Kenneth D T Mclaughlin

  • 1833 Citations
  • 21 h-Index
19962019
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Fingerprint Dive into the research topics where Kenneth D T Mclaughlin is active. These topic labels come from the works of this person. Together they form a unique fingerprint.

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Orthogonal Polynomials Mathematics
Exponential Weights Mathematics
Riemann-Hilbert Problem Mathematics
Steepest Descent Method Mathematics
Random Matrices Mathematics
Argand diagram Mathematics
Hilbert Mathematics
Equilibrium Measure Mathematics

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Research Output 1996 2019

  • 1833 Citations
  • 21 h-Index
  • 41 Article
  • 3 Chapter
  • 1 Review article
1 Citation (Scopus)
Semiclassical Limit
Mathematical transformations
Transform
Singularly Perturbed
Paul Adrien Maurice Dirac

Spectral approach to the scattering map for the semi-classical defocusing Davey–Stewartson II equation

Klein, C., Mclaughlin, K. D. T. & Stoilov, N., Jan 1 2019, In : Physica D: Nonlinear Phenomena. 132126.

Research output: Contribution to journalArticle

defocusing
Scattering
Fixed Point Iteration
GMRES
Discrete Fourier transform

Behavior of the Roots of the Taylor Polynomials of Riemann’s ξ Function with Growing Degree

Jenkins, R. & Mclaughlin, K. D. T., Feb 9 2018, (Accepted/In press) In : Constructive Approximation. p. 1-29 29 p.

Research output: Contribution to journalArticle

Taylor Polynomial
Polynomials
Roots
Zero
Strip
2 Citations (Scopus)

Long time asymptotic behavior of the focusing nonlinear Schrödinger equation

Borghese, M., Jenkins, R. & Mclaughlin, K. D. T., Jan 1 2017, (Accepted/In press) In : Annales de l'Institut Henri Poincare (C) Analyse Non Lineaire.

Research output: Contribution to journalArticle

Long-time Asymptotics
Long-time Behavior
Solitons
Nonlinear equations
Nonlinear Equations
2 Citations (Scopus)

Spectral Approach to D-bar Problems

Klein, C. & Mclaughlin, K. D. T., Jun 1 2017, In : Communications on Pure and Applied Mathematics. 70, 6, p. 1052-1083 32 p.

Research output: Contribution to journalArticle

Integral equations
Integral Equations
Krylov Methods
Spectral Problem
Integrand