List questions from several-complex-variables

Published on 07 Oct 2013 - 14:44

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What is pluripotential theory?

Published on 10 Oct 2013 - 22:21

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request for reference

Published on 24 Mar 2026 - 20:39

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Why do the Wirtinger derivatives behave like actual partial derivative operators?

Published on 23 Oct 2013 - 9:39

309

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Subharmonic logarithms

Published on 24 Oct 2013 - 3:29

73

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how to show f is bijective?

Published on 06 Nov 2013 - 1:35

378

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why can we assume that f is linear when proving open balls and open polydiscs are not biholomorphically equivalent as n>1?

Published on 08 Nov 2013 - 14:14

596

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Zeros of complex function sequence (Application of Rouche's Theorem).

Published on 09 Nov 2013 - 14:03

562

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a corollary of Cauchy's integral formula in several complex variables

Published on 11 Nov 2013 - 11:33

62

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determine the maximal open subset $G\subset\mathbb{C}^2$ such that the series $f$ converges in $\mathcal{O}(G)$ in the topology of Frechet space.

Published on 14 Nov 2013 - 14:01

164

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Problem related to continuous complex mapping.

Published on 18 Nov 2013 - 3:51

382

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If $f$ is $C^{\infty}$ and $f^2$ is analytic, then $f$ is analytic.

Published on 20 Nov 2013 - 19:15

141

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A complex problem.

Published on 27 Mar 2026 - 11:48

175

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$n$ Torus contained in the closure of the image of the unit disc under a holomorphic map?

Published on 27 Nov 2013 - 17:18

2.5k

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Determinant of the Jacobian of a holomorphic mapping of several complex variables

Published on 18 Dec 2013 - 2:43

List Question

Prove that $u \circ f $ is plurisubharmonic on $\Omega_1$

What is pluripotential theory?

request for reference

Why do the Wirtinger derivatives behave like actual partial derivative operators?

Subharmonic logarithms

how to show f is bijective?

why can we assume that f is linear when proving open balls and open polydiscs are not biholomorphically equivalent as n>1?

Zeros of complex function sequence (Application of Rouche's Theorem).

a corollary of Cauchy's integral formula in several complex variables

determine the maximal open subset $G\subset\mathbb{C}^2$ such that the series $f$ converges in $\mathcal{O}(G)$ in the topology of Frechet space.

Problem related to continuous complex mapping.

If $f$ is $C^{\infty}$ and $f^2$ is analytic, then $f$ is analytic.

A complex problem.

$n$ Torus contained in the closure of the image of the unit disc under a holomorphic map?

Determinant of the Jacobian of a holomorphic mapping of several complex variables

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