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Polyconvexity
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Related lectures (54)
Convergence of Fourier Series
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Explores the convergence of Fourier series in L² space with trigonometric polynomials and approximation theorems.
Distributions and Laplace Transform: Key Concepts
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Discusses distributions, the Laplace transform, and their applications in mathematical analysis.
Mechanics: Introduction and Calculus
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Introduces mechanics, differential and vector calculus, and historical perspectives from Aristotle to Newton.
Function Spaces: Review and Compact Operators
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Covers the review of function spaces and explores the concept of compact operators.
Analytical Study of Space
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Explores landmarks, coordinates, vectors, coplanarity, Cartesian equations, and geometric rules in space.
Distribution Interpolation Spaces
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Explores distribution interpolation spaces, convergence of sequences, derivatives, weak derivatives, and their applications in minimization problems.
Calculus of Variations: Ground States in Quantum Mechanics
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Covers the Calculus of Variations to find ground states in quantum mechanics by minimizing energy, discussing the Euler Lagrange equation and the Fundamental Theorem of Young Measure Theory.
Optimal Transport: Rockafellar Theorem
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Explores the Rockafellar Theorem in optimal transport, focusing on c-cyclical monotonicity and convex functions.
Properties of Weak Derivatives
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Explores weak derivatives in Sobolev spaces, discussing their properties and uniqueness.
Diophantine Approximation: Minbowski's Theorem
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Covers Minbowski's Theorem on Diophantine Approximation and Gram-Schmidt orthogonalization.
Lp Spaces: Introduction
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Introduces Lp spaces, covering norms, inequalities, and integrability of functions.
Distribution & Interpolation Spaces
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Explores distribution and interpolation spaces, showcasing their importance in mathematical analysis and the computations involved.
Generalized Integrals: Type 2
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Covers the integration of limit expansions and continuous functions by pieces.
Preliminaries in Measure Theory
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Covers the preliminaries in measure theory, including loc comp, separable, complete metric space, and tightness concepts.
Fields Deriving from a Potential
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Explores fields deriving from a potential, emphasizing integral and linear aspects.
Approximation by Smooth Functions
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Discusses approximation by smooth functions and the convergence of function sequences in normed vector spaces.
Surface Normals: Vector Analysis
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Explains surface normals for parametric and implicit surfaces, focusing on vector analysis and examples with spheres.
Calculus of Variations: Some Topics
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Covers fundamental topics in calculus of variations, including minimizers and the Euler-Lagrange equation.
Untitled
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Vectors and Tensors: Derivatives and Transformations
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Explores gradient, divergence, and integral theorems in vector calculus.
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