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The Akbulut cork is not universal

• Authors : Ladu, Roberto

Subjects: Mathematics - Geometric Topology; 57R55, 57R80

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Gompf's cork and Heegaard Floer homology

• Authors : Dai, Irving; Mallick, Abhishek; Zemke, Ian

Subjects: Mathematics - Geometric Topology; 57R58, 57R55

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A cork of the rational surface with the second Betti number 9

• Authors : Wakamaki, Yohei

Subjects: Mathematics - Geometric Topology; 57R55, 57R65

• Source: Topology and its Applications 354 (2024), 109002

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Drill the Cork of Information Bottleneck by Inputting the Most Important Data

• Authors : Peng, Xinyu; Zhang, Jiawei; Wang, Fei-Yue

Subjects: Computer Science - Machine Learning

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On an infinite order cork automorphisms

• Authors : Akbulut, Selman

Subjects: Mathematics - Geometric Topology; Mathematics - Symplectic Geometry; 58D27, 58A05, 57R65

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Cork twists and automorphisms of $3$-manifolds

• Authors : Akbulut, Selman

Subjects: Mathematics - Geometric Topology; 58D27, 58A05, 57R65

• Source: Journal of Gokova Geometry Topology volume 14 (2020)

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Homotopy $4$-spheres associated to an infinite order loose cork

• Authors : Akbulut, Selman

Subjects: Mathematics - Geometric Topology; Mathematics - Symplectic Geometry; 58D27, 58A05, 57R65

• Source: Journal of Gokova Geometry Topology volume 14 (2020)

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A genus zero Lefschetz fibration on the Akbulut cork

• Authors : Ukida, Takuya

Subjects: Mathematics - Geometric Topology

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An infinite order cork

• Authors : Akbulut, Selman

Subjects: Mathematics - Geometric Topology; Mathematics - Symplectic Geometry; 58D27, 58A05, 57R65

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Cork twisting Schoenflies problem

• Authors : Akbulut, Selman

Subjects: Mathematics - Geometric Topology; Mathematics - Symplectic Geometry; 58D27, 58A05, 57R65

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