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The Cyclically Resolvable Steiner Triple Systems of Order 57

Mathematics
A resolution of a Steiner triple system of order v (STS(v)) is point-cyclic if it has an automorphism permuting the points in one cycle. An STS(v) is cyclically resolvable if it has at least one point-cyclic resolution. Cyclically resolvable STS(v)s have
Svetlana Topalova, Stela Zhelezova
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Symmetries and symmetry-breaking in arithmetic graphs. [PDF]

Heliyon, 2023
Shah A, Javaid I, Rehman SU.
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Commutative Extension of Partial Automorphisms of Groups [PDF]

, 1953
C. G. Chehata
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Involutions of the Moduli Space of Principal E₆-Bundles over a Compact Riemann Surface

Axioms
In this paper, the fixed points of involutions on the moduli space of principal E6-bundles over a compact Riemann surface X are investigated. In particular, it is proved that the combined action of a representative σ of the outer involution of E6 with ...
Álvaro Antón-Sancho
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Groups Which Admit Five-Eighths Automorphisms [PDF]

, 1931
G. A. Miller
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Automorphisms of the Gaussian Unimodular Group [PDF]

, 1958
Joseph Landin, Irving Reiner
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Remarks on holomorphic automorphisms of a simply-connected normal domain in several complex variables [PDF]

, 1959
Hiraku Arai
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Skew Constacyclic Codes over a Non-Chain Ring. [PDF]