[1]. IEEE Standards (1110-1991) “IEEE guide to synchronous machine modeling”
[2]. R. H. Park, “Two-reaction theory of synchronous machines-generalized method of analysis-part I,” AIEE Trans., Vol. 48, pp.716-727, 1929; part II, Vol. 52,pp. 352-355, 1933.
[3]. Blondel, “The two-reaction method for study of oscillatory phenomena in coupled alternators,” Revue Generale de L Electricite, Vol. 13, pp.235-251, February 1923, March 1923.
[4]. Cliuanli Shi and Ming Li, “A General Model of Synchronous Machine for Its Steady State Performance Analysis”, IEEE Trans., vol. EC-5. no. 3, pp. 531- 537, 1990.
[5]. IEEE Committee report, “Excitation system models for power system stability studies,” IEEE Trans. Power Appar. Syst., PAS-100, pp. 494-509, February 1981.
[6]. IEEE Standards 421.4, “IEEE Recommended Practice for excitation system models for power system stability studies”, 1992.
[7]. Analysis of electrical machinery and drive systems”-Second edition-Paul C.Krause-IEEE Wiley Inter Science .
[8]. A.W. Rankin, “Per-Unit Impedances of Synchronous Machines,” AIEE Trans., Vol. 64, Part I, pp. 569-573, August 1945; Part II, pp. 839-845, December 1945
[9]. M. Bruck & F. A. Himmelstoss, “Modelling and simulation of a synchronous machine” IEEE 1998.
[10]. E.W. Kimbark, Power System Stability, Volume I: “Elements of Stability Calculations”, John Wiley (New York), 1948.
[11]. “Fundamentals of Power Electronics with MATLAB”-Randall Shaffer-Da vinci Engineering series-Charles River Media, Boston-Massachusetts.
[12]. Ram Babu, Numerical Methods, Pearson Education, India, 2010.
C.Kaushika, Dr. P. Maruthupandi
Government College of Technology,
Coimbatore, India
kaushika.dhanam@gmail.com,
pandi@gct.ac.in