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Berger, “Stationary states for a Nonlinear Wave Equation”, J. Math. Phys. 11 (1970), 2906-2912. S. Berger, “On the existence and structure of stationary states for a nonlinear Klein-Gordon equation”, J. Funct. Analysis 9 (1972), 249-261. [32] L. Bianchi, “Lezioni di Geometria Differenziale”, Vol. 1, Enrico Spoerri, Pisa, 1922. [33] J. R. Acad. Sci. Paris 72 (1871), 755-759. M. Burgers, “A mathematical model illustrating the theory of turbulence”, Adv. Appl. Mech. 1 (1948), 171-199. [35] T. L. Lions, “Orbital stability of standing waves for some nonlinear Schrödinger equations”, Comm.

Séré, “An overview on linear and nonlinear Dirac equations”, Discrete Contin. Dyn. Syst. 8 (2002), 381-397. D. E. Korepin, “Quantum theory of solitons”, Phys. Rep. 42 (1978), 1-87. [50] B. Felsager, “Geometry, Particle and fields”, Odense University Press, 1981. [51] H. C. Newell, “Integrable systems of nonlinear evolution equations”, in Dynamical Systems, Theory and Applications (J. ), Lect. Notes Phys. 38, Springer-Verlag, Berlin, Heidelberg, New York, 1975. 47 [52] D. Fortunato, L. Orsina, L.

Cottle, F. L. ), John Wiley & Sons, Chichester, New york, Brisbane, Toronto, 1980. [29] H. L. Lions, “Nonlinear Scalar Field Equations, I - II”, Arch. Ration. Mech. Anal. 82 (1983), 313-345 and 347-375. S. Berger, “Stationary states for a Nonlinear Wave Equation”, J. Math. Phys. 11 (1970), 2906-2912. S. Berger, “On the existence and structure of stationary states for a nonlinear Klein-Gordon equation”, J. Funct. Analysis 9 (1972), 249-261. [32] L. Bianchi, “Lezioni di Geometria Differenziale”, Vol.

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Adaptive Fuzzy Power Control for CDMA Mobile Radio Systems by Chang P.-R.


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