What is he best known for?
The fields of study he is best known for:
- Combinatorics
- Geometry
- Discrete mathematics
The scientist’s investigation covers issues in Combinatorics, Discrete mathematics, Hypergraph, Conjecture and Upper and lower bounds.
His research integrates issues of Function, Simple and Regular polygon in his study of Combinatorics.
He has researched Discrete mathematics in several fields, including Matrix, Projective plane and Finite set.
His Finite set study combines topics from a wide range of disciplines, such as Disjoint sets, Algebra over a field and Existential quantification.
His Conjecture course of study focuses on Intersection and Constant.
His biological study spans a wide range of topics, including Mathematical proof, Ball, Exponential function, Cover and Besicovitch covering theorem.
His most cited work include:
- The eigenvalues of random symmetric matrices (613 citations)
- Families of finite sets in which no set is covered by the union ofr others (381 citations)
- The History of Degenerate (Bipartite) Extremal Graph Problems (173 citations)
What are the main themes of his work throughout his whole career to date?
His primary areas of study are Combinatorics, Discrete mathematics, Hypergraph, Graph and Conjecture.
His study in Combinatorics is interdisciplinary in nature, drawing from both Upper and lower bounds and Regular polygon.
His study ties his expertise on Projective plane together with the subject of Discrete mathematics.
His biological study deals with issues like Fano plane, which deal with fields such as Blocking set.
His Hypergraph study incorporates themes from Vertex and Bounded function.
His Graph study combines topics from a wide range of disciplines, such as Binary logarithm and Chromatic scale.
He most often published in these fields:
- Combinatorics (106.93%)
- Discrete mathematics (60.40%)
- Hypergraph (23.43%)
What were the highlights of his more recent work (between 2016-2021)?
- Combinatorics (106.93%)
- Hypergraph (23.43%)
- Graph (20.46%)
In recent papers he was focusing on the following fields of study:
His main research concerns Combinatorics, Hypergraph, Graph, Upper and lower bounds and Vertex.
His Combinatorics research is multidisciplinary, incorporating perspectives in Discrete mathematics, Bounded function and Regular polygon.
Zoltán Füredi has included themes like Structure, Extremal combinatorics, Convex function, Block and Family of sets in his Hypergraph study.
His Graph study combines topics in areas such as Injective function and Cartesian product.
Graph and Triple system is closely connected to Degree in his research, which is encompassed under the umbrella topic of Upper and lower bounds.
His studies deal with areas such as Path and Edge as well as Vertex.
Between 2016 and 2021, his most popular works were:
- On 3-uniform hypergraphs without a cycle of a given length (36 citations)
- Avoiding long Berge cycles (17 citations)
- Stability in the Erdős–Gallai Theorem on cycles and paths, II (13 citations)
In his most recent research, the most cited papers focused on:
- Combinatorics
- Geometry
- Algebra
Combinatorics, Hypergraph, Discrete mathematics, Graph and Upper and lower bounds are his primary areas of study.
Combinatorics is closely attributed to Bounded function in his study.
His studies in Hypergraph integrate themes in fields like Extremal combinatorics and Structure.
His Erdős–Gallai theorem study, which is part of a larger body of work in Graph, is frequently linked to Stability theorem, bridging the gap between disciplines.
His Upper and lower bounds research incorporates elements of Class and Order.
The concepts of his Conjecture study are interwoven with issues in Vertex and Closed and exact differential forms.
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