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Dihedral Group of Order 8 in an Autotopism Group of a Semifield Projective Plane of Odd Order semifield plane of order pN, where p 1 (mod 4) is prime, does not admit an autotopism subgroup isomorphic

Linear Autotopism Subgroups of Semifield Projective Planes was written down by N. D. Podufalov). This hypothesis is reduced to autotopism group that consists

A Semifield Plane of Odd Order Admitting an Autotopism Subgroup Isomorphic to A5A Semifield Plane of Odd Order Admitting an Autotopism Subgroup Isomorphic to A5

On alternating subgroup A5 in autotopism group of finite semifield planeOn alternating subgroup A5 in autotopism group of finite semifield plane

Elementary Abelian 2-subgroups in an Autotopism Group of a Semifield Projective PlaneElementary Abelian 2-subgroups in an Autotopism Group of a Semifield Projective Plane

Некоторые результаты об изоморфизмах конечных полуполевых плоскостей the linear space and spread set. Follows results are given: an estimate of the order of autotopism group

Semifield planes of odd order that admit a subgroup of autotopisms isomorphic to A 4 of autotopisms isomorphic to the alternating group A4. We give examples of semifield planes of order 81 satisfying

Problems on Structure of Finite Quasifields and Projective Translation Planes and semifields: automorphisms and autotopisms, maximal subfields and their orders, the spectrum of orders of non

On automorphisms of semifields and semifield planes

Построение и исследование полуполевых проективных плоскостей с ограничениями на группу автоморфизмов

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