World's Best Scientists 2026 revealed!

D-Index & Metrics

Mathematics

D-Index
34
Citations
5979
World Ranking
2886
National Ranking
188

Overview

C. A. Rogers was affiliated with University College London in the United Kingdom. Their research spanned several interconnected fields within the biosciences and engineering.

The main fields of study that Rogers contributed to included Biochemistry, Genetics and Molecular Biology and Engineering. Within these, they worked specifically in the subfields of Biophysics and Biomedical Engineering.

Rogers' research focused on topics related to imaging and microscopy techniques. Key topics they explored were:

  • Optical Coherence Tomography Applications
  • Cell Image Analysis Techniques
  • Advanced Fluorescence Microscopy Techniques

Among their publications, one recent paper listed was titled "Cell monitoring with optical coherence tomography," published in 2022 in the journal Cytotherapy.

The most frequent co-authors collaborating with Rogers were:

  • Matthew Brehove
  • Rudra Menon
  • Paul Minor
  • James Allington
  • Annie Lam

Rogers primarily published in the venue Cytotherapy, which appeared as the key publication source for their recent work.

Best Publications

  • Packing and covering

    C. A. Rogers

  • The difference body of a convex body

    C. A. Rogers;G. C. Shephard

  • Absolute and Unconditional Convergence in Normed Linear Spaces.

    A. Dvoretzky;C. A. Rogers

  • The realization of distances within sets in Euclidean space

    Unknown

  • The Packing of Equal Spheres

    C. A. Rogers

  • Covering a sphere with spheres

    C. A. Rogers

  • Convex Bodies Associated with a Given Convex Body

    C. A. Rogers;G. C. Shephard

  • Borel selectors for upper semi-continuous set-valued maps

    J. E. Jayne;C. A. Rogers

  • Functions continuous and singular with respect to a Hausdorff measure

    C. A. Rogers;S. J. Taylor

  • A note on coverings

    C. A. Rogers

  • The existence of a centrally symmetric convex body with central sections that are unexpectedly small

    D. G. Larman;C. A. Rogers

  • Some extremal problems for convex bodies

    C. A. Rogers;G. C. Shephard

  • The directions of the line segments and of the r -dimensional balls on the boundary of a convex body in Euclidean space

    G. Ewald;D. G. Larman;C. A. Rogers

  • Mean values over the space of lattices

    C. A. Rogers

  • K-analytic sets

    R. W. Hansell;J. E. Jayne;C. A. Rogers

  • Representation Theorems for Distribution Functions

    H. P. Mulholland;C. A. Rogers

  • Lattice coverings of space

    C. A. Rogers

  • Existence Theorems in the Geometry of Numbers

    C. A. Rogers

  • Covering convex bodies by translates of convex bodies

    C. A. Rogers;C. Zong

  • Covering space with convex bodies

    P. Erdös;C. A. Rogers

  • σ-fragmentable Banach spaces

    J. E. Jayne;I. Namioka;C. A. Rogers

Frequent Co-Authors

Paul Erdös
Paul Erdös Hungarian Academy of Sciences
János Pach
János Pach Alfréd Rényi Institute of Mathematics

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