List questions from complex-geometry

Published on 14 Mar 2018 - 23:33

426

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Plotting the set $\left\{ z\in \mathbb{C} : \left| z+i \right| =2\left| z \right| \right\} $

Published on 15 Mar 2018 - 13:29

263

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If two meromorphic function fields on compact riemann surfaces isomorphic, then they are isomorphic

Published on 24 Mar 2026 - 23:44

227

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Precise definition of a Riemann surface associated to a function

Published on 17 Mar 2018 - 0:13

201

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Positive scalar curvature metric on $S^4$

Published on 25 Mar 2026 - 1:17

63

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foliation with many tangencies

Published on 20 Mar 2026 - 1:33

46

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Existence of constant function on analytic manifold.

Published on 23 Mar 2018 - 13:57

560

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Clarify Hodge conjecture

Published on 23 Mar 2018 - 15:39

131

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Morphisms between pure Hodge Structures of smooth varieties

Published on 23 Mar 2018 - 17:34

139

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Graphing on the complex plane

Published on 25 Mar 2018 - 2:05

378

Views

Néron-Severi groups

Published on 20 Mar 2026 - 6:57

338

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About the homology of del Pezzo surfaces

Published on 26 Mar 2018 - 11:52

117

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Finding limit supremum

Published on 25 Mar 2026 - 7:38

731

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For $z_1, z_2 \in \mathbb C$ prove that $|z_1+z_2|^2+|z_1-z_2|^2=2(|z_1|^2+|z_2|^2)$, and interpret this result geometrically.

Published on 27 Mar 2018 - 17:32

924

Views

Proving that a complex manifold is orientable.

Published on 25 Mar 2026 - 4:36

List Question

Simple way of finding the locus of $z$?

Plotting the set $\left\{ z\in \mathbb{C} : \left| z+i \right| =2\left| z \right| \right\} $

If two meromorphic function fields on compact riemann surfaces isomorphic, then they are isomorphic

Precise definition of a Riemann surface associated to a function

Positive scalar curvature metric on $S^4$

foliation with many tangencies

Existence of constant function on analytic manifold.

Clarify Hodge conjecture

Morphisms between pure Hodge Structures of smooth varieties

Graphing on the complex plane

Néron-Severi groups

About the homology of del Pezzo surfaces

Finding limit supremum

For $z_1, z_2 \in \mathbb C$ prove that $|z_1+z_2|^2+|z_1-z_2|^2=2(|z_1|^2+|z_2|^2)$, and interpret this result geometrically.

Proving that a complex manifold is orientable.

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