Geodesic

Differential geometry, Lie groups and mechanics. Part V

Infinite dimensional metagonal and metaplictie groups I. The general notions and the metagonal group
p. 3-35
Semifinite characters of $U(\infty)$
p. 36-45
Conditionally positively definite functions on locally compact groups and the Levy–Khinchin formula
p. 46-57
Landau–Lofshitz equation. Dressing up of the solutions and the elementary excitations
p. 58-66
Hamiltonian structure of polynomial bundles
p. 67-76
Classical $r$-matrices and the orbits method
p. 77-91
Integrable systems and Lie superalgebras
p. 92-97
Explicit solutions for generalized Toda lattices related to classical Lie superalgebras
p. 98-111
Exactly solvable quantum-meehanical systems on the lattices associated with the classical Lie algebras
p. 112-125
The $K$-functOr (Grothndieck group) of the infinite symmetric group.
p. 126-151
Numerical data on the typical dimensions of irreducible sepresentations of symmetric groups
p. 152-154
Discrete subexponential groups
p. 155-166
Examples of non-abelian discrete groups with non-trivial exit boundary
p. 167-184
Uniform algebras of operator fields
p. 185-189
On $W$-graphs of the symmetric group representations
p. 190-202
On realizability of combinatorial types of convex polytopes over number fields
p. 203-207
An application of integral geometry to linear inequality theory
p. 208-220