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Related lectures (13)

Maxwell's Equations and Induction Phenomenon

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

Geomagnetic Field Distortions

Explores the geomagnetic field distortions due to the solar wind and the Aurora phenomenon.

Observers References

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

Network Functions: Analysis and Design

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

Complex Analysis: Laurent Series and Residue Theorem

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

StateSpace Pole Locations

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

Filter Theory: Introduction and Methods

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

Residue Theorem: Cauchy's Integral Formula and Applications

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

Residues and Singularities

Covers the calculation of residues, types of singularities, and applications of the residue theorem in complex analysis.

Filters Fundamentals: Chebyshev Approximation

Explores the fundamentals of Chebyshev approximation in filters, covering polynomials, pole locations, order determination, and design procedures.

Reminders on two-level systems

Covers the basics of two-level systems, including states, operators, and the Bloch Sphere.

Residual Theorem: Cauchy

Covers the residual theorem from Cauchy, focusing on simple closed curves and holomorphic functions.

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