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Type: Article
A quadratic quasi-linear Klein-Gordon equation in two space dimensions
Abstract:
We consider the quasi-linear Klein-Gordon equations in two space dimensions (partial derivative(2)(t) - Delta + 1) u = N (u) in (t, x) is an element of R x R-2 with a quadratic nonlinearity N (u), which is linear with respect to the second-order derivatives of unknown functions.
We consider the quasi-linear Klein-Gordon equations in two space dimensions (partial derivative(2)(t) - Delta + 1) u = N (u) in (t, x) is an element of R x R-2 with a quadratic nonlinearity N (u), which is linear with respect to the second-order derivatives of unknown functions.
Keywords: SMALL AMPLITUDE SOLUTIONS; GLOBAL EXISTENCE; TIME
MSC: 35L71 (35P25)
Journal: Journal of Evolution Equations
ISSN: 1424-3199
Year: 2013
Volume: 13
Number: 2
Pages: 253-280



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