The equation $\left( {\partial ^2 /\partial x^2 + \partial ^2 /\partial y^2 + \left( {x^2 + y^2 } \right)\left( {\partial /\partial t} \right)} \right)^2 u + \partial ^2 u/\partial t^2 = f$, with real coefficients, is “without solutions”

François Treves

doi:bams/1183524667

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Home > Journals > Bull. Amer. Math. Soc. > Volume 68 > Issue 4 > Article

July 1962 The equation $\left( {\partial ^2 /\partial x^2 + \partial ^2 /\partial y^2 + \left( {x^2 + y^2 } \right)\left( {\partial /\partial t} \right)} \right)^2 u + \partial ^2 u/\partial t^2 = f$, with real coefficients, is “without solutions”

François Treves

Bull. Amer. Math. Soc. 68(4): 332-332 (July 1962).

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Bull. Amer. Math. Soc.

Vol.68 • No. 4 • July 1962

American Mathematical Society

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François Treves "The equation $\left( {\partial ^2 /\partial x^2 + \partial ^2 /\partial y^2 + \left( {x^2 + y^2 } \right)\left( {\partial /\partial t} \right)} \right)^2 u + \partial ^2 u/\partial t^2 = f$, with real coefficients, is “without solutions”," Bulletin of the American Mathematical Society, Bull. Amer. Math. Soc. 68(4), 332, (July 1962)

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