Results 191 to 200 of about 124,800 (224)
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Nodal Non-Commutative Jordan Algebras

Canadian Journal of Mathematics, 1960
A finite dimensional power-associative algebra 𝒰 with a unity element 1 over a field J is called a nodal algebra by Schafer (7) if every element of 𝒰 has the form α1 + z where α is in J, z is nilpotent, and if 𝒰 does not have the form 𝒰 = ℐ1 + n with n a nil subalgebra of 𝒰.
openaire   +1 more source

A non-commutative generalization of quasi-MV algebras

2016 IEEE International Conference on Fuzzy Systems (FUZZ-IEEE), 2016
In this paper, we introduce and investigate a non-commutative generalization of quasi-MV algebras, called pseudo-quasi-MV algebras (pseudo-qMV algebras for short). And then we characterize the bijective relation between ideal congruences and normal ideals of a pseudo-qMV algebra.
Jianming Liu, Wenjuan Chen
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Non-Commutative Polynomials and Cyclic Algebras

The Annals of Mathematics, 1934
where a is an element of a' such that the correspondence a into a(l) generates the Galois group of a' over a. We consider a'(II) as a residue algebra of the polynomial H in the domain a'[x] of all polynomials in x whose coefficients C a' and for which multiplication is defined by (1). The main purpose of the present paper is to show that the problem of
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Scheduling by Non-Commutative Algebra

1984
The connection is discussed between the use of the matrix iteration v = u ⊕ D T ⊗ v over the semiring (z,∪{∞}, min, +) = (z,⊕, ⊗), and the use of the z-transform, in relation to network scheduling involving a single vehicle. By introducing non-commuting variables the ideas can be extended to producing efficient itineraries involving scheduled ...
R A Cuninghame-Green, W F Borawitz
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Compactness in MV-algebras and in their non-commutative generalizations

Soft Computing, 2003
Motivated by ideas and results in \(l\)-groups, the author proves analogous results for GMV-algebras. These algebras are a generalized form of MV-algebras, and so the author is also motivated by ideas and results there. A major result is that a GMV-algebra is archimedean and 0-meet compact if and only if it is finite.
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Non-commutative algebra

1973
Walter Borho   +2 more
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Linear Map and Derivative in Non-commutative Algebra

Complex Analysis and Operator Theory
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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A Non‐Commutative Algebra

School Science and Mathematics, 1958
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Computation of dimensions of non-commutative algebras

ACM Communications in Computer Algebra, 2011
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The non-commutative Korteweg–de Vries hierarchy and combinatorial Pöppe algebra

Physica D: Nonlinear Phenomena, 2022
Simon J A Malham
exaly  

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