Lectures related to Imaginary unit

Covers the Cartesian representation of complex numbers and basic operations involving them.

Covers the connection between statistical models and unitary conformal field theories, focusing on critical points and the role of local fields.

Introduces complex numbers, covering exponential series and arithmetic operations with common rules.

Covers the analysis and modeling of univariate time series, focusing on stationarity, ARMA processes, and forecasting.

Demonstrates how to determine the imaginary part of a complex number.

Covers the introduction to complex numbers and their properties, including historical background and norm calculation.

Covers the introduction and operations of complex numbers, including powers and roots.

Explores parallel flow instabilities, dispersion relations, and Rayleigh theorem, along with confinement influence and Rayleigh equation solutions.

Covers the basics of mathematics and its applications in architecture.

Explores the interpretation of the Poynting theorem and its practical applications.

Covers the elementary properties of complex numbers and how to find real and imaginary parts.

Covers the construction and properties of complex numbers, introducing the new constant 'i'.

Analyzes the network factor in radiation and antennas, exploring zero mutual coupling and linear arrays.

Explains the concept of complex refractive index and the propagation of light waves.

Covers examples related to complex numbers and their properties.

Explores group morphisms in complex numbers and the concept of Fermat primes.

Covers the representation and properties of complex numbers, including real and imaginary parts and geometric applications.

Covers the definitions and properties of complex numbers, including conjugate and modulus.

Explores the Gauss representation of complex numbers, focusing on addition, multiplication, bases, and vector space dimensions.