World's Best Scientists 2026 revealed!

D-Index & Metrics

Mathematics

D-Index
31
Citations
3731
World Ranking
3357
National Ranking
1317

Overview

Carl Pearcy is affiliated with Texas A&M University in the United States and focuses on research in the field of Mathematics. Their work spans several subfields including Applied Mathematics, Mathematical Physics, and Statistics and Probability.

The scientist's main research topics cover areas such as:

  • Holomorphic and Operator Theory
  • Advanced Banach Space Theory
  • Approximation Theory and Sequence Spaces

Pearcy has published papers in recognized venues. Notable recent publications include:

  • "On restrictions of operators on Hilbert space to a half-space," published in 2024 in Acta Scientiarum Mathematicarum
  • "Remembrances of Ciprian Ilie Foias," published in 2022 in Notices of the American Mathematical Society

Frequent collaborators in their research include:

  • Sami M. Hamid
  • Robert A. Becker
  • Hari Bercovici
  • Animikh Biswas
  • Alexey Cheskidov

Their publications appear primarily in the journals Acta Scientiarum Mathematicarum and Notices of the American Mathematical Society, indicating focused contributions to these venues.

Best Publications

  • Dual Algebras with Applications to Invariant Subspaces and Dilation Theory

    Hari Bercovici;Ciprian Foiaş;Carl Pearcy

  • Aluthge transforms of operators

    Unknown

  • invariant Subspaces, Dilation Theory, and the Structure of the Predual of a Dual Algebra, I

    C. Apostol;Hari Bercovici;Ciprian Foias;Carl Pearcy

  • Structure of Commutators of Operators

    Unknown

  • Sums of small numbers of idempotents.

    Unknown

  • Some Recent Developments in Operator Theory

    Unknown

  • A COMPLETE SET OF UNITARY INVARIANTS FOR OPERATORS GENERATING FINITE W -ALGEBRAS OF TYPE I

    Carl Mark Pearcy

  • Spectra of tensor products of operators

    Unknown

  • Dilation theory and systems of simultaneous equations in the predual of an operator algebra. II

    Hari Bercovici;Bernard Chevreau;Ciprian Foias;Carl Pearcy

  • Topics in Operator Theory

    Unknown

  • On the structure of contraction operators. II

    Unknown

  • An elementary proof of the power inequality for the numerical radius.

    Unknown

  • Introduction to Operator Theory I

    Unknown

  • Complete contractivity of maps associated with the Aluthge and Duggal transforms

    Ciprian Foiaş;Il Bong Jung;Eungil Ko;Carl Pearcy

  • Lifting commuting operators.

    R. G. Douglas;P. S. Muhly;Carl Pearcy

  • On a topology for invariant subspaces

    R.G Douglas;Carl Pearcy

  • A note on quasitriangular operators

    R. G. Douglas;Carl Pearcy

  • On convergence of alternating direction procedures in the presence of singular operators

    Jim Douglas;Carl M. Pearcy

  • On continuous matrix-valued functions on a Stonian space

    Unknown

  • Spectral pictures of Aluthge transforms of operators

    Unknown

  • (BCP)-operators are reflexive.

    H. Bercovici;C. Foiaş;J. Langsam;C. Pearcy

  • On rank-one perturbations of normal operators

    C. Foias;I.B. Jung;E. Ko;C. Pearcy

  • Hyperinvariant subspaces and transitive algebras.

    R. G. Douglas;Carl Pearcy

  • On Invariant Subspaces of Quasitriangular Operators

    Don Deckard;R. G. Douglas;Carl Pearcy

  • A model for quasinilpotent operators.

    Ciprian Foiaş;Carl Pearcy

  • Invariant subspaces of non-quasitriangular operators

    R. G. Douglas;Carl Pearcy

  • Von Neumann algebras with a single generator.

    R. G. Douglas;Carl Pearcy

  • On Centered and Weakly Centered Operators

    V. Paulsen;C. Pearcy;S. Petrovic

  • On the hyperinvariant subspace problem III

    C. Foias;S. Hamid;C. Onica;C. Pearcy

  • Spectral decomposability of rank-one perturbations of normal operators

    C. Foias;I.B. Jung;E. Ko;C. Pearcy

  • On rank-one perturbations of normal operators, II

    Ciprian Foias;I. B. Jung;E. Ko;Carl Pearcy

Frequent Co-Authors

Ciprian Foias
Ciprian Foias Texas A&M University
Ronald G. Douglas
Ronald G. Douglas Texas A&M University

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