Abstract
We give a list of nonisolated hypersurface singularities of which normalizations are the rational triple point singularities of surfaces and construct their minimal resolution graphs by a method introduced by Oka for isolated complete intersection singularities. We also show that nonisolated forms of rational triple point singularities and their normalizations are both Newton non-degenerate.
Keywords
Gravitational singularity
Mathematics
Hypersurface
Triple point
Point (geometry)
Resolution of singularities
Pure mathematics
Intersection (aeronautics)
Degenerate energy levels
Birational geometry
Combinatorics
Mathematical analysis
Geometry
Physics
Subject Areas
Commutative Algebra and Its Applications
·Algebra and Number Theory ·Physical Sciences
Polynomial and algebraic computation
·Computational Theory and Mathematics ·Physical Sciences
Algebraic Geometry and Number Theory
·Geometry and Topology ·Physical Sciences
Citations by Year
2015: 1
2017: 1
2024: 1
OpenAlex SDG Match
SDGs auto-classified by OpenAlex (score ≥ 0.4 shown).
Reduced inequalities 47%
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