What is he best known for?
The fields of study he is best known for:
- Pure mathematics
- Algebra
- Geometry
His scientific interests lie mostly in Algebra, Pure mathematics, Type, Algebra representation and Quiver.
The various areas that Andrzej Skowroński examines in his Algebra study include Frobenius algebra and Bounded function.
His Pure mathematics research incorporates elements of Representation and Inverse.
He has included themes like Discrete mathematics and Classification of Clifford algebras in his Type study.
His work focuses on many connections between Algebra representation and other disciplines, such as Universal enveloping algebra, that overlap with his field of interest in Division algebra and Cellular algebra.
His biological study spans a wide range of topics, including Trivial representation, Real representation, Representation theory of Hopf algebras and Coalgebra.
His most cited work include:
- Elements of the Representation Theory of Associative Algebras (1117 citations)
- Iterated tilted algebras of type $$ ilde {\mathbb{A}}_n $$ (165 citations)
- Frobenius Algebras I: Basic Representation Theory (116 citations)
What are the main themes of his work throughout his whole career to date?
His primary areas of investigation include Pure mathematics, Algebra, Type, Discrete mathematics and Indecomposable module.
As a member of one scientific family, Andrzej Skowroński mostly works in the field of Pure mathematics, focusing on Structure and, on occasion, Field.
His Algebra study integrates concerns from other disciplines, such as Trivial representation, Frobenius algebra and Algebra representation.
His Trivial representation study frequently involves adjacent topics like Representation theory of Hopf algebras.
His Algebra representation study often links to related topics such as Universal enveloping algebra.
His research in Type intersects with topics in Representation, Algebra over a field, Dimension and Euclidean geometry.
He most often published in these fields:
- Pure mathematics (61.94%)
- Algebra (38.46%)
- Type (26.32%)
What were the highlights of his more recent work (between 2016-2021)?
- Pure mathematics (61.94%)
- Algebraically closed field (18.22%)
- Type (26.32%)
In recent papers he was focusing on the following fields of study:
Andrzej Skowroński focuses on Pure mathematics, Algebraically closed field, Type, Indecomposable module and Quiver.
His work on Algebra over a field as part of general Pure mathematics research is frequently linked to Period, thereby connecting diverse disciplines of science.
His Algebra over a field research includes themes of Cohomology, Polynomial, Algebra and Cluster algebra.
His research ties Dimension and Algebra together.
His studies deal with areas such as Development and Projective test as well as Type.
The concepts of his Indecomposable module study are interwoven with issues in Finitely-generated abelian group, Homomorphism, Representation theory, Graph and Jacobson radical.
Between 2016 and 2021, his most popular works were:
- Weighted surface algebras (23 citations)
- Higher Tetrahedral Algebras (13 citations)
- From Brauer graph algebras to biserial weighted surface algebras (12 citations)
In his most recent research, the most cited papers focused on:
- Pure mathematics
- Algebra
- Vector space
His primary areas of study are Pure mathematics, Quaternion, Type, Surface and Tetrahedron.
His Pure mathematics study frequently draws connections between adjacent fields such as Discrete mathematics.
His research on Quaternion also deals with topics like
- Combinatorics, which have a strong connection to Associative property and Affine transformation,
- Simple module, which have a strong connection to Nest algebra, Interior algebra, Cayley–Dickson construction, Non-associative algebra and CCR and CAR algebras.
Type is a subfield of Algebra that Andrzej Skowroński explores.
His work deals with themes such as Hilbert's syzygy theorem and Algebraically closed field, which intersect with Tetrahedron.
The study incorporates disciplines such as Triangulation, Quiver and Orientation in addition to Algebraically closed field.
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