Bogdan SUCEAVĂ

CSI - Matematică

Afiliere: Profesor în cadrul Departamentului de Matematică la California State University, Fullerton

Domenii de interes: geometrie diferențială cu focus pe geometria riemanniană, geometria metrică, istoria ideilor științifice

Premii, distincții:

  • 2020: Premiul Polya al Mathematical Association of America, pentru studiul: Eclectic illuminism: applications of affine geometry, (coautori: B. Suceavă, Adam Glesser, Matt Rathbun, and Isabel Marie Serrano), College Math. J. 50 (2019), no. 2, 82–92.
  • 2023: Premiul L. Donald Shields Excellence in Scholarship and Creativity, California State University, Fullerton.
  • 2020: Medalia de onoare a Societății de Științe Matematice din România.
Publicații reprezentative: 
  • The spread of the shape operator as a curvature invariant for a smooth hypersurface, Houston J. Math., 49 (2023), pp. 567-577.
  • The amalgamatic curvature and the orthocurvatures of three dimensional hypersurfaces in the Euclidean space. Publicationes Mathematicae, Debrecen, 87 (2015), no. 1-2, 35–46.
  • A Medieval Mystery: Nicole Oresme’s Concept of Curvitas, (with  Isabel Marie Serrano) Notices of the American Mathematical Society, vol 62, 2015, pp.1030-1034. Included in Best Writings on Mathematics 2016, Editor M. Pitici, Princeton University Press, 2017.
  • On Strongly Minimal Kähler Surfaces in C^3 and the Equality scal(p) = 4 inf sec(π^r), Results in Mathematics, 68 (2015), no. 1-2, 45–69.
  • Revisiting the foundations of Barbilian’s metrization procedure (with Wladimir G. Boskoff and Marian G. Ciucă), Differential Geometry and Its Applications, 29 (2011), 577-589.
  • Spacelike minimal surfaces of constant curvature in pseudo-hyperbolic 4-space H^4_2(-1) (with Bang-Yen Chen), Taiwanese Journal of Mathematics, 15 (2011), 523-541.
  • Distances generated by Barbilian’s metrization procedure by oscillation of sublogarithmic functions, Houston Journal of Mathematics, 37 (2011), 147-159.

 

Amalia Soosnoiembrie 14, 20230 comentarii

Afiliere: Profesor în cadrul Departamentului de Matematică la California State University, Fullerton

Domenii de interes: geometrie diferențială cu focus pe geometria riemanniană, geometria metrică, istoria ideilor științifice

Premii, distincții:

  • 2020: Premiul Polya al Mathematical Association of America, pentru studiul: Eclectic illuminism: applications of affine geometry, (coautori: B. Suceavă, Adam Glesser, Matt Rathbun, and Isabel Marie Serrano), College Math. J. 50 (2019), no. 2, 82–92.
  • 2023: Premiul L. Donald Shields Excellence in Scholarship and Creativity, California State University, Fullerton.
  • 2020: Medalia de onoare a Societății de Științe Matematice din România.
Google Scholar: https://scholar.google.com/citations?user=fyoMYm4AAAAJ&hl=en
ResearchGate: https://www.researchgate.net/profile/Bogdan-Suceava-2
Wikipedia: https://en.wikipedia.org/wiki/Bogdan_Suceavă
Publicații reprezentative: 
  • The spread of the shape operator as a curvature invariant for a smooth hypersurface, Houston J. Math., 49 (2023), pp. 567-577.
  • The amalgamatic curvature and the orthocurvatures of three dimensional hypersurfaces in the Euclidean space. Publicationes Mathematicae, Debrecen, 87 (2015), no. 1-2, 35–46.
  • A Medieval Mystery: Nicole Oresme’s Concept of Curvitas, (with  Isabel Marie Serrano) Notices of the American Mathematical Society, vol 62, 2015, pp.1030-1034. Included in Best Writings on Mathematics 2016, Editor M. Pitici, Princeton University Press, 2017.
  • On Strongly Minimal Kähler Surfaces in C^3 and the Equality scal(p) = 4 inf sec(π^r), Results in Mathematics, 68 (2015), no. 1-2, 45–69.
  • Revisiting the foundations of Barbilian’s metrization procedure (with Wladimir G. Boskoff and Marian G. Ciucă), Differential Geometry and Its Applications, 29 (2011), 577-589.
  • Spacelike minimal surfaces of constant curvature in pseudo-hyperbolic 4-space H^4_2(-1) (with Bang-Yen Chen), Taiwanese Journal of Mathematics, 15 (2011), 523-541.
  • Distances generated by Barbilian’s metrization procedure by oscillation of sublogarithmic functions, Houston Journal of Mathematics, 37 (2011), 147-159.

 

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