Quasi Abelian codes.

S.K. Wasan

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Quasi-essential subsocles of Abelian p-groups

Moore, J. Douglas (1979)

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The structure of generalized quasi cyclic codes.

Siap, Irfan, Kulhan, Nilgun (2005)

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Quasi-homomorphisms

Félix Cabello Sánchez (2003)

Fundamenta Mathematicae

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We study the stability of homomorphisms between topological (abelian) groups. Inspired by the "singular" case in the stability of Cauchy's equation and the technique of quasi-linear maps we introduce quasi-homomorphisms between topological groups, that is, maps ω: 𝒢 → ℋ such that ω(0) = 0 and ω(x+y) - ω(x) - ω(y) → 0 (in ℋ) as x,y → 0 in 𝒢. The basic question here is whether ω is approximable by a true homomorphism a in the sense that ω(x)-a(x) → 0...

Linear systems on quasi-abelian varieties.

F. Catanese, F. Capocasa (1995)

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A property of quasi-complements

Robert H. Lohman (1974)

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On certain subsocles of a primary abelian group

Ch. Megibben (1969)

Bulletin de la Société Mathématique de France

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Generation of Quasi-Moiré Patterns: Fractality and Percolation

Pablo F. Meilán, Mariano Creus, Mario Garavaglia (2000)

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On the geometric definition of the quasi-conformality

Cabiria Andreian Cazacu (1981)

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A generalization of Ćirić quasi-contraction

T. K. Pal, M. Maiti (1977)

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Quasi-inverses of morphisms

Roman Sikorski (1974)

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Quasi-linear maps

D. J. Grubb (2008)

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A quasi-linear map from a continuous function space C(X) is one which is linear on each singly generated subalgebra. We show that the collection of quasi-linear functionals has a Banach space pre-dual with a natural order. We then investigate quasi-linear maps between two continuous function spaces, classifying them in terms of generalized image transformations.