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81 sonuçtan 1-3 arası sonuçlar
Sayfa 40
A priori, it is defined on Hl^2{Q)A, but it extends to a bounded operator on H°(Q)4
by the formula (3.10) M(z) = {\V\^2\L0\-1/2}{\L0\(L0 - z)-l}{(\V\V2\L0\- l/2)*} (cf. (
2.18)). Proposition 3.2. The norm of M(z) is less than 1 for z = is with real s having
...
A priori, it is defined on Hl^2{Q)A, but it extends to a bounded operator on H°(Q)4
by the formula (3.10) M(z) = {\V\^2\L0\-1/2}{\L0\(L0 - z)-l}{(\V\V2\L0\- l/2)*} (cf. (
2.18)). Proposition 3.2. The norm of M(z) is less than 1 for z = is with real s having
...
Sayfa 42
Finally, l{L0-z)-1 = {fLo1}{L0(L0 + is)-1}, and we see that this is a uniformly
bounded operator from H°(Q)4 to H°(r)4, so that the adjoint operator from H°(T)4
to H°(Q)4 is uniformly bounded as well. Now we verify that T2(z) can be extended
to a ...
Finally, l{L0-z)-1 = {fLo1}{L0(L0 + is)-1}, and we see that this is a uniformly
bounded operator from H°(Q)4 to H°(r)4, so that the adjoint operator from H°(T)4
to H°(Q)4 is uniformly bounded as well. Now we verify that T2(z) can be extended
to a ...
Sayfa 225
Therefore, the operators tv9 = ngA-i and jrf = 7r^_, are bounded on L2 with the
bound Wtt^KCWA^Wh-^^ by Lemma 5.2, and (5.20) and similarly for it9 .
Moreover, the quantities ^A'1 , e > 0, are bounded uniformly in e. Proof. To show
that the ...
Therefore, the operators tv9 = ngA-i and jrf = 7r^_, are bounded on L2 with the
bound Wtt^KCWA^Wh-^^ by Lemma 5.2, and (5.20) and similarly for it9 .
Moreover, the quantities ^A'1 , e > 0, are bounded uniformly in e. Proof. To show
that the ...
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İçindekiler
ISOMETRIC EMBEDDINGS OF FINITEDIMENSIONAL SPACES | 17 |
Dedicated to M Sh Birman on the occasion of his 75th birthday | 285 |
Abstract The nonexistence of isometric embeddings I J1 t with p q is proved | 296 |
Telif Hakkı | |
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