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Related lectures (42)
Mathematics: Sets and Functions
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Introduces sets, functions, Cartesian products, and compositions, discussing images, preimages, and function properties.
Differential Equations: Solutions and Functions
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Explores solutions of differential equations and properties of functions.
Discrete Mathematics: Logic, Structures, Algorithms
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Covers the basics of discrete mathematics, focusing on logic, structures, and algorithms for computer systems.
Applications between Sets: Functions and Graphs
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Covers applications between sets, functions, and graphs, exploring injectivity, surjectivity, and bijectivity.
Introduction to Analysis
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Covers the basics of analysis, including proofs, sets, rational and real numbers, and the concept of infimum.
Proofs and Logic: Introduction
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Introduces logic, proofs, sets, functions, and algorithms in mathematics and computer science.
Application Reciproque and Composition of Applications
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Explores the relationships between functions and sets, focusing on composite functions properties.
Analysis IV: Convolution and Hilbert Structure
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Explores convolution, uniform continuity, Hilbert structure, and Lebesgue measure in analysis.
Implicit Functions Theorem
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Covers the Implicit Functions Theorem, explaining how equations can define functions implicitly.
Linear Equations: Solutions and Intervals
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Covers the solution of linear equations and the linearity of functions.
Invariant Definitions
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Explores invariant definitions in sets, groups, and automorphisms, including p-divisible groups and free abelian groups.
Python Programming: Lists and Functions Overview
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Introduces Python programming concepts, focusing on lists, functions, and their applications in problem-solving.
Cartesian Products and Equivalence Relations
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Introduces Cartesian products, equivalence relations, and functions, emphasizing the importance of order and discussing injective, surjective, and bijective functions.
Partial Derivatives: Generalization and Order 2
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Explains partial derivatives, generalization, and second order derivatives with examples and mathematical notations.
Hessians, Symmetry and Examples: Sphere, Stiefel
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Covers Hessians, symmetry, and examples related to vector fields, functions, and manifolds.
Recursive Functions in C++
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Covers the principles and implementation of recursive functions in C++.
Derivative of an Integral with Parameter
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Covers deriving integrals with parameters and their derivatives, including special cases and proofs.
RSA Cryptosystem: Encryption and Decryption Process
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Covers the RSA cryptosystem, encryption, decryption, group theory, Lagrange's theorem, and practical applications in secure communication.
Taylor Polynomials: Approximation and Integration
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Covers Taylor polynomials for approximation and indefinite integrals of elementary functions.
Thermodynamics: Adiabatic Transformations and Cyclic Processes
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Discusses adiabatic transformations, cyclic processes, and the efficiency of thermodynamic cycles in ideal gases.
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