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Department Chair
Dr. Gabor Toth
gtoth@camden.rutgers.edu
(856) 225-6538

Graduate Program Director
Dr. Haydee Herrera-Guzman
haydeeh@camden.rutgers.edu
(856) 225-2667

Faculty Undergrad Advisers
Pure Mathematics:
Josephine Johansen
Applied Mathematics:
Dr. Joseph Gerver

Secretary
Lena Ng
lenang@camden.rutgers.edu
(856) 225-6076

Student Spotlight

We R Rutgers-Camden: Anthony Rossi

Anthony RossiWith a strong interest in research, Anthony Rossi chose the correct place to continue his education: Rutgers-Camden. Read more ...

Home » Faculty » Gabor Toth

Gabor Toth

Gabor TothChair of the Department of Mathematical Sciences
Office: Business and Science Building, Room 310
Phone: (856)-225-6538
E-mail: gtoth@crab.rutgers.edu

Projects and Fields of Interest

  1. Harmonic Maps and Minimal Immersions;
  2. Convex Geometry;
  3. Middle Egyptian Grammar

Publications

Books

  1. Introduction to Middle Egyptian Grammar through Ancient Writings, Linus Learning, New York, 2013 (ISBN-10: 1-60797-353-7, ISBN-13: 978-1-60797-353-9)
  2. Glimpses of Algebra and Geometry, Second Edition, Springer Verlag, New York, 2002 (First Edition, 1997; Japanese translation by Y. Kanie, Springer Tokyo, 2000);
  3. Finite Moebius Groups, Minimal Immersions of Spheres, and Moduli, Springer Verlag, New York, 2001;
  4. Harmonic maps and minimal immersions through representation theory, Academic Press, Boston, 1990;
  5. Harmonic and Minimal Maps with Applications in Geometry and Physics, Halsted Press, John Wiley & Sons, New York, 1984

Selected Research Articles

  1. Notes on Schneider’s stability estimates for convex sets in Minkowski space, J. of Geometry (to appear).
  2. Minimal simplices inscribed in a convex body, Geometriae Dedicata (June 2013) DOI 10.1007/s10711-013-9882-x.
  3. Simplicial slices of the space of minimal SU(2)-orbits in spheres, Contributions to Algebra and Geometry (October 2012) DOI 10.1007/s13366-012-0127-1.
  4. (with M. McClain) The Stela of Qema-Mar and His Household, Journal of Archaeology of the Zagreb Museum, VAMZ, 3. S., XLV (2012) 553-563. Download PDF File.
  5. A measure of symmetry for the moduli of spherical minimal immersions, Geometriae Dedicata 160, 1 (2012) 1-14.
  6. Fine structure of convex sets from asymmetric viewpoint, Contributions to Algebra and Geometry, Vol. 52, 1 (2011) 171-189.
  7. On the structure of convex sets with symmetries, Geometriae Dedicata, 143 (2009) 69-80.
  8. Convex sets with large distortion, Journal of Geometry, Vol 92 (2009) 174-192.
  9. Asymmetry of convex sets with isolated extreme points, Proc. Amer. Math. Soc. Vol 137, No. 1 (2009) 287-295.
  10. On the structure of convex sets with applications to the moduli of spherical minimal immersions, Contributions to Algebra and Geometry, Vol. 49, No. 2 (2008) 491-515.
  11. On the shape of the moduli of spherical minimal immersions, Trans. Amer. Math. Soc., Vol. 358, No. 6 (2006) 2425-2446.
  12. Spherical minimal immersions with prescribed codimension, Geometriae Dedicata, 113 (2005) 145-163.
  13. Critical points of the distance function on the moduli space for spherical eigenmaps and minimal immersions, Contributions to Algebra and Geometry, Vol. 45, No. 1 (2004) 305-328.
  14. Simplicial intersections of a convex set and moduli for spherical minimal immersions, Michigan Math. Journal, Vol.52 (2004) 341-359.
  15. Moduli for spherical maps and minimal immersions of homogeneous spaces, Journal of Lie Theory (2002)
  16. Infinitesimal rotations of isometric minimal immersions between spheres, Amer. J. Math. 122 (2000) 117-152.
  17. (with W. Ziller) Spherical minimal immersions of the 3-sphere, Comment. Math. Helvetici 74 (1999) 1-34.
  18. Universal constraints on the range of eigenmaps and spherical minimal immersions, Trans. Amer. Math. Soc. Vol. 351, No. 4 (1999) 1423-1443.
  19. (with H. Gauchman) Fine structure of the space of spherical minimal immersions, Trans. Amer. Math. Soc. Vol. 342, No. 6 (1996) 2551-2563.
  20. Eigenmaps and the space of minimal immersions between spheres, Indiana Univ. Math. J. Vol. 43, No. 4 (1994).
  21. Rigidity of minimal submanifolds in terms of higher fundamental forms, Michigan Math. J. Vol. 40 (1993) 493-506.
  22. Classification of quadratic harmonic maps of S^3 into spheres, Indiana Univ. Math. J. Vol. 36, No. 2 (1987).
  23. Operators on eigenmaps between spheres, Compositio Math. 88 (1993) 317-322.

寻找我的爱 – a short novel (in Chinese, PDF File)