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- Henning Krause

Discipline name
D-index
D-index (Discipline H-index) only includes papers and citation values for an examined
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Citations
Publications
World Ranking
National Ranking

Mathematics
D-index
35
Citations
4,977
138
World Ranking
1921
National Ranking
119

2017 - Fellow of the American Mathematical Society For contributions to representation theory and homological algebra, and for service to the mathematical community.

- Algebra
- Pure mathematics
- Vector space

His primary areas of study are Pure mathematics, Algebra, Triangulated category, Discrete mathematics and Closed category. Henning Krause integrates Pure mathematics and Stable homotopy theory in his studies. As a member of one scientific family, Henning Krause mostly works in the field of Algebra, focusing on Spectrum and, on occasion, Grothendieck category, Topology, Isomorphism-closed subcategory, Functor category and Natural transformation.

He has included themes like Ring and Subcategory in his Triangulated category study. His Closed category study combines topics from a wide range of disciplines, such as Homotopy category and Concrete category. Many of his research projects under Derived category are closely connected to Category of rings with Category of rings, tying the diverse disciplines of science together.

- the stable derived category of a noetherian scheme (329 citations)
- Local cohomology and support for triangulated categories (173 citations)
- Localization theory for triangulated categories (170 citations)

The scientist’s investigation covers issues in Pure mathematics, Algebra, Derived category, Discrete mathematics and Triangulated category. His Pure mathematics research includes elements of Ring and Finite group. His Algebra research incorporates elements of Stratification and Algebra over a field.

His Derived category research is multidisciplinary, incorporating elements of Natural transformation, Noetherian scheme, Abelian category, Cohomology and Closed category. In the field of Discrete mathematics, his study on Indecomposable module and Category of abelian groups overlaps with subjects such as Differential graded algebra. His biological study spans a wide range of topics, including Commutative property, Complete intersection, Tensor product, Subcategory and Local ring.

- Pure mathematics (64.04%)
- Algebra (33.15%)
- Derived category (23.60%)

- Pure mathematics (64.04%)
- Algebra (33.15%)
- Finite group (13.48%)

Pure mathematics, Algebra, Finite group, Abelian group and Derived category are his primary areas of study. His Pure mathematics study frequently draws connections between related disciplines such as Ring. As a part of the same scientific family, he mostly works in the field of Algebra, focusing on Stratification and, on occasion, Library science.

His research investigates the connection with Finite group and areas like Scheme which intersect with concerns in Cohomology ring. Derived category is a subfield of Discrete mathematics that Henning Krause tackles. Henning Krause combines subjects such as Schur complement and Schur decomposition with his study of Discrete mathematics.

- Krull–Schmidt categories and projective covers (83 citations)
- Deriving Auslander's formula (35 citations)
- A categorification of non-crossing partitions (20 citations)

- Pure mathematics
- Algebra
- Vector space

His primary scientific interests are in Pure mathematics, Algebra, Finite group, Stratification and Functor. His work on Abelian group, Triangulated category and Derived category as part of his general Pure mathematics study is frequently connected to Object, thereby bridging the divide between different branches of science. The concepts of his Derived category study are interwoven with issues in Closed category and Abelian category.

His study in the field of Homological algebra and Representation theory also crosses realms of Current. He has researched Stratification in several fields, including Stable module category and Isomorphism-closed subcategory. The Functor study combines topics in areas such as Noetherian ring, Local cohomology, Topological space and Integer.

This overview was generated by a machine learning system which analysed the scientist’s body of work. If you have any feedback, you can contact us here.

the stable derived category of a noetherian scheme

henning krause.

Compositio Mathematica **(2005)**

531 Citations

Localization theory for triangulated categories

Henning Krause.

arXiv: Category Theory **(2010)**

277 Citations

Smashing subcategories and the telescope conjecture - an algebraic approach

Henning Krause.

Inventiones Mathematicae **(2000)**

266 Citations

Local cohomology and support for triangulated categories

Dave Benson;Srikanth B. Iyengar;Henning Krause.

Annales Scientifiques De L Ecole Normale Superieure **(2008)**

200 Citations

Acyclicity Versus Total Acyclicity for Complexes over Noetherian Rings

Srikanth Iyengar;Henning Krause.

Documenta Mathematica **(2006)**

175 Citations

A Brown representability theorem via coherent functors

Henning Krause.

Topology **(2002)**

157 Citations

Krull–Schmidt categories and projective covers

Henning Krause.

Expositiones Mathematicae **(2015)**

154 Citations

Handbook of Tilting Theory

Lidia Angeleri Hügel;Dieter Happel;Henning Krause.

**(2007)**

148 Citations

The Spectrum of a Module Category

Henning Krause.

**(2001)**

146 Citations

Maps between tree and band modules

Henning Krause.

Journal of Algebra **(1991)**

141 Citations

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