Course Overview: Projects and Exams

Related lectures (28)

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Introduces ordinary differential equations, their order, numerical solutions, and practical applications in various scientific fields.

Explores characteristic curves and solutions in partial differential equations, emphasizing uniqueness and existence in various scenarios.

Explores direction fields, Euler methods, and differential equations through practical exercises and stability analysis.

Explores modern symmetry in geometry, covering transformations, isometries, orientations, and practical applications.

Explores biomechanical modeling of the musculoskeletal system using differential equations and finite element modeling.

Covers the properties of fundamental solutions and introduces Green's representation formula for solving partial differential equations.

Covers the model problem of elliptic PDEs with weak formulation and classical solutions.

Covers partial differential equations, Hessians, and the Implicit Function Theorem, with a focus on exam question resolution.

Covers the application of finite difference methods to solve partial differential equations.

Covers the classification and solutions of partial differential equations, including Laplace transform and separation of variables techniques.