Tu banner alternativo

Micha Perles

In this article we are going to delve into the topic of Micha Perles, which has gained relevance in recent years due to its impact on different aspects of society. Since Micha Perles it has been the subject of debate and analysis in various fields, including politics, economics, science and popular culture. Throughout this article, we will explore different perspectives and approaches related to Micha Perles, as well as its influence on the world today. Additionally, we will delve into the possible future implications of Micha Perles and the possible solutions that have been proposed to address the challenges it poses. Get ready to dive into a deep and complete analysis of Micha Perles!

Tu banner alternativo
Micha Asher Perles
מיכה פרלס
Born
Jerusalem
Alma materHebrew University
Known forPerles configuration
Perles–Sauer–Shelah lemma
pumping lemma
Scientific career
FieldsGraph theory
Convex geometry
Combinatorics
Thesis (1964)
Doctoral advisorBranko Grünbaum
Doctoral studentsNoga Alon
Gil Kalai
Nati Linial
Chaya Keller

Micha Asher Perles (Hebrew: מיכה פרלס) is an Israeli mathematician working in geometry, a professor emeritus at the Hebrew University.[1] He earned his Ph.D. in 1964 from the Hebrew University, under the supervision of Branko Grünbaum.[2] His contributions include:

Notable students of Perles include Noga Alon, Gil Kalai, and Nati Linial.[2]

References

  1. ^ Faculty profile, Hebrew University, retrieved 2013-12-12.
  2. ^ a b Micha Perles at the Mathematics Genealogy Project
  3. ^ Grünbaum, Branko (2003), Convex polytopes, Graduate Texts in Mathematics, vol. 221 (Second ed.), New York: Springer-Verlag, pp. 93–95, ISBN 0-387-00424-6, MR 1976856.
  4. ^ Shelah, Saharon (1972), "A combinatorial problem; stability and order for models and theories in infinitary languages", Pacific Journal of Mathematics, 41: 247–261, doi:10.2140/pjm.1972.41.247, MR 0307903.
  5. ^ Kalai, Gil (September 28, 2008), "Extremal Combinatorics III: Some Basic Theorems", Combinatorics and More.
  6. ^ Dewdney, A. K. (1993), The New Turing Omnibus: Sixty-Six Excursions in Computer Science, Macmillan, p. 91, ISBN 9780805071665.