Dimension Lowering Theorems

Dimension Lowering Theorems is a mathematical framework within dimension theory that establishes conditions under which the covering dimension or inductive dimension of a topological space decreases under continuous mappings or specific structural operations.

34

Publications

1.1K

Citations

56

Authors

45

Institutions

Publications per year

2017–2026

1

Authors

56

  1. JT
    Jeremy T. Tyson

    University of Illinois Urbana-Champaign, United States

    2 publications · 51 citations

    2

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  2. AD
    Alexander Dranishnikov

    University of Florida, United States

    2 publications · 50 citations

    2

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  3. KN
    Keiô Nagami

    Ehime University, Japan

    2 publications · 28 citations

    2

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  4. RF
    Ralph Ford

    Pennsylvania State University, United States

    1 publications · 14 citations

    1

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  5. KB
    Karol Borsuk

    1 publications · 10 citations

    1

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1–5 of 56

Venues

  1. Russian Mathematical Surveys

    3 publications · 60 citations

    3

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  2. Physics Letters B

    2 publications · 41 citations

    2

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  3. Duke Mathematical Journal

    DMJ · 2 publications · 39 citations

    2

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  4. Discrete & Computational Geometry

    2 publications · 34 citations

    2

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  5. Annals of Mathematics

    1 publications · 12 citations

    1

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1–5