List questions from several-complex-variables

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180

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Proper polynomial mappings

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189

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Value of a holomorphic function of several variables at the center of a polydisk is the average value over the entire polydisk

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19

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Uniqueness of factorization into irreducible factors of a several complex variables function.

Published on 28 Mar 2026 - 2:54

47

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Symmetric polynomials - real versus complex...

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107

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Does it exist a Lagrange multiplier formulation for several complex variables

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200

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Currents in complex geometry

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On Shilov Boundary of Bounded Holomorphic Functions

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375

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Irreducible point in a complex (analytic) space

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78

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Is the collection of reduced points in a complex space is open?

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381

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Dual of the space of all bounded holomorphic functions

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371

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Contour deformation in several variables

Published on 27 Mar 2026 - 19:28

437

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Set of zeros of polynomial in several complex variable.

Published on 27 Mar 2026 - 18:59

129

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Given $u,v$ holomorphic functions not vanishing at $0\in C^n$, then we can suppose $u,v$ both non-vanishing along $z_2=\dots=z_n=0$ axis.

Published on 28 Mar 2026 - 5:54

242

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Reference request: local normal form of a holomorphic map

Published on 28 Mar 2026 - 9:50

List Question

singularity of tangent cone and tangent cone of singularity

Proper polynomial mappings

Value of a holomorphic function of several variables at the center of a polydisk is the average value over the entire polydisk

Uniqueness of factorization into irreducible factors of a several complex variables function.

Symmetric polynomials - real versus complex...

Does it exist a Lagrange multiplier formulation for several complex variables

Currents in complex geometry

On Shilov Boundary of Bounded Holomorphic Functions

Irreducible point in a complex (analytic) space

Is the collection of reduced points in a complex space is open?

Dual of the space of all bounded holomorphic functions

Contour deformation in several variables

Set of zeros of polynomial in several complex variable.

Given $u,v$ holomorphic functions not vanishing at $0\in C^n$, then we can suppose $u,v$ both non-vanishing along $z_2=\dots=z_n=0$ axis.

Reference request: local normal form of a holomorphic map

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