Acclaimed text on essential engineering mathematics covers theory of complex variables, Cauchy-Riemann equations, conformal mapping, and multivalued functions, plus Fourier and Laplace transform theory, with applications to engineering, including integrals, linear integrodifferential equations, Z-transform, more. Ideal for home study as well as graduate engineering courses, this volume includes many problems.
Lectures on Electrical Engineering, Vol. II by Charles Proteus Steinmetz Volume II of this three-volume series by the foremost pioneer in electrical engineering covers alternating current phenomena, electric discharges, waves and impulses, and transients in time. 1915–20 editions.
Lectures on Electrical Engineering, Vol. III by Charles Proteus Steinmetz Third in a three-volume work by the foremost pioneer in electrical engineering techniques explores periodic transients, transients in space, transients in time and space, and variation of circuit constants. 1915–20 editions.
Inductance Calculations by Frederick W Grover This authoritative reference enables the design of virtually every type of inductor. It features a single simple formula for each type of inductor, together with tables containing essential numerical factors. 1946 edition.
The Convolution Transform by Isidore Isaac Hirschman, David V. Widder The relation between differential operators and integral transforms is the theme of this work. Discusses finite and non-finite kernels, variation diminishing transforms, asymptotic behavior of kernels, real inversion theory, representation theory, the Weierstrass transform, more.
Mathematical Foundations for Design: Civil Engineering Systems by Robert M. Stark, Robert L. Nicholls Text develops typical mathematical techniques of operations research and systems engineering and applies them to design and operation of civil engineering systems. Solutions to selected problems; solution guide available upon request. 1972 edition.
Conformal Mapping: Methods and Applications by Roland Schinzinger, Patricio A. A. Laura This volume introduces the basic mathematical tools behind conformal mapping, describes advances in technique, and illustrates a broad range of applications. 1991 edition. Includes 247 figures and 38 tables.