Lecture
Motivic Knot Theory: Quadratic Linking Degree
Related lectures (31)
The Quadratic Linking Degree
Introduces the quadratic linking degree in motivic knot theory, covering knot theory basics, algebraic geometry, and intersection theory.
Knot Theory: The Quadratic Linking Degree
Covers the quadratic linking degree in knot theory, exploring its definitions, properties, and significance in algebraic geometry.
The Topological Künneth Theorem
Explores the topological Künneth Theorem, emphasizing commutativity and homotopy equivalence in chain complexes.
Differential Forms Integration
Covers the integration of differential forms on smooth manifolds, including the concepts of closed and exact forms.
Steenrod Squares
Covers the concept of Steenrod Squares and their applications in stable cohomology operations.
Acyclic Models: Cup Product and Cohomology
Covers the cup product on cohomology, acyclic models, and the universal coefficient theorem.
Homology of Riemann Surfaces
Explores the homology of Riemann surfaces, including singular homology and the standard n-simplex.
Bar Construction: Homology Groups and Classifying Space
Covers the bar construction method, homology groups, classifying space, and the Hopf formula.
Graded Ring Structure on Cohomology
Explores the associative and commutative properties of the cup product in cohomology, with a focus on graded structures.
Algebraic Geometry: Forms and Maps
Covers the concept of forms in algebraic geometry and the implications of constructing Bloch(A) from glued copies of A.