Abstract
Abstract
German
Spanish
French
A new method of obtaining inverse transforms is suggested, which shows some advantages over partial fraction expansion methods. It uses linear combinations of the complex variable ‘s’ as differential or integral operators; it also uses properties which a transform and its derivatives possess at the origin of time. The convolution integral is used for some difficult inversions.
Get full access to this article
View all access options for this article.
References
1.
Churchill
L. V.
Operational Mathematics , McGraw-Hill , (1958 ).
2.
Stanley
W. P.
Transform Circuit Analysis for Engineering and Technology , Prentice-Hall , (1968 ).
3.
Spiegel
R. M.
Theory and Problems of Laplace Transforms , Schaum Publishing Co. , (1965 ).
4.
Carslaw
H.
Jaeger
J. C.
Operational Methods in Applied Mathematics , Dover , (1963 ).
5.
Jaeger
J. C.
Introduction to the Laplace Transformation with Engineering Applications , Methuen , (1961 ).
6.
Kuo
B. C.
Linear Networks and Systems , McGraw-Hill , (1967 ).
7.
Truxal
J. G.
Control Engineers' Handbook , McGraw-Hill , (1958 ).
8.
Brown
G. S.
Campbell
D. P.
Principles of Servo mechanisms , John Wiley and Sons , (1948 ).
9.
D'Azzo
J. J.
Houpis
C. H.
Feedback Control System Analysis and Synthesis , McGraw-Hill , (1966 ).
10.
Chen
C.
Haas
I. J.
Elements of Control Systems Analysis , Prentice-Hall , (1968 ).
