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\(L_p\)-\(L_{p'}\)-estimates for Fourier integral operators related to hyperbolic equations - MaRDI portal

\(L_p\)-\(L_{p'}\)-estimates for Fourier integral operators related to hyperbolic equations (Q1225227)

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scientific article; zbMATH DE number 3509012
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English
\(L_p\)-\(L_{p'}\)-estimates for Fourier integral operators related to hyperbolic equations
scientific article; zbMATH DE number 3509012

    Statements

    \(L_p\)-\(L_{p'}\)-estimates for Fourier integral operators related to hyperbolic equations (English)
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    1977
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    Local \(L_p\)-\(L_{p'}\)-estimates are proved for certain Fourier integral operators. These estimates are then applied to obtain existence and uniqueness results in \(L_{p'}\), \(p'>2\), for the solution of some semilinear hyperbolic equations with variable coefficients.
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    a-priori estimates
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    Fourier integral operators
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    existence
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    uniqueness
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    semilinear hyperbolic equations with variable coefficients
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