{wiki=Noncommutative_algebraic_geometry}


Noncommutative algebraic geometry

Normal cone

Normal crossing singularity

Normal scheme

Normally flat ring

Numerical certification

Néron–Severi group

P-curvature

Parshin's conjecture

Period (algebraic geometry)

Picard–Lefschetz theory

Positive form

Prestack

Pseudoholomorphic curve

Purity (algebraic geometry)

Pursuing Stacks

Quasi-separated morphism

Quippian

Quot scheme

{wiki=Quotient_space_of_an_algebraic_stack}


Quotient space of an algebraic stack

{wiki=Algebraic_geometry}

Algebraic geometry is a branch of mathematics that studies the solutions to polynomial equations through the use of geometric methods. It combines concepts from abstract algebra, particularly commutative algebra, with geometric intuition. Here are some key aspects of algebraic geometry: 1. **Varieties**: The central objects of study in algebraic geometry are algebraic varieties, which are the solutions to systems of polynomial equations.


Algebraic geometry

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 Children: Algebraic geometry