Given the set of square matrices M ⊂ Mn+m(C) that keep the subspace W = Cnx{0} ⊂ C invariant, we obtain the implicit form of a miniversal deformation of a matrix a ∈ M, and we compute it explicitely when this matrix is marked (this is, if there is a permutation matrix p ∈ Mn+m(C) such that p−1ap is a Jordan matrix). We derive some applications to tackle the classical Carlson problem.

Rutting is one of the significant distresses in flexible pavements. Examining methods to decrease permanent deformation considerable importance provide long service life and safe highways. The main objective this paper undertake a state-of-the-art review combine existing work on asphalt concrete For purpose, synthesizes evolution models, tests used evaluate quantify rutting potential mixtures w...

This paper focused on the stone matrix asphalt (SMA) technology that was developed essentially to guard against rutting distress. For this procedure, fibers play a racy role in stabilizing and preventing drain down problem caused by necessity of high binder content coupled with their strengthening effect. A set specimens cylindrical slab shapes were fabricated inclusions jute, polyester, carbon...