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Overview

Dr John Bolton

Bank Teacher


Affiliations
AffiliationTelephone
Bank Teacher in the Department of Mathematical Sciences
Tutor in the Department of Mathematical Sciences+44 (0) 191 33 41525

Research interests

  • differential geometry

Esteem Indicators

  • 2000: 'Grants': 'Applied successfully to EPSRC for several LMS Durham Symposia.Several small Scheme 4 grants from LMS.'
  • 2000: 'Plenary and invited talks': 'Invited talks at international conferences:2003.  Differential Geometry of Submanifolds and Integrable Systems: Kobe, Japan. Invited visits to overseas centres: 2001: To Tokyo, where I gave two talks 2003: To Valenciennes,  where I gave a talk 2003: To Kobe and Tokyo, where I gave two talks'
  • 2000: 'International Collaboration': 'L Vrancken (U of Valenciennes)M Guest (Tokyo Metropolitan Univ) '
  • 2000: 'Schools': 'Sept 2002:  Jt organiser of LMS/EPSRC Short course on Differential GeometryJan 2004: Jt organiser of UK/Japan Winter School on `Geometry and Analysis towards Quantum Theory' Jan 2005: Jt organiser of UK/Japan Winter School on `Geometric, Spectral, and Stochastic Analysis''

Publications

Authored book

Chapter in book

  • Some geometrical aspects of the 2-dimensional Toda equations
    Bolton, J., & Woodward, L. (1997). Some geometrical aspects of the 2-dimensional Toda equations. In B. N. Apanasov, S. B. Bradlow, W. A. Rodrigues, & K. K. Uhlenbeck (Eds.), Geometry, Topology and Physics (pp. 69-81). De Gruyter.
  • Minimal surfaces and the Toda equations for the classical groups.
    Bolton, J., & Woodward, L. (1996). Minimal surfaces and the Toda equations for the classical groups. In F. Dillen, G. Komrakov, U. Simon, I. Van de Woestijne, & L. Verstraelen (Eds.), Geometry and topology of submanifolds. VIII (pp. 22-30). World Scientific Publishing.
  • On harmonic 2-spheres in Geometry and Topology of Submanifolds VII
    Bolton, J., & Woodward, L. (1995). On harmonic 2-spheres in Geometry and Topology of Submanifolds VII. In F. Dillen, M. Magid, U. Simon, I. Van de Woestijne, & L. Verstraelen (Eds.), Geometry and Topology of Submanifolds, VII (pp. 88-91). World Scientific Publishing.
  • The affine Toda equations and minimal surfaces.
    Bolton, J., & Woodward, L. (1994). The affine Toda equations and minimal surfaces. In A. Fordy & J. Wood (Eds.), Harmonic maps and integrable systems (pp. 59-82). Vieweg+Teubner Verlag. https://doi.org/10.1007/978-3-663-14092-4

Conference Paper

  • The Toda equations and equiharmonic maps of surfaces into flag manifolds
    Bolton, J. (2002). The Toda equations and equiharmonic maps of surfaces into flag manifolds [Conference paper].
  • The Affine Toda Equations in the Geometry of Surfaces.
    Bolton, J., Kotake, T., Nishikawa, S., & Schoen, R. M. (1994). The Affine Toda Equations in the Geometry of Surfaces. In T. Kotake, S. Nishikawa, & R. M. Schoen (Eds.), Geometry and Global Analysis, Report of the First MSJ International Research Institute July 12-23, 1993, Sendai, Japan (pp. 175-189). Tohoku University Mathematical Institute.
  • The space of harmonic maps of into.
    Bolton, J., & Woodward, L. (1994). The space of harmonic maps of into. In T. Kotake, S. Nishikawa, & R. M. Schoen (Eds.), Geometry and global analysis: Report of the first MSJ International Research Institute July 12-23, 1993, Tohoku University, Sendai, Japan. (pp. 165-173). Tohoku University Mathematical Institute.

Journal Article