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Lecture
Complex Numbers: Imaginary Part
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Related lectures (38)
Complex Numbers: Polar Form, Powers, Roots
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Explores complex numbers in polar form, powers, and roots, including trigonometric relationships and rotation matrices.
Complex Numbers: Definitions and Properties
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Covers the definitions and properties of complex numbers, including conjugate and modulus.
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.
Complex Numbers: Convergence, Equations, and Exponential Functions
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Covers convergence of power series, complex equations, exponential functions, and function properties.
Python Crash Course
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Provides a Python crash course covering basic arithmetics, complex numbers, strings, lists, dictionaries, and more.
Complex Numbers: Representation and Properties
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Covers the representation of complex numbers and their properties, including Euler's and Moivre's formulas.
Complex Numbers: Operations and Polar Form
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Explores complex numbers, operations, absolute value, and polar form, along with the analysis and graphic representation of complex numbers.
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: Definitions and Applications
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Explores complex numbers, arguments, modules, and polynomial equations with complex coefficients.
Analysis I: Functions of a Variable
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Introduces fundamental concepts of Analysis I, focusing on functions of a variable and numerical sequences.
Limits and Compositions
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Explores limits as x approaches infinity, limit theorems, and function compositions, including trigonometric limits and the binomial theorem.
Mechanics: Introduction and Calculus
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Introduces mechanics, differential and vector calculus, and historical perspectives from Aristotle to Newton.
Scalar Product: Geometric Properties
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Covers the definition and properties of the scalar product, including geometric interpretations and algebraic properties.
Weierstrass Preparation Theorem
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Explores the Weierstrass Preparation Theorem for entire functions and the construction of root sequences.
Residue Theorem: Applications in Complex Analysis
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Discusses the residue theorem and its applications in complex analysis, including integral calculations and Laurent series.
Differential Equations: Implicit Function Theorem Applications
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Discusses the reduction of higher-order differential equations to first-order systems using the implicit function theorem.
Compact Sets and Extreme Values
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Explores compact sets, extreme values, and function theorems on bounded sets.
Laplace Transform: Basics and Properties
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Covers the basics of the Laplace transform, properties, and applications to LTI systems, including transfer function and frequency response.
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