure of hypercomplex units and exotic numbers as sections of Bi-quaternionsA survey of all families of hypercomplex (HC-) numbers is suggested with emphasis on exotic sets
Hypercomplex algebraic structures originating on a set of one-dimensional elements and hypercomplex numbers with units built of the initial simple elements. It is demonstrated that this fundamental
On physical models in quantum mechanics of hypercomplex numbers.
Splitting of 3D quaternion dimensions into 2D-sells and a "world screen technology"Hypercomplex number
CORDIC-lifting factorization of paraunitary filter banks based on the quaternionic multipliers for lossless image coding, including those with pairwise-mirror-image symmetric frequency responses. The hypercomplex number theory
Embeddings of Almost Hermitian Manifold
in Almost Hyper Hermitian Manifold and
Complex (Hypercomplex) Numbers in
Riemannian Geometry (Hypercomplex) Numbers in
Riemannian Geometry
RESCUE OF ALGEBRAS AND THE KEY TO THE SECRETS OF MECHANICSHYPERCOMPLEX NUMBERS
Commutative Hypercomplex Numbers and the Geometry of Two Sets is the
classification of such geometries. In this paper, by complexing with associative hypercomplex numbers,
functions
Generalized Bernoulli Numbers and Polynomials in the Context of the Clifford AnalysisIn this paper, we consider the generalization of the Bernoulli numbers and polynomials for the case
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