Banach center publications; Vol.100 (Warszawa, 2014). - ОГЛАВЛЕНИЕ / CONTENTS
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ОбложкаBanach center publications. Vol.100. Pt.1: Knots in Poland III: [conf. on Knot theory and its ramifications, Warsaw (July 18-25) and Bedlewo (July 25 - Aug. 4), 2010]. - Warszawa: Inst. mat. PAN, 2014. - 271 p.: ill. - Bibliogr. at the end of the art. - ISBN 978-83-86806-20-1; ISSN 0137-6934
 

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Оглавление / Contents
 
List of participants ............................................ 8
Schedule of the conference ................................... 9-11
C. CAPRAU, A cohomology theory for colored tangles .......... 13-25
M.W. CHRISMAN, A lattice of finite-type invariants of
   virtual knots ............................................ 27-49
D. FUTER, E. KALFAGIANNI AND J.S. PURCELL, Jones
   polynomials, volume and essential knot surfaces:
   a survey ................................................. 51-77
N. GEER, The Kontsevich integral and re-normalized link
   invariants arising from Lie superalgebras ................ 79-84
M. HLRASAWA AND K. MURASUGI, On stability of Alexander
   polynomials of knots and links (survey) .................. 85-98
D.P. ILYUTKO, V.O. MANTUROV AND I.M. NIKONOV, Virtual knot
   invariants arising from parities ........................ 99-130
A. KAESTNER AND L.H. KAUFFMAN, Parity biquandles .......... 131-151
U. KAISER, On constructions of generalized skein
   modules ................................................ 153-172
P.-V. KOSELEFF AND D. PECKER, Every knot is a billiard
   knot ................................................... 173-178
D.J. LAFOUNTAIN AND W.W. MENASCO, Climbing
   a Legendrian mountain range without stabilization ...... 179-196
S. NELSON, Link invariants from finite biracks ............ 197-212
S. SUZUKI, On the colored Jones polynomials of ribbon
   links, boundary links and Brunnian links ............... 213-222
K. VALENCIA, A topological model of site-specific
   recombination that predicts the knot and link type of
   DNA products ........................................... 223-233
V.V. VERSHININ, About presentations of braid groups and
   their generalizations .................................. 235-271


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