World's Best Scientists 2026 revealed!

D-Index & Metrics

Mathematics

D-Index
62
Citations
16142
World Ranking
474
National Ranking
246

Overview

Peter Monk is affiliated with the University of Delaware in the United States. Their work primarily focuses on the field of Engineering, with a strong emphasis on Electrical and Electronic Engineering. Their research spans several subfields, including Biomedical Engineering, Mechanics of Materials, Materials Chemistry, and Mathematical Physics.

The main topics of Peter Monk's research include:

  • Chalcogenide Semiconductor Thin Films
  • Numerical methods in inverse problems
  • Solar cell performance optimization
  • Microwave Imaging and Scattering Analysis
  • Quantum Dots Synthesis And Properties
  • Numerical methods in engineering
  • Electromagnetic Simulation and Numerical Methods

Peter Monk has contributed to numerous academic publications. Some recent papers include:

  • Finite element methods for Maxwell's equations, 2020, Contemporary Mathematics - American Mathematical Society
  • Coupled optoelectronic simulation and optimization of thin-film photovoltaic solar cells, 2020, Journal of Computational Physics
  • Towards highly efficient thin-film solar cells with a graded-bandgap CZTSSe layer, 2020, Journal of Physics Energy
  • Efficiency enhancement of ultrathin CIGS solar cells by optimal bandgap grading: erratum, 2020, Applied Optics
  • Analysis of the linear sampling method for imaging penetrable obstacles in the time domain, 2021, Analysis & PDE

In addition to journal articles, Peter Monk has published a book titled Theory of Graded-Bandgap Thin-Film Solar Cells in 2021 through Morgan & Claypool Publishers.

Frequent collaborators in their research include:

  • Akhlesh Lakhtakia
  • Faiz Ahmad
  • Yangwen Zhang
  • Virginia Selgás
  • Benjamin J. Civiletti

Peter Monk's research is often published in several specialized venues. These include:

  • arXiv (Cornell University)
  • Journal of Physics Energy
  • Applied Optics
  • IEEE Transactions on Antennas and Propagation
  • Journal of Computational and Applied Mathematics

Best Publications

  • Finite Element Methods for Maxwell's Equations

    Peter Monk

  • Finite Element Methods for Maxwell's Equations

    Peter Monk;Yangwen Zhang

  • Recent Developments in Inverse Acoustic Scattering Theory

    David Colton;Joe Coyle;Peter Monk

  • The Perfectly Matched Layer in Curvilinear Coordinates

    Francis Collino;Peter Monk

  • Optimizing the Perfectly Matched Layer

    F. Collino;P.B. Monk

  • A least-squares method for the Helmholtz equation

    P. Monk;Da-Qing Wang

  • Dispersive and Dissipative Properties of Discontinuous Galerkin Finite Element Methods for the Second-Order Wave Equation

    M. Ainsworth;P. Monk;W. Muniz

  • The Linear Sampling Method in Inverse Electromagnetic Scattering

    Fioralba Cakoni;David Colton;Peter Monk

  • THE INVERSE SCATTERING PROBLEM FOR TIME-HARMONIC ACOUSTIC WAVES IN AN INHOMOGENEOUS MEDIUM

    David Colton;Peter Monk

  • A novel method for solving the inverse scattering problem for time-harmonic acoustic waves in the resonance region II

    David Colton;Peter Monk

  • A convergence analysis of Yee's scheme on nonuniform grids

    Peter Monk;Endre Süli

  • Computational aspects of the ultra-weak variational formulation

    Tomi Huttunen;Peter Monk;Jari P. Kaipio

  • Continuous finite elements in space and time for the heat equation

    A. K. Aziz;Peter Monk

  • De Rham diagram for hp finite element spaces

    L. Demkowicz;P. Monk;L. Vardapetyan;W. Rachowicz

  • A finite element method for approximating the time-harmonic Maxwell equations

    Peter Monk

  • Analysis of a finite element method for Maxwell's equations

    Peter Monk

  • Analytical and computational methods for transmission eigenvalues

    David Colton;Peter Monk;Jiguang Sun

  • A Discontinuous Galerkin Method for Linear Symmetric Hyperbolic Systems in Inhomogeneous Media

    Peter Monk;Gerard R. Richter

  • The inverse electromagnetic scattering problem for anisotropic media

    Fioralba Cakoni;David Colton;Peter Monk;Jiguang Sun

  • The inverse source problem for Maxwell's equations

    Richard A Albanese;Peter B Monk

  • A mixed finite element method for the biharmonic equation

    Peter Monk

Frequent Co-Authors

David Colton
David Colton University of Delaware
Akhlesh Lakhtakia
Akhlesh Lakhtakia Pennsylvania State University
Fioralba Cakoni
Fioralba Cakoni Rutgers, The State University of New Jersey
Jari P. Kaipio
Jari P. Kaipio University of Auckland
Thomas E. Mallouk
Thomas E. Mallouk University of Pennsylvania
Houssem Haddar
Houssem Haddar École Polytechnique
Andreas Kirsch
Andreas Kirsch Karlsruhe Institute of Technology
Simon N. Chandler-Wilde
Simon N. Chandler-Wilde University of Reading
Endre Süli
Endre Süli University of Oxford
Hans G. Othmer
Hans G. Othmer University of Minnesota

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