More concordance homomorphisms from knot Floer homology

We define an infinite family of linearly independent, integer-valued smooth concordance homomorphisms. Our homomorphisms are explicitly computable and rely on local equivalence classes knot Floer complexes over the ring $\mathbb{F}[U, V]/(UV=0)$. compare our invariants to other coming from homology, discuss applications topologically slice knots, genus, unknotting number.