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Lecture
Sets and Operations: Introduction to Mathematics
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Related lectures (34)
Introduction to Analysis
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Covers the basics of analysis, including proofs, sets, rational and real numbers, and the concept of infimum.
Discrete Mathematics: Logic, Structures, Algorithms
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Covers the basics of discrete mathematics, focusing on logic, structures, and algorithms for computer systems.
Mathematics: Sets and Functions
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Introduces sets, functions, Cartesian products, and compositions, discussing images, preimages, and function properties.
Untitled
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Sparsest Cut: ARV Theorem
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Covers the proof of the Bourgain's ARV Theorem, focusing on the finite set of points in a semi-metric space and the application of the ARV algorithm to find the sparsest cut in a graph.
Untitled
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Partial Derivatives and Differential Equations
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Covers partial derivatives, differentiability, differential equations, sets properties, and local extrema verification.
Algebraic Structures and Integers
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Covers algebraic structures, crystal planes with Miller indices, and coprime numbers.
Residue Theorem: Calculating Integrals on Closed Curves
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Covers the application of the residue theorem in calculating integrals on closed curves in complex analysis.
SR and D Latches: Logic Systems
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Covers the implementation of SR and D latches and flip-flops.
Resolving Operators: Closedness and Injectivity
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Discusses resolving operators' closedness and injectivity in Banach spaces.
Beam Bending: Elasticity, Stress Tensor, Strain Tensor
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Covers stress and strain tensors, elasticity, and digital image correlation for quantifying strain fields.
Joint Equidistribution of CM points
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Explores the equidistribution of CM points in toral sets with periodic measures and compact abelian varieties.
Singular Value Decomposition, Pseudoinverse
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Covers Singular Value Decomposition and Pseudoinverse, explaining their applications in data compression and linear systems.
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