Studies in Domain Decomposition Multilevel Methods And the Biharmonic Dirichlet

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Studies in Domain Decomposition Multilevel Methods And the Biharmonic Dirichlet
Xuejun Zhang
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Lemma 2. 3. 2 Let V be a Hilbert space, V, be subspaces ofV and V = YL^i- ^^^ Pv, ^ the projections from V to Vi and P = Yli Pv, ■ Then -^minC^) = '^max(/' ) = max — = max min ■ — " a[u, u) " E"'=" «(">") and ^mt^iP) = >^Tmn{P ) = "iin — = mm nun ^— .
ti a{u. U) u ^u, =u a(u, u) Remark 2. 3. 1 If we can find a constant C\ such that there exists a decomposition of u = J2t "i satisfying ^a(u, u. ) C^^. This result, known as Lions' lemma, is very important in estimating the minimum eigenvalue of
...P\ cf. Dryja and Widlund [24].
20 If we can find a constant C2 such that Vu G F and for any decomposition of u = Yli ^ii we have ^a(u, u, ) > C2a(u, u) then, from the Lemma 2. 3. 2, we know that XmaxiP)

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