- bicomplex number
- мат.бикомплексное число
English-Russian scientific dictionary. 2008.
bicomplex number
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Bicomplex number — In mathematics, a bicomplex number (from the multicomplex numbers, see e.g. G. B. Price) is a number written in the form, a + bi 1 + ci 2 + dj , where i 1, i 2 and j are imaginary units. Based on the rules for multiplying the imaginary units,… … Wikipedia
Multicomplex number — In mathematics, the multicomplex number systems Cn are defined inductively as follows: Let C0 be the real number system. For every n > 0 let in be a square root of minus one, that is, an imaginary number. Then In the multicomplex number… … Wikipedia
Hypercomplex number — The term hypercomplex number has been used in mathematics for the elements of algebras that extend or go beyond complex number arithmetic.Hypercomplex numbers have had a long lineage of devotees including Hermann Hankel, Georg Frobenius, Eduard… … Wikipedia
Chain complex — Bicomplex redirects here. For the number, see Bicomplex number In mathematics, chain complex and cochain complex are constructs originally used in the field of algebraic topology. They are algebraic means of representing the relationships between … Wikipedia
Tessarine — The tessarines are a mathematical idea introduced by James Cockle in 1848. The concept includes both ordinary complex numbers and split complex numbers. A tessarine t may be described as a 2 times; 2 matrix :egin{pmatrix} w z z… … Wikipedia
List of mathematics articles (B) — NOTOC B B spline B* algebra B* search algorithm B,C,K,W system BA model Ba space Babuška Lax Milgram theorem Baby Monster group Baby step giant step Babylonian mathematics Babylonian numerals Bach tensor Bach s algorithm Bachmann–Howard ordinal… … Wikipedia
Musean hypernumber — Musean hypernumbers are an algebraic concept envisioned by Charles A. Musès (1919–2000) to form a complete, integrated, connected, and natural number system.[1][2][3][4][5] Musès sketched certain fundamental types of hypernumbers and a … Wikipedia
Motor variable — A function of a motor variable is a function with arguments and values in the split complex number plane, much as functions of a complex variable involve ordinary complex numbers. The split complex numbers lie in the motor plane D, a term… … Wikipedia
Cyclic homology — In homological algebra, cyclic homology and cyclic cohomology are (co)homology theories for associative algebras introduced by Alain Connes around 1980, which play an important role in his noncommutative geometry. They were independently… … Wikipedia
