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Results 1-10 of 18
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Issue DateTitleAuthor(s)
2-Jan-2017Layer potentials, Kac's problem, and refined Hardy inequality on homogeneous Carnot groupsRuzhansky, M; Suragan, D; Engineering & Physical Science Research Council (EPSRC); The Leverhulme Trust
1-Mar-2019Lp-Caffarelli-Kohn-Nirenberg type inequalities on homogeneous groupsOzawa, T; Ruzhansky, M; Suragan, D; Engineering & Physical Science Research Council (EPSRC); The Leverhulme Trust, et al
22-Mar-2017On Green functions for Dirichlet sub-Laplacians on H-type groupsGarofalo, N; Ruzhansky, M; Suragan, D; Engineering & Physical Science Research Council (EPSRC); The Leverhulme Trust
9-May-2017Extended Caffarelli-Kohn-Nirenberg inequalities and superweights for Lp-weighted Hardy inequalitiesRuzhansky, M; Suragan, D; Yessirkegenov, N; Engineering & Physical Science Research Council (EPSRC); The Leverhulme Trust
28-Feb-2018Sobolev type inequalities, Euler-Hilbert-Sobolev and Sobolev-Lorentz-Zygmund spaces on homogeneous groupsRuzhansky, M; Suragan, D; Yessirkegenov, N; Engineering & Physical Science Research Council (EPSRC); The Leverhulme Trust, et al
13-Jul-2017Geometric maximizers of Schatten norms of some convolution type integral operatorsRuzhansky, M; Suragan, D; Engineering & Physical Science Research Council (EPSRC); The Leverhulme Trust; The Leverhulme Trust
29-Apr-2016Isoperimetric inequalities for Schatten norms of Riesz potentialsRuzhansky, M; Rozenblum, G; Suragan, D; Engineering & Physical Science Research Council (EPSRC); The Leverhulme Trust
7-Sep-2017Hardy and Rellich inequalities, identities, and sharp remainders on homogeneous groupsRuzhansky, M; Suragan, D; Engineering & Physical Science Research Council (EPSRC); The Leverhulme Trust; Engineering & Physical Science Research Council (EPSRC)
29-Jun-2018Weighted $L^p$-Hardy and $L^p$-Rellich inequalities with boundary terms on stratified Lie groupsRuzhansky, M; Sabitbek, B; Suragan, D; The Leverhulme Trust; Engineering & Physical Science Research Council (EPSRC)
21-May-2017Uncertainty relations on nilpotent Lie groupsRuzhansky, M; Suragan, D; Engineering & Physical Science Research Council (EPSRC); The Leverhulme Trust