Lectures related to Celestial pole

Polynomial Division Approach & Observer Control

Covers the RST approach using polynomial division for system adjustment.

Complex Analysis: Laurent Series and Residue Theorem

Discusses Laurent series, residue theorem, and their applications in complex analysis.

Gnomonics: Measurement of Shadows and Solar Time

Covers gnomonics, the measurement of time using shadows and the relationship with latitude and solar time.

Gnomonics: Understanding Shadows and Time Measurement

Explores gnomonics, shadow measurement for time, sundials, and celestial spheres.

State Observers Intro

Introduces state observers for estimating the state from input and output measurements.

Network Functions: Analysis and Design

Explores network functions in s-domain circuit analysis, covering stability, poles, responses, and design.

Technology and Development: Historical Perspectives and Future Projects

Introduces the history of technology and its implications for development, preparing students for collaborative projects focused on social entrepreneurship.

Maxwell's Equations and Induction Phenomenon

Explores Maxwell's equations, induction in moving conductors, electromotive force, and electrical fields.

Geocentric vs Heliocentric Models

Compares the geocentric and heliocentric models of the universe proposed by Ptolemy and Copernicus.

Filter Theory: Introduction and Methods

Introduces filter theory methods such as discretization, pole shifting, and scaling in filter design.

Radio Universe: Sky Surveys

Explores sky surveys in the radio universe, covering observations, coordinate systems, all-sky surveys, and mapping galaxies.

Motion in the Plane

Covers motion in the plane, cable mass, wrapping, apparent diameters of celestial bodies, and solar eclipse phenomena.

Analytic Continuation: Residue Theorem

Covers the concept of analytic continuation and the application of the Residue Theorem to solve for functions.

Observers References

Explores the addition of a reference input to controllers and the design of autonomous and tracking-error estimators.

Residue Theorem: Cauchy's Integral Formula and Applications

Covers the residue theorem, Cauchy's integral formula, and their applications in complex analysis.

Seasons and Ecliptic Simulator

Explains seasons, equinoxes, solstices, Earth's orbit, and solar time.

Mercury's Precession: Calculation Methods

Explores methods to calculate Mercury's precession and analyzes celestial mechanics concepts.

Radio Astronomy: Exploring the Universe

Explores the significance of radio observations in understanding celestial phenomena.

Tidal Forces: Principle

Explains the principles of tidal forces and their relation to Kepler's laws.

StateSpace Pole Locations

Discusses selecting pole locations in state-space control systems to meet time-domain specifications and minimize control effort.