PhD Бојан Прангоски
no.: 02912

pseudodifferential operators, generalised functions

1) Pavel Dimovski, Bojan Prangoski, Wave Front Sets with Respect to Banach Spaces of Ultradistributions. Characterisation via the Short-Time Fourier Transform, Filomat, 33 (18) (2019), 5829-5836. https://doi.org/10.2298/FIL1918829D 2) Pavel Dimovski, Stevan Pilipović, Bojan Prangoski, Jasson Vindas, Translation–Modulation Invariant Banach Spaces of Ultradistributions, Journal of Fourier Analysis and Applications, 25 (2019), 819–841. https://doi.org/10.1007/s00041-018-9610-x 3) Stevan Pilipović, Bojan Prangoski, Milica Žigić, Invertibility of matrix type operators of infinite order with exponential off-diagonal decay, Linear Algebra and its Applications, 582 (2019), 346–358. https://doi.org/10.1016/j.laa.2019.08.013 4) Stevan Pilipović, Bojan Prangoski, On the Characterizations of Wave Front Sets in Terms of the Short-Time Fourier Transform, Mathematical Notes, 105(1) (2019), 153–157. https://doi.org/10.1134/S000143461901019X 5) S. Atanasova, S. Pilipović, B. Prangoski, K. Saneva, Characterisation of wave front sets by the Stockwell transform, Journal of Mathematical Analysis and Applications 490(2) (2020), 124329 https://doi.org/10.1016/j.jmaa.2020.124329 6) S. Pilipović, B. Prangoski, J. Vindas, Infinite order ΨDOs: composition with entire functions, new Shubin-Sobolev spaces, and index theorem, Analysis and Mathematical Physics 11(3) (2021), Paper No. 109. https://doi.org/10.1007/s13324-021-00545-w 7) S. Pilipović, B. Prangoski, Dj. Vucković, Convolution with the kernel e(s⟨x⟩q), q⟩1, s⟩0 within ultradistribution spaces, Mediterranean Journal of Mathematics 18(4) (2021), Paper No. 164. https://doi.org/10.1007/s00009-021-01805-6 8) A. Debrouwere, B. Prangoski, J. Vindas, Factorization in Denjoy-Carleman classes associated to representations of (Rd,+), Journal of Functional Analysis 280(3) (2021), Article ID 108831. https://doi.org/10.1016/j.jfa.2020.108831 9) S. Pilipović, B. Prangoski, Characterisation of the Weyl-Hörmander classes by time-frequency shifts, Advances in Mathematics 410 B (2022), Article ID 108742. 10) S. Pilipović, B. Prangoski, Equivalence of ellipticity and the Fredholm property in the Weyl-Hörmander calculus, Journal of the Institute of Mathematics of Jussieu 21(4) (2022), 1363-1389. 11) S. Pilipović, B. Prangoski, Đ. Vučković, Extension of localisation operators to ultradistributional symbols with super-exponential growth, Revista de la Real Academia de Ciencias Exactas, Físicas y Naturales. Serie A. Matemáticas RACSAM 116(4) (2022), Paper No. 172. 12) H. G. Feichtinger, S. Pilipović, B. Prangoski, Modulation spaces associated with tensor products of amalgam spaces, Annali di Matematica Pura ed Applicata 201(1) (2022), 127-155. 13) A. Debrouwere, B. Prangoski, Gabor frame characterizations of generalized modulation spaces, Analysis and Applications 21(3) (2023), 547-596. 14) P. Dimovski, B. Prangoski, Wiener amalgam spaces of quasianalytic ultradistributions, Journal of Mathematical Analysis and Applications 519(2) (2023), Article ID 126847. 15) S. Jakšić, S. Pilipović, B. Prangoski, Global regularity of Weyl pseudo-differential operators with radial symbols in each phase-space variable, Journal of Pseudo-Differential Operators and Applications 14(1) (2023), Paper No. 10.