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256 WEI WANG [R2] , Holomorphic functions and integral representations in several complex variables, Berlin Heidelberg New York, Springer, 1986. [R3] , Integral kernels and Hölder estimates for ∂ on pseudoconvex domains of finite type in C 2 , Math. Ann., 288 (1991), 63-74. [W] W. Wang, Estimate of the Einstein-Kähler metric on a weakly pseudoconvex domain in C 2 , Math. Zeit., 223 (1996), 535-545. Received February 16, 1999 and revised May 24, 1999. This work was partially supported by National Nature Science Foundation (No. 10071070) and Nature Science Foundation of Zhejiang Province in China. Department of Mathematics Zhejiang University (XiXi Campus) Zhejiang 310028 P. R. China E-mail address: wangf@mail.hz.zj.cn
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Pacific Journal of Mathematics Volu
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PACIFIC JOURNAL OF MATHEMATICS Vol.
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EIGENVALUES ASYMPTOTICS 3 (i) If pm
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EIGENVALUES ASYMPTOTICS 5 Corollary
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Thus, by the Itô formula, we have
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Therefore, K1(t) ≡ t 2−d/2 ≤
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EIGENVALUES ASYMPTOTICS 11 The chan
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EIGENVALUES ASYMPTOTICS 13 Here Res
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IMAGINARY QUADRATIC FIELDS 17 Table
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IMAGINARY QUADRATIC FIELDS 19 and t
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IMAGINARY QUADRATIC FIELDS 21 Propo
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〈σ 〈σ〉 〈σ, τ〉 2 〈1
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IMAGINARY QUADRATIC FIELDS 25 Then
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IMAGINARY QUADRATIC FIELDS 27 were
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IMAGINARY QUADRATIC FIELDS 29 Thus
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IMAGINARY QUADRATIC FIELDS 31 [3] ,
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34 CARINA BOYALLIAN spherical serie
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36 CARINA BOYALLIAN Here I G MAN (
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38 CARINA BOYALLIAN where k ≤ [ n
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40 CARINA BOYALLIAN The case G = Sp
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42 CARINA BOYALLIAN we can, since i
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44 CARINA BOYALLIAN and this formul
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46 CARINA BOYALLIAN Here, J(ν) int
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48 CARINA BOYALLIAN [V] D. Vogan, R
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50 ROBERT F. BROWN AND HELGA SCHIRM
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82 GILLES CARRON à l’infini s’
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84 GILLES CARRON isométriques au d
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86 GILLES CARRON Comme D est ellipt
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88 GILLES CARRON Réciproquement si
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90 GILLES CARRON où H est la proje
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92 GILLES CARRON 2.a. Exemples repo
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94 GILLES CARRON alors si σ ∈ C
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96 GILLES CARRON Ainsi s’il exist
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98 GILLES CARRON Proposition 2.7. N
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100 GILLES CARRON l’espace des 1
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102 GILLES CARRON compact. De même
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104 GILLES CARRON 4. Application du
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106 GILLES CARRON Dans le cas où l
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BRAIDED OPERATOR COMMUTATORS 111 Re
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BRAIDED OPERATOR COMMUTATORS 113 Re
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BRAIDED OPERATOR COMMUTATORS 115 3.
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Then, for 1 < k ≤ m + 1, we have
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BRAIDED OPERATOR COMMUTATORS 119 Mo
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BRAIDED OPERATOR COMMUTATORS 121 It
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E-mail address: prosk@imath.kiev.ua
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124 DANIEL J. MADDEN times. Further
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126 DANIEL J. MADDEN Further, s t
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128 DANIEL J. MADDEN Now the whole
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130 DANIEL J. MADDEN and β = 1 −
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132 DANIEL J. MADDEN We can simplif
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134 DANIEL J. MADDEN surd, but we n
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136 DANIEL J. MADDEN and d = d(u, v
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138 DANIEL J. MADDEN (6l + 7) k +
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140 DANIEL J. MADDEN Then the conti
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142 DANIEL J. MADDEN Thus n + 1 1 =
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144 DANIEL J. MADDEN If we take b =
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146 DANIEL J. MADDEN b, 2b(2bn + 1)
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TANGLES, 2-HANDLE ADDITIONS AND DEH
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m n n n n TANGLES, 2-HANDLE ADDITIO
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SOME CHARACTERIZATION, UNIQUENESS A
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and SOME CHARACTERIZATION, UNIQUENE
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SYMPLECTIC SUBMANIFOLDS FROM SURFAC
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Page 212 and 213: 208 PAULO TIRAO Theorem. The affine
Page 214 and 215: 210 PAULO TIRAO It follows from the
Page 216 and 217: 212 PAULO TIRAO K ρ1 (0,−1,1) =
Page 218 and 219: 214 PAULO TIRAO Theorem 2.7. Let ρ
Page 220 and 221: 216 PAULO TIRAO Notation: By A = [
Page 222 and 223: 218 PAULO TIRAO Now is not difficul
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Page 226 and 227: 222 PAULO TIRAO is an isomorphism.
Page 228 and 229: 224 PAULO TIRAO Lemma 4.2. Let Λ1
Page 230 and 231: 226 PAULO TIRAO (c)1 B1 B2 B3 B1 0
Page 232 and 233: 228 PAULO TIRAO ⎛ ⎜ B2 = ⎜
Page 234 and 235: 230 PAULO TIRAO being those in whic
Page 236 and 237: 232 PAULO TIRAO Hence, if ρ = m1χ
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Page 241 and 242: (1.6) HÖLDER REGULARITY FOR ∂ 23
Page 243 and 244: HÖLDER REGULARITY FOR ∂ 239 can
Page 245 and 246: HÖLDER REGULARITY FOR ∂ 241 wher
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Page 251 and 252: HÖLDER REGULARITY FOR ∂ 247 p. 1
Page 253 and 254: similarly, we can prove HÖLDER REG
Page 255 and 256: HÖLDER REGULARITY FOR ∂ 251 For
Page 257 and 258: Now if n1 ≥ 2, l ∈ S1, then (4.
Page 259: HÖLDER REGULARITY FOR ∂ 255 Refe
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