What is he best known for?
The fields of study he is best known for:
- Pure mathematics
- Algebraic geometry
- Algebra
Brendan Hassett spends much of his time researching Pure mathematics, Mathematical analysis, Moduli space, Minimal model program and Hilbert scheme.
His Pure mathematics study frequently draws connections between adjacent fields such as Discrete mathematics.
Brendan Hassett interconnects K3 surface and Brauer group in the investigation of issues within Mathematical analysis.
His work on Moduli of algebraic curves as part of general Moduli space study is frequently linked to Geometric invariant theory, bridging the gap between disciplines.
He combines subjects such as Locus, Stable curve and Combinatorics with his study of Minimal model program.
His research integrates issues of Cubic surface, Complete intersection, Hodge structure, Divisor and Cubic form in his study of Hilbert scheme.
His most cited work include:
- Moduli spaces of weighted pointed stable curves (278 citations)
- Special Cubic Fourfolds (220 citations)
- Brauer groups and quotient stacks (139 citations)
What are the main themes of his work throughout his whole career to date?
Brendan Hassett mainly focuses on Pure mathematics, Mathematical analysis, Moduli space, Rationality and Hilbert scheme.
His research in Pure mathematics tackles topics such as Function which are related to areas like Rank.
His Cubic surface research extends to Mathematical analysis, which is thematically connected.
Brendan Hassett has researched Moduli space in several fields, including Minimal model program and Gravitational singularity.
The various areas that Brendan Hassett examines in his Hilbert scheme study include Hodge structure and Projective space.
Brendan Hassett has included themes like Birational geometry, Symplectic representation, Type and Automorphism in his Holomorphic function study.
He most often published in these fields:
- Pure mathematics (69.75%)
- Mathematical analysis (23.53%)
- Moduli space (22.69%)
What were the highlights of his more recent work (between 2014-2021)?
- Pure mathematics (69.75%)
- Rationality (20.17%)
- Algebra (14.29%)
In recent papers he was focusing on the following fields of study:
His main research concerns Pure mathematics, Rationality, Algebra, Type and Holomorphic function.
His Pure mathematics study integrates concerns from other disciplines, such as Class and Quartic function.
He studied Algebra and Discrete mathematics that intersect with Equivalence, Rational point and K3 surface.
His Holomorphic function research includes themes of Symplectic geometry and Automorphism.
In Hilbert scheme, Brendan Hassett works on issues like Hodge structure, which are connected to Null vector and Prime.
The Countable set study combines topics in areas such as Mathematical analysis and Cubic surface.
Between 2014 and 2021, his most popular works were:
- Stable rationality and conic bundles (47 citations)
- Stable rationality and conic bundles (47 citations)
- Stable rationality of quadric surface bundles over surfaces (37 citations)
In his most recent research, the most cited papers focused on:
- Pure mathematics
- Algebra
- Topology
His primary areas of investigation include Pure mathematics, Rationality, Algebra, K3 surface and Conic section.
His Pure mathematics research is multidisciplinary, incorporating perspectives in Type and Quartic function.
He connects Rationality with Fano plane in his study.
His work on Variety, Asymptotic formula and Projective variety is typically connected to Balanced line as part of general Algebra study, connecting several disciplines of science.
His study in K3 surface is interdisciplinary in nature, drawing from both Discrete mathematics, Equivalence and Rational point.
His Hilbert scheme study incorporates themes from Cone, Lattice, Hodge structure, Holomorphic function and Symplectic geometry.
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