Women in Commutative Algebra

On Gerko's Strongly Tor-independent Modules (H. Altmann).- Properties of the Toric Rings of a Chordal Bipartite Family of Graphs (L. Ballard).- An illustrated view of differential operators of a reduced quotient of an affine semigroup ring(C. Berkesch).- A hypergraph characterization of nearly complete intersections (R. Gibbons).- The Shape Of Hilbert-Kunz Functions (C-Y. Jean Chan).- Standard monomial theory and toric degenerations of Richardson varieties in flag varieties (F. Mohammadi).- Simplicial resolutions for the second power of square-free monomial ideals(S. Faridi).- Cohen-Macaulay fiber cones and defining ideal of Rees algebras of modules(A. Costantini).- Principal Matrices of Numerical Semigroups (H. Srinivasan).- A survey on the Koszul homology algebra (N. Diethorn).- Canonical Resolutions over Koszul Algebras (A. Seceleanu).- Well Ordered Covers, Simplicial Bouquets, and Subadditivity of Betti Numbers of Square-Free Monomial Ideals (S. Farid).- A survey on the Eisenbud-Green-Harris Conjecture (S. Güntürkün).- The variety defined by the matrix of diagonals is f-pure (Z. Kadyrsizova).- Classification of Frobenius Forms in five variables (E. Witt).- Projective dimension of hypergraphs (Kuei-Nuan Lin).- A truncated minimal free resolution of the residue field (O. Veliche). 

Claudia Miller is a Professor at Syracuse University and holds a doctoral degree from the University of Illinois at Urbana-Champaign. She is a leading author in homological commutative algebra with connections to algebraic topology and algebraic geometry and has supervised several Ph.D students.
Janet Striuli is an Associate Professor at Fairfield University and holds a doctoral degree from the University of Kansas. Her research interests lie in commutative algebra and its interactions with homological algebra. She has been Program Director at the National Science Foundation.
Emily Witt is an Associate Professor at the University of Kansas and holds a doctoral degree from the University of Michigan. Her research is centered in commutative algebra, though it is motivated by connections with algebraic geometry, representation theory, and singularity theory. She currently holds an NSF CAREER Award.