Higher Algebraic K-Theory

GPTKB entity

Statements (55)
Predicate Object
gptkbp:instanceOf gptkb:physicist
gptkbp:appliesTo gptkb:Topological_Spaces
gptkbp:developedBy Alexander Grothendieck
gptkbp:hasClient Representation Theory
gptkbp:hasRelatedPatent Number Theory
https://www.w3.org/2000/01/rdf-schema#label Higher Algebraic K-Theory
gptkbp:includes K-groups
gptkbp:isActiveIn Algebraic Structures
gptkbp:isAssociatedWith Cohomology
Functorial_K-Theory
gptkbp:isAvenueFor Theoretical Physics
Algebraic Structures
Mathematical Theories
gptkbp:isCharacterizedBy Functoriality
gptkbp:isCitedBy Exact Sequences
gptkbp:isConnectedTo Homotopy Type Theory
Cohomological Algebra
Motivic_Homotopy_Theory
gptkbp:isConsidered Abstract Algebra
gptkbp:isDiscussedIn Mathematical Literature
Academic_Journals
gptkbp:isExaminedBy Topology
Mathematicians
Mathematical Analysis
Theorists
gptkbp:isExploredIn Research Papers
Computational Methods
Geometric Methods
Topology_Research
gptkbp:isInfluencedBy Homological Algebra
Mathematical Theories
Mathematical_Research
gptkbp:isLinkedTo Derived Categories
gptkbp:isPartOf Category Theory
Advanced Mathematics
Modern Mathematics
gptkbp:isRelatedTo Mathematical Theorems
Cohomological Dimension
Stable Homotopy Theory
K-Theory
Stable_Homotopy_Groups
gptkbp:isStudiedIn gptkb:Algebraic_Topologists
Mathematics
Graduate_Programs
gptkbp:isUsedFor Classifying Spaces
gptkbp:isUsedIn Algebraic_Topology
Mathematical_Applications
gptkbp:isUtilizedIn Mathematical Proofs
Mathematical_Research
gptkbp:keyIssues Geometric Representation Theory
Understanding Algebraic Structures
Understanding K-Theory
gptkbp:relatedTo Algebraic_Geometry
gptkbp:research gptkb:Vector_Bundles
gptkbp:uses Homotopy Theory