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Lecture
Derivability and Continuity
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Related lectures (56)
Analyse II: Directional Derivative
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Covers the concept and calculation of directional derivatives in multivariable calculus.
Green's Function: Theory and Applications
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Covers the theory and applications of Green's function in solving differential equations.
Convex Functions
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Covers the properties and operations of convex functions.
Function Limits: Definitions and Theorems
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Explores function limits, including right and left limits, algebraic operations, and the theorem of the two gendarmes.
Integer Cones
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Covers the concept of integer cones and Carathéodory's theorem with illustrative examples.
Iterative Methods for Linear Equations
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Covers iterative methods for solving linear equations and analyzing convergence, including error control and positive definite matrices.
Partial Derivatives: Derivability
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Explores partial derivatives and derivability of functions, emphasizing geometric interpretations and avoiding common pitfalls.
Equivalence Relations and Construction of R
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Covers the construction of R and equivalence relations in sequences and linear recurrences.
Open Sets and Interior Points
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Explores open sets and interior points in real numbers, with examples and criteria for identification.
Fixed Point Proof: Exam Blanc
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Covers the definition and proof of fixed point methods, emphasizing the importance of continuity.
Differentiability: Partial Derivatives and Hessiennes
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Explains partial derivatives, Hessienne matrix, and their properties.
Advanced Physics I: Definitions and Motion
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Covers advanced physics topics such as definitions, rectilinear motion, vectors, and motion in three dimensions.
Advanced Physics I: Orders of Magnitude
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Explores the triumph of determinism in modern mechanics and the methodology of scientific development, with practical exercises on estimating surgical mask usage and analyzing atomic bomb energy.
Untitled
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Basic Notations: Sets and Subsets
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Covers basic notations related to sets and subsets, including elements and subsets.
Curve Integrals: Gauss/Green Theorem
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Explores the application of the Gauss/Green theorem to calculate curve integrals along simple closed curves.
Coordinate Changes: Definitions and Laplacian
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Covers the definitions of coordinate changes and the Laplacian of a function.
Stiffness vs Strength: Deformation and Load
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Covers stiffness, strength, strain, stress, and strain measurement in structural mechanics.
Orthogonal Projections: Rectors and Norms
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Covers orthogonal projections, rectors, norms, and geometric observations in vector spaces.
Numerical Differentiation and Integration
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Explores numerical differentiation and integration methods, emphasizing the accuracy of finite differences in computing derivatives and integrals.
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