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Lecture
Quadratic Forms and Symmetric Matrices
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Pseudo-Euclidean Spaces: Isometries and Bases
Explores pseudo-Euclidean spaces, emphasizing isometries and bases in vector spaces with non-degenerate quadratic forms.
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Linear Algebra: Quadratic Forms and Matrix Diagonalization
Discusses quadratic forms, matrix diagonalization, and their applications in optimization problems.
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Covers the joint equidistribution of CM points in algebraic structures and quadratic forms.
Linear Quadratic (LQ) Optimal Control: Proof of Theorem
Covers the proof of the recursive formula for the optimal gains in LQ control over a finite horizon.
Hermitian Spaces: Theory and Applications
Explores the theory of Hermitian spaces and their applications in quadratic forms and codimension 1 spaces.
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Provides an overview of symmetric matrices, quadratic forms, and their applications in linear algebra and analysis.
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Covers the topology of Adeles and their relationship with quadratic forms, polynomial varieties, and finiteness properties.
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Explores integral representations, quadratic lattices, and the Hasse Principle.
Dynamics on Homogeneous Spaces and Interactions with Number Theory
Delves into Oppenheim's conjecture on quadratic forms and their connection to number theory.