A survey of physical theory by Max Planck

By Max Planck

Planck M., Jones R., Williams D.H. A Survey of actual conception (Dover, 1994)(ISBN 0486678679)(600dpi)(T)(126s)

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Ser. Math. 6, 214–228, 2000. -M. edu/users/jmfokam. J. McKenna, On solutions of a nonlinear wave question when the ratio of the period to the length of the intervals is irrational, Proc. Amer. Math. Soc. 93 (1985), no. 1, 59–64. I. N. Yungerman, Periodic solutions of a weakly nonlinear wave equation with an irrational relation of period to interval length, translation in Diff. Equations 24 (1988), no. 9, 1059–1065 (1989). [20] J. P¨oschel, E. , Orlando, Florida, 1987. 32 [21] P. Rabinowitz, Periodic solutions of nonlinear hyperbolic partial differential equations, Comm.

Math. Soc. 5, 2035–2048. [4] T. H. Ding, C. Lee, Periodic solutions of a wave equation with concave and convex nonlinearities, J. 1, 121–141. [5] J. Berkovits, J. Mawhin, Diophantine approximation, Bessel functions and radially symmetric periodic solutions of semilinear wave equations in a ball, Trans. Amer. Math. Soc. 353 (2001), no. 12, 5041–5055. [6] M. Berti, L. Biasco, Forced vibrations of wave equations with nonmonotone nonlinearities, Ann. Inst. H. Poincar´e, Anal. Non Lin´eaire, available online 19 january 2006.

9, 1059–1065 (1989). [20] J. P¨oschel, E. , Orlando, Florida, 1987. 32 [21] P. Rabinowitz, Periodic solutions of nonlinear hyperbolic partial differential equations, Comm. Pure Appl. Math. 20 (1967), 145–205. [22] P. Rabinowitz, Time periodic solutions of nonlinear wave equations, Manuscripta Math. 5 (1971), 165–194. [23] P. Rabinowitz, Free vibration of a semilinear wave equation, Comm. Pure Appl. 1, 31–68. A. Rudakov, Periodic solutions of a nonlinear wave equation with nonconstant coefficients, Math.

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