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Lecture
Fundamental Solutions
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Related lectures (53)
Cheeger's Inequalities
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Explores Cheeger's inequalities for random walks on graphs and their implications.
Weak Formulation of Elliptic PDEs
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Covers the weak formulation of elliptic partial differential equations and the uniqueness of solutions in Hilbert space.
Curve Integrals of Vector Fields
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Explores curve integrals of vector fields, emphasizing energy considerations for motion against or with wind, and introduces unit tangent and unit normal vectors.
Green-Riemann Formulas
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Covers the Green-Riemann formulas and their applications in evaluating integrals and solving differential equations.
Cauchy Problem: Initial Conditions
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Discusses the Cauchy problem for ODEs with initial conditions and the importance of homeomorphism and Lipschitz continuity.
Transforms Properties
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Covers the properties of transforms and their applications in mathematics.
Convex Optimization: Gradient Descent
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Explores VC dimension, gradient descent, convex sets, and Lipschitz functions in convex optimization.
Boundary Value Problems in Elasticity
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Explores Boundary Value Problems in Elasticity, stress-strain relations, and the use of Green's function in solving elasticity problems.
Regularity in Higher Dimension
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Explores regularity in higher dimensions for scalar problems and discusses weak sense solutions and interior regularity.
Proof of Sylow Subgroup Properties
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Explores the properties of p-subgroups of Sylow in a group.
Analytical Solutions: EDO
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Explores the analytical solutions of ordinary differential equations, emphasizing the identification and solving process for various EDO types.
Rigorous Proof of Differential Equations
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Covers the rigorous proof of differential equations, emphasizing accuracy and precision.
Introduction to PDES
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Covers harmonic functions, Laplacian operator, Dirichlet and Robin problems, and sub-harmonic functions in Partial Differential Equations.
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