Geodesic
Hyperfunctions
Zbornik radova, Tome 7 (1997) no. 15, p. 71 .

Voir la notice de l'article provenant de la source eLibrary of Mathematical Institute of the Serbian Academy of Sciences and Arts

M. Sato ([27], [28]) introduced a new class of generalized functions, called hyperfunctions, as the n-th derived sheaf of the sheaf of holomorphic functions. He left without proof many details in these papers. To this day, subsequent papers of mathematicians, especially Japanese, completed these "gaps" ([3], [10], [13], [15], [18], [20], [30]). Hyperfunctions have many important properties which are indispensable for an exquisite theory of partial differential equations, microfunctions, micro-local analysis, Fourier transform (cf. [13]). They became a major tool of several areas of analysis and applications. 
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B. Stankovic. Hyperfunctions. Zbornik radova, Tome 7 (1997) no. 15, p. 71 . http://geodesic.mathdoc.fr/item/ZR_1997_7_15_a2/