World's Best Scientists 2026 revealed!

D-Index & Metrics

Mathematics

D-Index
53
Citations
11186
World Ranking
902
National Ranking
432

Research.com Recognitions

  • 2013 - Fellow of the American Mathematical Society
  • 2005 - Fellow of John Simon Guggenheim Memorial Foundation
  • 1988 - Fellow of Alfred P. Sloan Foundation

Overview

Christopher D. Sogge is affiliated with Johns Hopkins University in the United States and works primarily in the field of Mathematics. Their research contributions span numerous areas within this discipline, with a particular focus on Mathematical Physics, Applied Mathematics, and Geometry and Topology.

The main fields of study include:

  • Mathematics

Within this broad field, subfields of study cover:

  • Mathematical Physics
  • Applied Mathematics
  • Geometry and Topology
  • Computational Theory and Mathematics
  • Electrical and Electronic Engineering

The scientist's work addresses a range of topics such as:

  • Advanced Mathematical Physics Problems
  • Mathematical Analysis and Transform Methods
  • Advanced Mathematical Theories
  • Geometric Analysis and Curvature Flows
  • Advanced Harmonic Analysis Research
  • Numerical Methods in Inverse Problems
  • Geometry and Complex Manifolds

Christopher D. Sogge has published extensively, with a number of recent papers including:

  • "Variable coefficient Wolff-type inequalities and sharp local smoothing estimates for wave equations on manifolds," 2020, Analysis & PDE
  • "Strichartz estimates and Strauss conjecture on non-trapping asymptotically hyperbolic manifolds," 2020, Transactions of the American Mathematical Society
  • "Reversed Strichartz estimates for wave on non-trapping asymptotically hyperbolic manifolds and applications," 2022, Communications in Partial Differential Equations
  • "Uniform Sobolev estimates on compact manifolds involving singular potentials," 2021, Revista Matemática Iberoamericana
  • "Weyl formulae for Schrödinger operators with critically singular potentials," 2021, Communications in Partial Differential Equations

Frequent co-authors in their publications include:

  • Xiaoqi Huang
  • Yannick Sire
  • Matthew D. Blair
  • Chengbo Wang

Their research has been featured in several publication venues, notably:

  • arXiv (Cornell University)
  • Communications in Partial Differential Equations
  • Analysis & PDE
  • Mathematical Research Letters
  • Journal of the European Mathematical Society

Christopher D. Sogge has received recognition through several awards including:

  • Fellow of the American Mathematical Society, 2013
  • Fellow of John Simon Guggenheim Memorial Foundation, 2005
  • Fellow of Alfred P. Sloan Foundation, 1988

Best Publications

  • Fourier Integrals in Classical Analysis

    Christopher Donald Sogge

  • Lectures on Non-Linear Wave Equations

    Christopher Donald Sogge

  • On Existence and Scattering with Minimal Regularity for Semilinear Wave Equations

    H. Lindblad;C.D. Sogge

  • Lectures on Nonlinear Wave Equations

    Christopher Donald Sogge

  • Uniform Sobolev inequalities and unique continuation for second order constant coefficient differential operators

    C. E. Kenig;A. Ruiz;C. D. Sogge

  • Concerning the Lp norm of spectral clusters for second-order elliptic operators on compact manifolds

    Christopher D Sogge

  • Decay estimates for Schrödinger operators

    J. ‐L Journé;Avraham Soffer;C. D. Sogge

  • Weighted Strichartz estimates and global existence for semilinear wave equations

    Vladimir Georgiev;Hans Lindblad;Christopher Donald Sogge

  • Global strichartz estimates for nonthapping perturbations of the laplacian

    Hart F Smith;Christopher D Sogge

  • Regularity properties of Fourier integral operators

    Andreas Seeger;Christopher D. Sogge;Elias M. Stein

  • STRONG UNIQUENESS THEOREMS FOR SECOND ORDER ELLIPTIC DIFFERENTIAL EQUATIONS

    Christopher D. Sogge

  • Oscillatory integrals and spherical harmonics

    Christopher D. Sogge

  • Local smoothing of Fourier integral operators and Carleson-Sjölin estimates

    Gerd Mockenhaupt;Andreas Seeger;Christopher D. Sogge

  • Wave front sets, local smoothing and Bourgain's circular maximal theorem

    Gerd Mockenhaupt;Andreas Seeger;Christopher D. Sogge

  • Fourier integrals in classical analysis: Index

    Unknown

  • Long-time existence for small amplitude semilinear wave equations

    Hans Lindblad;Christopher Donald Sogge

  • Riemannian manifolds with maximal eigenfunction growth

    Christopher D. Sogge;Steve Zelditch

  • Almost global existence for some semilinear wave equations

    Markus Keel;Hart F. Smith;Christopher D. Sogge

  • LOCAL SMOOTHING ESTIMATES RELATED TO THE CIRCULAR MAXIMAL THEOREM

    Wilhelm Schlag;Christopher D. Sogge

  • Global Strichartz estimates for nontrapping perturbations of the Laplacian

    Hart Smith;Christopher D. Sogge

  • Propagation of singularities and maximal functions in the plane

    Christopher D. Sogge

  • Averages of functions over hypersurfaces in ℝ n

    Christopher D. Sogge;Elias M. Stein

Frequent Co-Authors

Steve Zelditch
Steve Zelditch Northwestern University
Hans Lindblad
Hans Lindblad Johns Hopkins University
Andreas Seeger
Andreas Seeger University of Wisconsin–Madison
Elias M. Stein
Elias M. Stein Princeton University
Carlos E. Kenig
Carlos E. Kenig University of Chicago
Jean Bourgain
Jean Bourgain Institute for Advanced Study
Jianfeng Lu
Jianfeng Lu Duke University
Changxing Miao
Changxing Miao Institute of Applied Physics and Computational Mathematics

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

Pursuing a Mathematics degree in the USA opens doors to diverse career opportunities in fields like finance, technology, and data science. Many students complement their math background with specialized degrees to enhance employability and skill sets.

For those interested in business and leadership roles, exploring a 1 year MBA can provide a fast-track to executive positions. Additionally, programs offering MBA programs that accept transfer credits make it easier for students to leverage previous coursework and reduce overall time and cost.

Data-driven decision making is increasingly important, making a specialization like a best masters in data analytics programs highly sought after for math graduates. These programs blend mathematical concepts with practical analytical skills, paving the way for careers in analytics and big data.

For students considering alternatives beyond traditional degrees, affordable options like the cheapest online marketing degree can offer valuable business insights that complement mathematical expertise in sectors such as marketing analytics and digital strategy.

Best Scientists Citing Christopher D. Sogge

Trending Scientists