Deformations and equitopological deformations of strongly pseudoconvex manifolds
1981 ◽
Vol 82
◽
pp. 113-129
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Keyword(s):
One of the main problems in complex analysis has been to determine when two open sets D1, D2 in Cn are biholomorphically equivalent. In [26] Poincaré studied perturbations of the unit ball B2 in C2 of a particular kind, and found necessary and sufficient conditions on a first order perturbation that the perturbed domain be biholomorphically equivalent to B2. Recently Burns, Shnider and Wells [7] (cf. also Chern-Moser [9]) have studied the deformations of strongly pseudoconvex manifolds. They proved that there is no finite-dimensional deformation theory for M if one keeps track of the boundary.
2008 ◽
Vol 55
(6)
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pp. 1279-1292
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2006 ◽
Vol 321
(2)
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pp. 553-568
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2019 ◽
Vol 53
(supl)
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pp. 45-86
Necessary and sufficient conditions for oscillation of first-order functional differential equations
1990 ◽
Vol 148
(2)
◽
pp. 360-370
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1979 ◽
Vol 17
(2)
◽
pp. 245-250
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1994 ◽
Vol 49
(1)
◽
pp. 69-79
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