Titlebook: Algebraic Modeling of Topological and Computational Structures and Applications; THALES, Athens, Gree Sofia Lambropoulou,Doros Theodorou,Lo

极大的痛苦

https://doi.org/10.1007/978-94-011-7520-3int is the knot theory of the solid torus ST and the Lambropoulou invariant, ., for knots and links in ST, the universal analogue of the HOMFLYPT polynomial in ST. The relation between . and . is established in Diamantis et al. (J Knot Theory Ramif, 25:13, 2016, [.]) and it is shown that in order to

NUL

不可思议

做方舟

H. Pinto,A. Stashans,P. Sanchezen chains and, then, to systems of such chains via the periodic linking and periodic self-linking of chains. These lead to the periodic linking matrix and its associated eigenvalues providing measures of entanglement that can be applied to complex systems. We describe the general one-dimensional cas

对待

Defects in Non-Crystalline Oxidesheight of a knotoid is the minimal crossing distance between the endpoints taken over all equivalent knotoid diagrams. We define two knotoid invariants; the affine index polynomial and the arrow polynomial that were originally defined as virtual knot invariants given in (Kauffman, J Knot Theory Rami

Osmosis

Insulator and Semiconductor SurfacesFourier series allows an approximation by finite Laurent polynomials .(.). We define an algebraic discriminant ., such that an .-braid is given by those .(.) satisfying the condition (.) of having all roots not on the unit circle. We study property (.) from the algebraic and topological viewpoint. U