Lectures related to Tensor product of algebras

Covers tensor algebras, symmetric and exterior algebras, and tensor products of modules.

Explores cohomology and the cross product, demonstrating its application in group actions like conjugation.

Covers the concept of tensor product in the context of bilinear maps and explores the uniqueness of tensor products.

Explores the relationship between Coulomb gas models and spin chains in quantum groups.

Covers linear algebra in Dirac notation, focusing on vector spaces and quantum bits.

Explores acyclic fibrations and cylinder objects in chain complexes.

Covers tensor products, symmetric power, and exterior power of vector spaces, including properties and applications.

Explores Lie algebras, representations, tensor products, and commutation relations in mathematics.

Explores signature kernels, feature maps, tensor algebras, and their applications in data science and machine learning.

Covers the principles of quantum physics, focusing on tensor product spaces and entangled vectors.

Explores projectors and tensor product of representations, covering their applications and properties.

Covers the ring structure, focusing on polynomials and coefficients, including associativity, distributivity, and the product of rings.

Explores multilinear forms in linear algebra, emphasizing their properties and applications.

Covers linear algebra in Dirac notation, emphasizing the scalar product and density product in quantum computations.

Covers the states of composite systems in Hilbert space, including operators, observables, tensor products, eigenvalues, and partial measurements.

Covers historical thermodynamics, continuity equations, state functions, and Cartesian products in scalar and vectorial forms.

Covers the basics of Vertex Operator Algebras, including normal ordering, fields, and product fields.

Covers the mathematical principles of quantum physics, including Hilbert spaces and quantum bits.

Explores tensor spaces, unitary representations, and prime factorization in mathematical presentations.

Explores the Lie theorem and irreducible representations in group theory.