… these maps are fundamental in many applications, they are not … As the results
discussed in this section bear out, the topology … lattice-ordered abelian groups, the Jaffard-Kaplansky-Ohm …

… Applications to polynomial and power series rings and their … Abelia.n ca.tegories and
Grothendieck categories … addition and multiplication these equivalence classes form a ring, called …

… If you use this book in a course or even for self study, I recommend that you tackle the …
Recall that K0(A), the Grothendieck group of A, is the quotient of the free abelian group on …

… To every ground state, we attach two classes in different … class, using Van Daele’s picture,
along with a boundary class, … to bear upon the problem of bulk and boundary classification of …

… Beginning around 1927 group-theoretic methods were brought to bear … That quantum
mechanics had some hard lessons for our … Now we return to the application of this theorem to QM. …

… Nowadays, what we call the Zariski topology is due to Grothendieck. Establishing a
correspondence between the points of an affine variety and the maximal ideals of its coordinate ring (…

… These groups were first considered by Baer in [2], under … Kaplansky [18] extended this
to modules over a commutative … a result of Ax and Grothendieck indicates that f is bijective, …

… Besides the ones we have already discussed, there are many interesting classes of algebras
that appear as special cases of Steinberg algebras. These include partial skew group rings …

… As an application of the powerful tools developed along the way, we give a new description
… of the ring, the class of all Gorenstein flat modules forms the left-hand class of a perfect …

… As an application, we describe the lattice of annihilator ideals of the endomorphism ring of a
… Harada, Factor categories with applications to direct decomposition of modules, Lect. Notes …