Reducibility of linear differential equations in a Banach space with quasiperiodic coefficients (Q912270)
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scientific article; zbMATH DE number 4144438
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Reducibility of linear differential equations in a Banach space with quasiperiodic coefficients |
scientific article; zbMATH DE number 4144438 |
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Reducibility of linear differential equations in a Banach space with quasiperiodic coefficients (English)
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1989
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The equation \(dx/dt=A_ 0x+B(t)x\) where \(A_ 0:\) \(D(A_ 0)\subset X\to X\) is a spectral operator, X is a complex Banach space and B: \({\mathbb{R}}\to L(X)\) is a quasiperiodic function, under the suitable condition is reduced to a linear differential equation with constant coefficients.
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reducibility
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spectral operator
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complex Banach space
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quasiperiodic function
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constant coefficients
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