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MATH-105(a): Advanced analysis II - vector analysis
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Lectures in this course (50)
Generalized Integrals: Definition and Applications
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Covers the definition and applications of generalized integrals in advanced analysis, including real functions, differential equations, and multiple integrals.
Limits and Convergence
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Covers the concept of limits and convergence, including the definition of limits and absolute convergence.
Taylor and Lagrange Formulas
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Explores limited and Taylor formulas for derivatives around specific points.
Integral Functions: Parameters and Uniform Convergence
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Explores the challenges of integrating functions with parameters and the importance of uniform convergence.
Inverse Function Theorem
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Discusses inverse functions and local invertibility based on the determinant of the Jacobian matrix.
Inverse Functions: Properties and Continuity
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Explores properties of inverse functions, continuity, and hyper surfaces.
Deficiency in Cupliere Sulposous
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Explores deficiency in cupliere sulposous through mathematical functions and variable relationships.
Vectorial Calculus
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Explores vectorial calculus, divergence, curl, gradient, implicit functions, and local inversion theorems.
Extreme Points of Functions
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Covers the definition of extremum of a function and necessary conditions for local extrema.
Optimization Problems: Lagrange Multiplier Equations
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Introduces the Lagrange multiplier method for solving optimization problems with constraints.
Extreme Values and Optimization
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Covers extreme values, optimization conditions, feasible sets, and partition formation for optimization.
Integral Definition
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Covers the definition of the integral, Riemann integral, upper and lower Riemann integrals, and the integrability of functions.
Vector Spaces: Operations and Properties
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Explores vector spaces, scalar products, standards, and symmetric matrices in the context of operations and properties.
Riemann Integral: Properties and Characterization
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Explores the properties and characterization of the Riemann integral on different sets and measurable sets.
Riemann Integral: Properties and Generalization
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Explores characterizations and generalizations of the Riemann integral, showcasing its properties and applications.
Integration and Transformations
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Covers the calculation of definite integrals and different coordinate systems.
Ordinary Differential Equations
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Introduces first-order scalar differential equations, higher-order equations, global solutions, and the selection process for equations.
First-Order Linear Equations: Existence Theorems and Solutions
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Explores first-order linear equations, existence theorems, and integral solutions in differential equations.
Homogeneous Equations: Advanced Analysis II
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Explores second-order linear scalar homogeneous equations in advanced analysis II.
Characteristic Polynomial: Selections and Equations
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Discusses characteristic polynomials, real roots selections, and tick equations.
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