Titlebook: Vacation Queueing Models; Theory and Applicati Naishuo Tian,Zhe George Zhang Book 2006 Springer-Verlag US 2006 Manufacturing.Markov.Operati

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評(píng)論性

Naishuo Tian,Zhe George Zhangup . with Lie algebra ., the topological cohomology .(.?) (here we are just thinking of . as a space and ignoring the group structure) is canonically isomorphic to the Lie algebra cohomology .(.?), which can at least in principle be computed using only finite-dimensional linear algebra. This suggest

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0884-8289 nd proof" format and it is invaluable reading for operations researchers, applied mathematicians, statisticians; industrial, computer, electrical and electronics, and communication engineers; computer, manageme978-1-4419-4146-6978-0-387-33723-4Series ISSN 0884-8289 Series E-ISSN 2214-7934

Obituary

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Book 2006ion networks, maintenance activities, etc. Finally, contents are presented in a "theorem and proof" format and it is invaluable reading for operations researchers, applied mathematicians, statisticians; industrial, computer, electrical and electronics, and communication engineers; computer, manageme

ACME

nominal

Naishuo Tian,Zhe George Zhang in number fields. Special cases of these invariants were given in §§1.3.4-1.3.13. The material of this chapter originated in ([132] Chapter VII) where generalizations of the Chin-burg invariant, Ω.(./., 3) of [34] were constructed using algebraic K-groups of integers in dimensions two and three. In

Increment

Naishuo Tian,Zhe George Zhangg of continuous functions on . with values in . = ? or C. If ξ is a real or complex vector bundle over ., the group Γ(ξ) of global sections can be viewed as a .-module. Swan’s result says that the functor Γ establishes an equivalence between the category of vector bundles over . and the category of

艱苦地移動(dòng)

Naishuo Tian,Zhe George Zhangwhen an affine scheme is glued. Under mild hypotheses, for example, glued schemes are seminormal. We then investigate the K-theory of glued schemes and develop an Atiyah-Hirzebruch type spectral sequence which converges to the Karoubi-Villamayor K-theory of the glued scheme. This allows us to comput

correspondent

Naishuo Tian,Zhe George Zhangiewed as the “l(fā)inearization” of .-theory, in the same sense in which the matrix ring .(.) is the “l(fā)inearization” of the general linear group .(.). For motivation, it is useful to think of the case where the ring . is ? or ?. Then .(., .)is a Lie group, and the space .(., .). giving rise to the highe