142 citations · 338 across the 22 of their papers we have counts for
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Invariants of solvable Lie algebras with triangular nilradicals and diagonal nilindependent elements
Vyacheslav Boyko, Jiri Patera, Roman O. Popovych
The invariants of solvable Lie algebras with nilradicals isomorphic to the algebra of strongly upper triangular matrices and diagonal nilindependent elements are studied exhaustive…
Invariants of triangular Lie algebras with one nilindependent diagonal element
Vyacheslav Boyko, Jiri Patera, Roman O. Popovych
The invariants of solvable triangular Lie algebras with one nilindependent diagonal element are studied exhaustively. Bases of the invariant sets of all such algebras are construct…
Invariants of Triangular Lie Algebras
Vyacheslav Boyko, Jiri Patera, Roman Popovych
Triangular Lie algebras are the Lie algebras which can be faithfully represented by triangular matrices of any finite size over the real/complex number field. In the paper invarian…