The verification of the Nirenberg-Treves conjecture

Nicolas Lerner

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When is a pseudo-differential equation solvable ?

Nicolas Lerner (2000)

Annales de l'institut Fourier

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This paper begins with a broad survey of the state of the art in matters of solvability for differential and pseudo-differential equations. Then we proceed with a Hilbertian lemma which we use to prove a new solvability result.

A non solvable operator satisfying condition ( $Ψ$ )

Nicolas Lerner (1991-1992)

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On the solvability of pseudodifferential operators

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An Iff solvability condition for the oblique derivative problem

N. Lerner (1990-1991)

Séminaire Équations aux dérivées partielles (Polytechnique)

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A Wiener algebra for the Fefferman-Phong inequality

Nicolas Lerner, Yoshinori Morimoto (2005-2006)

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Sufficiency of condition ( $ψ$ ) for local solvability in two dimensions

Nicolas Lerner (1987)

Journées équations aux dérivées partielles

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Local solvability for semilinear partial differential equations of constant strength.

Messina, F. (2003)

Rendiconti del Seminario Matematico

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Displaying similar documents to “The verification of the Nirenberg-Treves conjecture”

When is a pseudo-differential equation solvable ?

A non solvable operator satisfying condition ( Ψ )

On the solvability of pseudodifferential operators

An Iff solvability condition for the oblique derivative problem

A Wiener algebra for the Fefferman-Phong inequality

Sufficiency of condition ( ψ ) for local solvability in two dimensions

Local solvability for semilinear partial differential equations of constant strength.

A non solvable operator satisfying condition ( $Ψ$ )

Sufficiency of condition ( $ψ$ ) for local solvability in two dimensions