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W. D. de Moraes

3 papers here

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Across the 2 of 3 papers where every author was matched, so the position is known.

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  • math.AP3

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4 papers · 1 filter

math.AP2024

Denjoy-Carleman solvability of Vekua-type periodic operators

Alexandre Kirilov, Wagner Augusto Almeida de Moraes, Pedro Meyer Tokoro

This paper explores the solvability and global hypoellipticity of Vekua-type differential operators on the n-dimensional torus, within the framework of Denjoy-Carleman ultradiffere…

math.AP2024

Global hypoellipticity for a class of complex-valued evolution equations on compact Lie groups

Wagner A. A. de Moraes

We present necessary and sufficient conditions to have global hypoellipticity for a class of complex-valued coefficient first order evolution equations defined on $\mathbb{T}^1 \ti…

math.AP2023

Solvability of Vekua-type periodic operators and applications to classical equations

Alexandre Kirilov, Wagner Augusto Almeida de Moraes, Pedro Meyer Tokoro

In this note, we investigate Vekua-type periodic operators of the form Pu=Lu−Au−Buˉ, where L is a constant coefficient partial differential operator. We provide a complete…

math.AP2023

Global solvability and hypoellipticity for evolution operators on tori and spheres

André Pedroso Kowacs, Alexandre Kirilov, Wagner Augusto Almeida de Moraes

In this paper, we study the global properties of a class of evolution-like differential operator with a 0-order perturbation defined on the product of r+1 tori and s spheres $\…

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