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Lecture
Complex Numbers: Properties and Operations
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Related lectures (40)
Inverse Element for Multiplication
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Covers the inverse element for multiplication and introduces the Euler and Moivre formulas in complex numbers.
Complex Numbers: Trigonometric Formulas
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Explores complex numbers, trigonometric functions, De Moivre's formulas, and complex plane representation.
Complex Numbers: Applications and Representations
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Explores the origin, applications, and representations of complex numbers in crystallography and materials science, including their graphical, polar, and exponential forms.
Complex Numbers: Operations and Applications
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Covers the properties and operations of complex numbers and their applications.
Complex Analysis: Holomorphic Functions
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Explores holomorphic functions, Cauchy-Riemann conditions, and principal argument values in complex analysis.
Complex Numbers: Imaginary Part
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Demonstrates how to determine the imaginary part of a complex number.
Complex Logarithm: Extension and Polar Form
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Covers the extension of the logarithm to complex numbers and explores the relationship with trigonometric functions.
Sequences: Definitions and Examples
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Covers solving equations over complex numbers, sequences, induction, and properties of complex numbers.
Integration Techniques: Fundamental Theorems and Methods
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Discusses integration techniques, focusing on integration by parts and substitution methods, with practical examples and theoretical insights.
Complex Numbers: Polar Form and Multiplication
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Covers the polar form of complex numbers and its advantages in multiplication.
Complex Analysis: Functions and Their Properties
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Covers the fundamentals of complex analysis, focusing on complex functions, their properties, and applications in solving differential equations.
Applications of Residue Theorem in Complex Analysis
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Covers the applications of the Residue theorem in evaluating complex integrals related to real analysis.
Analytical Geometry: Proof of Exercise 5
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Focuses on the proof of Exercise 5 in Analytical Geometry, emphasizing trigonometry concepts in solving geometric problems.
Finding Absolute Extrema in Multivariable Functions
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Covers the conditions for finding absolute extrema in multivariable functions.
Linear Algebra: Matrices Operations
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Covers fundamental matrix operations and their applications in solving linear equations.
Transmission Lines: Arbitrary Terminations
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Explores the effects of complex impedance on reflected waves and distribution of quantities.
Vector Spaces: Properties and Operations
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Explores vector space properties, operations, linear combinations, and subspaces construction.
Stationary Points Analysis
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Covers the analysis of stationary points in functions, focusing on optimization methods.
Embeddability Theorem
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Covers the l2-embeddability theorem, isometric embeddings, positive semidefinite matrices, and eigenvalues computation.
Extreme Values and Constraints
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Explores extreme values, constraints, Riemann's integral interpretation, and volume calculations of parallelipipeds in mathematics.
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