hypercomplex 예문

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Similarly, hypercomplex receptive fields can be stopped at both ends.
Further some aspects of Clifford analysis are referred to as hypercomplex analysis.
In mathematical physics there are hypercomplex systems called Clifford algebras.
It was matrix algebra that harnessed the hypercomplex systems.
First, matrices contributed new hypercomplex numbers like 2 ?2 real matrices.
See hypercomplex numbers for other low-dimensional examples.
Hypercomplex analysis on Banach algebras is called functional analysis.
Research turned to hypercomplex numbers more generally.
For instance, in 1929 Emmy Noether wrote on " hypercomplex quantities and representation theory ".
In 1973 Kantor and Solodovnikov published a textbook on hypercomplex numbers which was translated in 1989.
His interest concentrated on so-called higher complex numbers ( nowadays called hypercomplex numbers ).
For hypercomplex receptive fields, the bar might also need to be of a particular length.
In ?4 ( p 386 ) Scheffers reviews both German and English authors on hypercomplex numbers.
All hypercomplex number systems after sedenions that are based on the Cayley Dickson construction contain zero divisors.
This phenomenon is termed end-stopping, and it is the defining property of hypercomplex cells.
For example, the hypercomplex numbers of the nineteenth century had kinematic and physical motivations but challenged comprehension.
Note however, that non-associative systems like octonions and hyperbolic quaternions represent another type of hypercomplex number.
As Hawkins explains, the hypercomplex numbers are stepping stones to learning about Lie groups and group representation theory.
The theory of functions on algebras, also referred to as hypercomplex analysis, is the study of algebra.
Among the first were the hypercomplex numbers, which consist of various extensions or modifications of the complex number system.

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