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Keywords Algebraic 2–complex, Wall’s D(2)–problem, geometric realiza- tion of algebraic 2–complexes, homotopy classification of 2–complexes, gen- eralized quaternion groups,
In this paper we study multidimensional fractional advection-dispersion equations in- volving fractional directional derivatives both from a deterministic and a stochastic point
The key point is the concept of a Hamiltonian system, which, contrary to the usual approach, is not re- lated with a single Lagrangian, but rather with an Euler–Lagrange form
The correspondence between components of the locus of limit linear series and Young tableaux is defined so that on the elliptic curves C i whose indices do not appear in the
We give examples of: (1) a contigual zero space which is not weakly regular and is not a Cauchy space; (2) a sep- arated filter space which is a z-regular space but not a
In this paper we show how to obtain a result closely analogous to the McAlister theorem for a certain class of inverse semigroups with zero, based on the idea of a Brandt
An integral inequality is deduced from the negation of the geometrical condition in the bounded mountain pass theorem of Schechter, in a situation where this theorem does not
In section 4 we use this coupling to show the uniqueness of the stationary interface, and then finish the proof of theorem 1.. Stochastic compactness for the width of the interface