Show indexed articles as search result.

The articles of mathematical interest will be reviewed individually.
Indexed articles:
Akman, Füsun, Some cohomology operators in 2-D field theory, 1-19 [Zbl 1036.81514]
Baez, John C., Diffeomorphism-invariant generalized measures on the space of connections modulo gauge transformations, 21-43 [Zbl 0897.57010]
Broda, Bogusław, A surgical invariant of 4-manifolds, 45-49 [Zbl 0880.57006]
Carter, J. Scott; Saito, Masahiko, Some new solutions to the permutohedron equation, 51-65 [Zbl 0889.17010]
Deguchi, Tetsuo, Multivariable invariants of colored links generalizing the Alexander polynomial, 67-82 [Zbl 0883.57011]
Deguchi, Tetsuo, On numerical applications of the Vassiliev invariants to computational problems in physics, 87-98 [Zbl 0883.57014]
Etingof, Pavel I., Elliptic \(r\)-matrix systems, affine Lie algebras, and projective representations of the braid group of the torus, 99-110 [Zbl 0889.17022]
Jing, Naihuan, Vertex operators and generalized symmetric functions, 111-126 [Zbl 0882.17020]
Jones, Vaughan F. R.; Rolfsen, Dale P. O., A theorem regarding \(4\)-braids and the \(V=1\) problem, 127-135 [Zbl 0900.20066]
Kauffman, Louis H., Knots and topological quantum field theory, 137-186 [Zbl 0883.57015]
Kumar, Shrawan, Representations of quantum groups at roots of unity, 187-224 [Zbl 0883.17017]
Lambropoulou, Sofia S. F., Solid torus links and Hecke algebras of \({\mathcal B}\)-type, 225-245 [Zbl 0884.57004]
Li, B. H.; Li, T. J., \(SO(3)\) three-manifold invariants from the Kauffman bracket, 247-257 [Zbl 0883.57019]
Liu, Keqin, Some results on \(q\)-deformations of the Virasoro algebra, 259-268 [Zbl 0889.17014]
Mattes, Josef; Reshetikhin, Nicolai, On invariants of tangles derived from balanced categories, 269-299 [Zbl 0908.57001]
Rembieliński, Jakub; Tybor, Wacław, Two-dimensional quantum Poincaré group, 301-306 [Zbl 0884.58103]
Rozansky, L., A large \(k\) asymptotics of Witten’s invariant of Seifert manifolds, 307-349 [Zbl 0883.57018]
Smoliński, Kordian Andrzej, A model of quantum space-time symmetry in two dimensions, 355-366 [Zbl 0884.58104]