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78篇 您的检索式:作者名="Tolsa"
    题名 作者 年代 出处 被引量
1BMO, H 1 and Calderon-Zygmund operators for non doubling measures 显示文摘TOLSA X 2001Math Ann2001,319,:2
2Painleve's problem and the semiadditivity of analytic capacity显示文摘Tolsa X 2003Acta Math2003,190,:2
3Magnesium sulphate as an alternative and safe treatment for severe persistent pulmonary hypertension of the newborn 显示文摘Tolsa JF Cotting J Sekarski N 1995Arch Dis Child1995,72,:1
4Early alteration of struc- tural and functional brain development in premature infants born with intrauetrine growth restriction 显示文摘Tolsa CB Zimine S Warfield K 2004Pediatres2004,56,:1
5BMO,H1 and Caldero′n-Zygmund operators for non-doubling measures显示文摘Tolsa X 2001Math Ann2001,319,1:1
6The spaces H1 for nondoubling measures in terms of a grand maxial operator显示文摘TOLSA X 2003Tranc Amer Math Soc2003,355,1:1
7Cotlar's inequality without the doubling condition and existence of principal values for the Cauchy integral of measures显示文摘 1998J Reine Angew Math1998,502,:1
8Painlevé's problem and the semiadditivity if analytic capcity显示文摘TOLSA X 2003Acta Math2003,190,1:1
9BMO,H1 and Calderón-Zygmund operators for non doubling measures显示文摘 2001Math Ann2001,319,:1
10BMO,H1 and Calderón-Zygmund operators for non-doubling measures显示文摘TOLSA X 2001Math Ann2001,319,1:1
11Littlewood-Paley theory and the T(1) theorem with non-doubling measures显示文摘 2001Adv Math2001,164,:1
12A Proof of the Weak (l, 1) Inequality for Singular Integrals with Non-doubling Measures Based on a Calderon-Zyground Decomposition 显示文摘TOLSA X 2001Publ Mat2001,45,:1
13A proof of the weak ( 1,1 ) inequality for sin- gular integrals with non doubling measures based on a Calderon - Zygmund decomposition 显示文摘TOLSA X 2001Publ Mat2001,45,1:1
14BMO H1 and Calderdn-Zygmund Operator for Non-doubling Measures 显示文摘TOLSA X 2001Math Ann2001,319,:1
15Cotlars inequality without the doubling condition and existences of principal values for the Cauchy integral of measures显示文摘TOLSA X 1998J Reine Angew Math1998,502,:1
16L2 - boundedness of the Cauchy integral operator for continuous measures 显示文摘TOLSA X 1999Duke Math J1999,98,2:1
17Littlewood - Paley Theory and the T ( 1 ) Theorem with Non- doubling Measures 显示文摘TOLSA X 2001Adv in Math2001,164,1:1
18BMO,H1 and Calderón-Zygmund operators for non-doubling measures显示文摘TOLSA X 2001Math Ann2001,319,1:1
19Littlewood-Paley theory and the T(1) theorem with non-doubling measures显示文摘TOLSA X 2001Adv in Math2001,164,:1
20A dynamic model for the simulation of induction heating devices显示文摘NERG J TOLSA K SILVENTOINEN P 1999IEEE Transactions on Magnetics1999,35,5:1
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