HOMOGENEOUS BIJECTIONS THAT INDUCE AUTOMORPHISMS OF THE SUBMODULE LATTICE

Keywords

Bijection, injection and surjection, Bijection, Mathematics, Automorphism, Homogeneous

References

• When are Homogeneous Functions Linear?C. J. Maxson, Marcel Wild — 2005
• Linear algebra and projective geometryReinhold Baer — 1952
• The Fundamental Theorem of Projective Geometry for an Arbitrary Length Two ModuleMarcel Wild — 2006
• On rings for which homogeneous maps are linearPeter Fuchs, C. J. Maxson, Günter Pilz — 1991
• Nonsingular modules and -homogeneous mapsUlrich Albrecht, Jutta Hausen — 1995
• Acyclic modular lattices and their representationsChristian Herrmann, Marcel Wild — 1991
• Forcing Linearity NumbersC. J. Maxson, J. H. Meyer — 2000
• Join epimorphisms which preserve certain lattice identitiesMarcel Wild — 1990
• Structural matrix algebras and their lattices of invariant subspacesMustafa Akkurt, George Phillip Barker, Marcel Wild — 2005

Cited by

• The Fundamental Theorem of Projective Geometry for an Arbitrary Length Two ModuleMarcel Wild — 2006
• Trying to find the golden thread in my research from 1987 to 2011Marcel Wild — 2011

Related papers

• Classification of bijections between 321- and 132-avoiding permutationsAnders Claesson, Sergey Kitaev — 2008
• A new family of bijections for planar mapsBaptiste Louf — 2018
• Labeling the Regions of the Type Cn Shi ArrangementKarola Mészáros — 2013
• Posets, parking functions and the regions of the Shi arrangement revisitedKarola Mészáros — 2011
• What’s the difference? a functional pearl on subtracting bijectionsBrent A. Yorgey, Kenneth Foner — 2018
• A Rogers-Ramanujan BijectionAdriano M. Garsia, Stephen C. Milne — 1981
• A Foata bijection for the alternating group and for -analogues.Dan Bernstein, Amitai Regev — 2005