activity
20072026
most citedGlobal wave-front sets of Banach, Fr{é}chet and Modulation space types, and pseudo-differential operators

34 citations · 132 across the 59 of their papers we have counts for

collaborators

70 papers

math.FA2026

Orlicz Space Interpolation and Its Applications to Operator Convolution

Wolfram Bauer, Robert Fulsche, Joachim Toft

We prove a strong-type interpolation result for noncommutative Orlicz spaces over semifinite von Neumann algebras. Based on this result, we obtain Young-type convolution estimates…

math.FA2026

Fourier integral operators on Orlicz modulation spaces

Serap Öztop, Rüya Üster, Joachim Toft

We establish continuity and Schatten-von Neumann properties for Fourier integral operators with amplitudes in Orlicz modulation spaces, when acting on other Orlicz modulation space…

math.FA2023

Factorizations for quasi-Banach time-frequency spaces and Schatten classes

Divyang Bhimani, Joachim Toft

We deduce factorization properties for a quasi-Banach module over a quasi-Banach algebra. Especially we extend a result by Hewitt and prove that if any such algebra which possess a…

math.FA2023

Pseudo-differential calculi and entropy estimates with Orlicz modulation spaces

Anupam Gumber, Nimit Rana, Joachim Toft +1

We deduce continuity properties for pseudo-differential operators with symbols in Orlicz modulation spaces when acting on other Orlicz modulation spaces. In particular we extend we…

math.FA2023

Schatten-von Neumann properties for Hörmander classes on compact Lie groups

Duván Cardona, Marianna Chatzakou, Michael Ruzhansky +1

Let be a compact Lie group of dimension In this work we characterise the membership of classical pseudo-differential operators on in the trace class ideal $S_{1}(L^2(G…

math.FA2022

Spectral Invariance of Quasi-Banach Algebras for Matrices and Pseudodifferential Operators

Karlheinz Gröchenig, Christine Pfeuffer, Joachim Toft

In the paper we extend the spectral invariance of pseudodifferential operators acting on (non-weighted) classical modulation spaces to allow the Lebesgue exponents to be smaller th…