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- W2016257273 abstract "This paper is concerned with the nonlinear wave equation u tt − u xx + g(u) = f(x, t), (x, t) ∈ (0, π) × R , u(0, t) = u(π, t) = 0, t ∈ R , u(x, t + 2π) = u(x, t), (x, t) ∈ (0, π) × R , where g is a continuous function with superlinear growth and f is a given function which is 2π-periodic in t and satisfies some symmetry condition. Using minimax methods, we prove the existence of infinitely many periodic solutions of the above equation provided that g possesses some exponential growth." @default.
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- W2016257273 date "1995-03-01" @default.
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- W2016257273 title "Infinitely Many Periodic Solutions of a Forced Wave Equation with an Exponential Growth Nonlinear Term" @default.
- W2016257273 doi "https://doi.org/10.1006/jmaa.1995.1089" @default.
- W2016257273 hasPublicationYear "1995" @default.
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