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Source: The Open Library
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1Division algebras
By Geoffrey M. Dixon

“Division algebras” Metadata:
- Title: Division algebras
- Author: Geoffrey M. Dixon
- Language: English
- Number of Pages: Median: 236
- Publisher: Kluwer Academic Publishers
- Publish Date: 1994
- Publish Location: Dordrecht - Boston
“Division algebras” Subjects and Themes:
- Subjects: ➤ Mathematical physics - Algebra - Brisure symétrie - Trialité - Spineur - Algèbre Clifford - Dimension 1D - Algèbre Pauli - Identité Moufang - Algèbre tensorielle - Octave - Physique mathématique - Carré magique - Algèbre Dirac
Edition Identifiers:
- The Open Library ID: OL1089837M
- Online Computer Library Center (OCLC) ID: 30399883
- Library of Congress Control Number (LCCN): 94013948
- All ISBNs: 0792328906 - 9780792328902
Access and General Info:
- First Year Published: 1994
- Is Full Text Available: No
- Is The Book Public: No
- Access Status: No_ebook
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Source: Wikipedia
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Two-dimensional nuclear magnetic resonance spectroscopy
Two-Dimensional Nuclear Magnetic Resonance (2D NMR) is an advanced spectroscopic technique that builds upon the capabilities of one-dimensional (1D) NMR
1 nm process
(IBS) in Korea developed a method for the epitaxial growth of one-dimensional (1D) metallic materials with widths under 1 nm on silicon substrates. This
1D
up 1D, 1-D, or 1d in Wiktionary, the free dictionary. 1D, 1-D, or 1d can refer to: Alpha-1D adrenergic receptor Astra 1D, a satellite Canon EOS-1D, Canon's
One-dimensional symmetry group
A one-dimensional symmetry group is a mathematical group that describes symmetries in one dimension (1D). A pattern in 1D can be represented as a function
One-dimensional space
A one-dimensional space (1D space) is a mathematical space in which location can be specified with a single coordinate. An example is the number line
Barcode
one-dimensional (1D), can be scanned by special optical scanners, called barcode readers, of which there are several types. Later, two-dimensional (2D)
(2+1)-dimensional topological gravity
depending upon the cosmological constant). This makes (2+1)-dimensional topological gravity (2+1D topological gravity) a topological theory with no gravitational
Dimension
coordinates needed to specify any point within it. Thus, a line has a dimension of one (1D) because only one coordinate is needed to specify a point on it –
Four-dimensional space
three-dimensional beings do; rather, they only see a one-dimensional projection of the circle on their 1D "retina". Similarly, if a four-dimensional object
Ernst Ising
neighbors. In his 1924 PhD thesis, Ising solved the model for the 1D case. In one dimension, the solution admits no phase transition. On the basis of this