Embeddings of Decomposition Spaces Mark Hertzog Kahl describes imperial representations of

Kahl describes imperial representations of Roman power as well as the characteristics officially imputed to conquered peoples

published on 1 July 2016

sticks better

His research has been informed and directed by the Derbyshire Coalition of Disabled People

and issues related to intersectionality

Embeddings of Decomposition Spaces Mark Hertzog Kahl describes imperial representations ofMany smoothness spaces in harmonic analysis are decomposition spaces. In this paper we ask: Given two such spaces, is there an embedding between the two? A decomposition space D(Q, Lp, Y ) is determined by a covering Q = (Qi)i? I of the frequency domain, an integrability exponent p, and a sequence space Y ? CI . Given these ingredients, the decomposition space norm of a distribution g is defined as g D(Q,Lp,Y ) = F? 1 (? i ? g ) Lp i? I Y , where (?