ダル仕上げステンレス外壁材の開発

Nicolaescu and the author formulated a conjecture which relates the geometric genus of a complex analytic normal surface singularity (X, 0) — whose link M is a rational homology

Since the results of Section 3 allow us to assume that our curves admit integrable complex structures nearby which make the fibration holomorphic, and we know that contributions to

We see that simple ordered graphs without isolated vertices, with the ordered subgraph relation and with size being measured by the number of edges, form a binary class of

Given a model of some flux and corresponding to some surface we introduce a defect operator by gluing to the surface first two three punctured spheres and then closing two of

The Mumford–Tate conjecture is a precise way of saying that the Hodge structure on singular cohomology conveys the same information as the Galois representation on ℓ-adic

Three different points of P 2 are the inverse image c − 1 (l) of a trisecant l of the projected Veronese surface Im c iff all conics that fulfill the linear condition given by P

Chapoton pointed out that the operads governing the varieties of Leibniz algebras and of di-algebras in the sense of [22] may be presented as Manin white products of the operad

2 Principal bundles with connection are transport functors 1324 3 Transport 2-functors and gauge invariant surface holonomy 1352 4 The path-curvature 2-functor associated to a