Algebraic aspects of web geometry

Maks A. Akivis; Vladislav V. Goldberg

Displaying similar documents to “Algebraic aspects of web geometry”

Smooth quasigroups and loops: forty-five years of incredible growth

Lev Vasilʹevich Sabinin (2000)

Commentationes Mathematicae Universitatis Carolinae

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The remarkable development of the theory of smooth quasigroups is surveyed.

On Steiner loops and power associativity.

Kannappan, Palaniappan (2007)

Banach Journal of Mathematical Analysis [electronic only]

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When is it hard to show that a quasigroup is a loop?

Anthony Donald Keedwell (2008)

Commentationes Mathematicae Universitatis Carolinae

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We contrast the simple proof that a quasigroup which satisfies the Moufang identity $(x \cdot y z) x = x y \cdot z x$ is necessarily a loop (Moufang loop) with the remarkably involved prof that a quasigroup which satisfies the Moufang identity $(x y \cdot z) y = x (y \cdot z y)$ is likewise necessarily a Moufang loop and attempt to explain why the proofs are so different in complexity.

$G$ - $n$ -quasigroups.

Petrescu, Adrian (2008)

Acta Universitatis Apulensis. Mathematics - Informatics

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Weak inverse property loops and some isotopy-isomorphy properties.

Jaíyéọlá, Témìtọ́pẹ́ Gbọ́láhàn, Adéníran, John Olúsọlá (2009)

Acta Universitatis Apulensis. Mathematics - Informatics

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Displaying similar documents to “Algebraic aspects of web geometry”

Smooth quasigroups and loops: forty-five years of incredible growth

On Steiner loops and power associativity.

When is it hard to show that a quasigroup is a loop?

G - n -quasigroups.

Weak inverse property loops and some isotopy-isomorphy properties.

$G$ - $n$ -quasigroups.