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The Multidimensional Directed Euler Tour of Cubic Manifold.
Authors: Mariana Bujac
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Abstract
In the paper [3] we tried to generalize the problem of existence of a directed (n-1)-dimensional Euler tour for the abstract directed n-dimensional manifold, which is a complex of multi-ary relations [5], namely by means of abstract simplexes. In the paper [3] we show the existence of such kind of tour only for manifolds of odd dimension because we have not enough conditions to do more. In the present paper we will show conditions of existence for a directed Euler tour of abstract manifolds with even dimensions. In this purpose, we will introduce some new definitions which permit us to define manifolds by so-called abstract cubes.E-mail:
Fulltext
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Contents
- Properties of one-sided ideals of topological rings.
- The Multidimensional Directed Euler Tour of Cubic Manifold.
- A test for completeness with respect to implicit reducibility in the chain super-intutionistic logics.
- Dynamic Programming Approach for Solving Discrete Optimal Control Problem and its Multicriterion Version.
- Measure of stability and quasistability to a vector integer programming problem in the l1 l metric.
- On determining the minimum cost flows in dynamic networks.
- Functional bases of centro-affine invariants for the three-dimensional quadratic differential systems.
- Limits of solutions to the semilinear wave equation with small parameter.
- Unsteady flow of an Oldroyd-B fluid induced \\ by a constantly accelerating plate.
- About commutative Moufang loops of finite special rank.
- An application of Briot-Bouquet differential subordinations.
- Junior spatial groups of (22 )-symmetry.
