World's Best Scientists 2026 revealed!

D-Index & Metrics

Mathematics

D-Index
41
Citations
5734
World Ranking
1942
National Ranking
48

Overview

Paul A. Pearce is affiliated with the University of Melbourne in Australia. Their research spans multiple fields within mathematics and physics, with a focus on algebraic structures and theoretical physics topics. Pearce has contributed extensively to studies involving advanced algebra, geometry, and combinatorial models.

Their main fields of study include:

  • Mathematics
  • Physics and Astronomy

Pearce's subfields of study highlight specialization in:

  • Geometry and Topology
  • Nuclear and High Energy Physics
  • Condensed Matter Physics
  • Statistics and Probability
  • Mathematical Physics

The primary topics covered in Pearce's work are:

  • Algebraic structures and combinatorial models
  • Black Holes and Theoretical Physics
  • Theoretical and Computational Physics
  • Random Matrices and Applications
  • Advanced Algebra and Geometry
  • Advanced Topics in Algebra
  • Quantum Chromodynamics and Particle Interactions

Recent publications by Pearce demonstrate research on integrable models, finite-size corrections, and conformal partition functions, frequently published in journals and preprint archives relevant to statistical mechanics and theoretical physics. A selection of published papers includes:

  • Critical site percolation on the triangular lattice: From integrability to conformal partition functions, 2022, arXiv (Cornell University)
  • Critical site percolation on the triangular lattice: from integrability to conformal partition functions, 2023, Journal of Statistical Mechanics Theory and Experiment
  • Groundstate finite-size corrections and dilogarithm identities for the twisted A1(1), A2(1) and A2(2) models, 2021, Digital Access to Libraries
  • On the partition function of the Sp (4) integrable vertex model, 2022, Journal of Statistical Mechanics Theory and Experiment
  • Groundstate finite-size corrections and dilogarithm identities for the twisted A1(1), A2(1) and A2(2) models, 2021, Journal of Statistical Mechanics Theory and Experiment

Frequent coauthors collaborating with Pearce include:

  • Andreas Klümper
  • Alexi Morin-Duchesne
  • G A P Ribeiro
  • Jørgen Rasmussen

Pearce's work appears predominantly in the following publication venues:

  • arXiv (Cornell University)
  • Journal of Statistical Mechanics Theory and Experiment
  • Digital Access to Libraries

Best Publications

  • Boundary conditions in rational conformal field theories

    Roger E. Behrend;Paul A. Pearce;Valentina B. Petkova;Jean-Bernard Zuber

  • Conformal weights of RSOS lattice models and their fusion hierarchies

    A. Klumper;P.A. Pearce

  • Central charges of the 6- and 19-vertex models with twisted boundary conditions

    A Klumper;M T Batchelor;P A Pearce

  • Logarithmic minimal models

    Paul A Pearce;Jørgen Rasmussen;Jean-Bernard Zuber

  • Analytic Calculation of Scaling Dimensions: Tricritical Hard Squares and Critical Hard Hexagons

    Andreas Klümper;Paul A. Pearce

  • Hard hexagons: interfacial tension and correlation length

    R J Baxter;P A Pearce

  • Interaction-round-a-face models with fixed boundary conditions: The ABF fusion hierarchy

    Roger E. Behrend;Paul A. Pearce;David L. O'Brien

  • Mathematical properties of position-space renormalization-group transformations

    Robert B. Griffiths;Paul A. Pearce

  • Yang-Baxter equations, conformal invariance and integrability in statistical mechanics and field theory : proceedings of a conference : Centre for Mathematical Analysis, Australian National University, Canberra, Australia, July 10-14, 1989

    Michael N. Barber;Paul A. Pearce

  • Solvable critical dense polymers

    Paul A Pearce;Jørgen Rasmussen

  • Position-Space Renormalization-Group Transformations: Some Proofs and Some Problems

    Robert B. Griffiths;Paul A. Pearce

  • On the classification of bulk and boundary conformal field theories

    Roger E. Behrend;Paul A. Pearce;Valentina B. Petkova;Jean-Bernard Zuber

  • Finite-size corrections and scaling dimensions of solvable lattice models: An analytic method.

    Paul A. Pearce;Andreas Klümper

  • Integrable and Conformal Boundary Conditions for sl(2) A-D-E Lattice Models and Unitary Minimal Conformal Field Theories

    Roger E. Behrend;Paul A. Pearce

  • Temperley-Lieb Stochastic Processes

    Paul A. Pearce;Vladimir Rittenberg;Jan de Gier;Bernard Nienhuis

  • Hard squares with diagonal attractions

    R J Baxter;P A Pearce

  • Temperley–Lieb stochastic processes

    Paul A Pearce;Vladimir Rittenberg;J de Gier;J de Gier;B Nienhuis

  • Order parameters of the dilute A models

    S. Ole Warnaar;Paul A. Pearce;Katherine A. Seaton;Katherine A. Seaton;Bernard Nienhuis

  • Magnetization at corners in two-dimensional Ising models.

    Michael N. Barber;Ingo Peschel;Paul A. Pearce

  • Solvable hierarchy of cyclic solid-on-solid lattice models.

    Paul A. Pearce;Katherine A. Seaton

Frequent Co-Authors

Murray T. Batchelor
Murray T. Batchelor Australian National University
Jean-Bernard Zuber
Jean-Bernard Zuber Sorbonne University

If you think any of the details on this page are incorrect, let us know.

Report an issue

We appreciate your kind effort to assist us to improve this page, it would be helpful providing us with as much detail as possible in the text box below:

Related Online Degrees & Career Pathways

For students interested in expanding their expertise beyond Mathematics, pursuing complementary degrees can open numerous career opportunities. Many professionals combine their math background with business-oriented programs, making an easy MBA programs to get into an attractive option for advancing leadership skills without intense entry barriers.

Online education has simplified access to these programs, with several reputable choices categorized under easy online MBA programs. These offerings accommodate busy schedules and provide a flexible learning environment, critical for working professionals.

For those aiming for higher academic qualifications in business administration with a focus on research, exploring dba online programs can be a strategic move. Such programs often emphasize applied knowledge and leadership in data-driven decision-making.

Additionally, a Mathematics foundation pairs well with finance, making masters in finance online programs an excellent path for careers in financial analysis, quantitative finance, or risk management. These affordable online degrees provide targeted skills to thrive in competitive financial sectors.

Best Scientists Citing Paul A. Pearce

Trending Scientists

Recently Published Articles