Titlebook: Visual Database Systems 3; Visual information m Stefano Spaccapietra (Secretary),Ramesh Jain Book 1995 IFIP International Federation for In

嬉戏

书目名称Visual Database Systems 3影响因子(影响力)




书目名称Visual Database Systems 3影响因子(影响力)学科排名




书目名称Visual Database Systems 3网络公开度




书目名称Visual Database Systems 3网络公开度学科排名




书目名称Visual Database Systems 3被引频次




书目名称Visual Database Systems 3被引频次学科排名




书目名称Visual Database Systems 3年度引用




书目名称Visual Database Systems 3年度引用学科排名




书目名称Visual Database Systems 3读者反馈




书目名称Visual Database Systems 3读者反馈学科排名

创作

Visual Database Systems 3978-0-387-34905-3Series ISSN 1868-4238 Series E-ISSN 1868-422X

种植,培养

IFIP Advances in Information and Communication Technologyhttp://image.papertrans.cn/v/image/983712.jpg

商议

COST

彩色

Yves DennebouyWe discuss the topological realisation of certain Z/2-algebras .(.) over the mod 2 Steenrod algebra .(2). If an associative .-space .(.) satisfies .(.(.); Z/2)≅.(.), the mod 2 cohomology of its classifying space is isomorphic to the algebra of invariants of the canonical Gl.(Z/2)-action on a graded polynomial algebra in . variables of degree 1.

误传

Matthew ChalmersAs part of the scientific activity in connection with the 70th birthday of the Adam Mickiewicz University in Poznan, an international conference on algebraic topology was held. In the resulting proceedings volume, the emphasis is on substantial survey papers, some presented at the conference, some written subsequently.

ICLE

Gianfranco Congiu,Alberto Del Bimbo,Enrico VicarioLet V be an orthogonal representation of G=S. and let S(V), S(V⊕R) be the unit spheres in V, V⊕R respectively. In this paper we classify S.-equivariant maps S(V⊕R) → S(V). More precisely we construct an isomorphism [S(V⊕R), S(V)]. → A(V) where A(V) = = [S(V⊕R).,S(V).]⊕(. Z), H⊂S. runs over all isotropy subgroups of V different from S..

瘙痒

In this chapter we shall use the Eilenberg-Mac Lane spaces introduced in the previous chapter in order to define cohomology groups. Then, using the homotopy properties proved for Moore spaces, we shall introduce a multiplicative structure on cohomology groups.

PAN

Tiziana Catarci,Maria F. Costabile,Isabel F. Cruz,Yannis Ioannidis,Ben ShneidermanIn this paper We will discuss an algebraic version (Theorem 1.6) of the thick subcategory theorem of Hopkins-Smith [HS] (Theorem 1.4). The former is stated as Theorem 3.4.2 in [Rav92], hut the proof given there is incorrect. (A list of errata for [Rav92] can be obtained by e-mail from the third author.)