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\(L^2\)-Poisson integral representations of eigensections of invariant differential operators on a homogeneous line bundle over the complex Grassmann manifold \(SU(r,r+b)/S( U(r)\times U(r+b))\) - MaRDI portal

\(L^2\)-Poisson integral representations of eigensections of invariant differential operators on a homogeneous line bundle over the complex Grassmann manifold \(SU(r,r+b)/S( U(r)\times U(r+b))\) (Q2116414)

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scientific article; zbMATH DE number 7491583
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English
\(L^2\)-Poisson integral representations of eigensections of invariant differential operators on a homogeneous line bundle over the complex Grassmann manifold \(SU(r,r+b)/S( U(r)\times U(r+b))\)
scientific article; zbMATH DE number 7491583

    Statements

    \(L^2\)-Poisson integral representations of eigensections of invariant differential operators on a homogeneous line bundle over the complex Grassmann manifold \(SU(r,r+b)/S( U(r)\times U(r+b))\) (English)
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    17 March 2022
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    Strichartz conjecture
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    Poisson transform
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    Fourier restriction estimate
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    asymptotic expansion for the Poisson transform
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