Constantinos Frangos obtained the B.Eng.(Electronic Engineering)(cum laude) degree from the University of Pretoria, 1979-1982, the M.S.(Industrial Engineering) degree from Stanford University, 1983-1984, and the Ph.D.(Electronic Engineering) degree from the University of Pretoria, 1986-1988. He worked initially in industry where he specialized in decision and control with an emphasis on mathematical modelling and control of dynamic systems. He subsequently worked for twenty years in academia. He was Associate Professor, Dept. of Electrical, Electronic and Computer Engineering, University of Pretoria, 1989-1998, where he co-founded the Laboratory for Decision and Control with Prof. Yaakov Yavin (1935-2006). He lectured undergraduate courses including Control Systems 3 and 4, Digital Control 4, and a postgraduate course Optimal Control Theory. He co-developed with Prof. Yavin feasible control that can be used to design control strategies for linear and nonlinear dynamic systems such thata wide range of performance specifications and constraints are satisfied. Feasible control practically circumvents certain difficulties of optimal control. He was Full Professor, Dept. of Statistics, Rand Afrikaans University/University of Johannesburg, 2000-2010, where he lectured undergraduate courses including Statistics for Electrical Engineers 3, Stochastic Signal Processing 4, and postgraduate courses including Markov Decision Processes, Introduction to Optimization Theory. Since 2010, Dr. Frangos is working privately as an electrical engineer in decision and control. He is a registered Professional Engineer (Pr. Eng.) in South Africa and a senior member of the South African Institute of Electrical Engineers (SAIEE) and Institute of Electrical and Electronics Engineers (IEEE).

Introduces the reader to the foundational principles of ground-based air defense

Presents extensive numerical computational results involving realistic engagement scenarios

Illustrates the mathematical principles elucidated with practical case studies

Introduction.- Stochastic Modelling of the Effect of Anti-Aircraft Gun Disturbances.- Flight Dynamics Model of the Projectile.- Geometric Description of the Three-Dimensional Body of the Attacking Aerial Target.- Formulation and Numerical Solution of the Basic Fire Control Problem.- Computation of the Probability that n Projectiles out of a Burst of N Projectiles will Hit the Aerial Target: One AA Gun.- Computation of Ground Impact Regions and Ground Impact Velocities of Projectiles.- References.- Index.