TL;DR
This paper investigates the conditions under which morphisms of complex analytic spaces originate from algebraic geometry, proposing conjectures and providing partial solutions to deepen understanding in this area.
Contribution
It introduces new conjectures and offers partial solutions to characterize Moishezon morphisms connecting complex analytic and algebraic geometry.
Findings
Proposed conjectures relating to Moishezon morphisms.
Partial solutions advancing understanding of algebraic origins of complex analytic morphisms.
Insights into conditions under which complex analytic morphisms are algebraic.
Abstract
We try to understand which morphisms of complex analytic spaces come from algebraic geometry. We start with a series of conjectures, and then give some partial solutions.
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