Letter from Laura Probst to David Boilard

Correspondence sent to the Director of the Medical Library regarding the planning and development of the College of Medicine's Medical Library.

Tamed and Compatible Symplectic Forms on Four-Dimensional Almost Complex Lie Algebras

We are able to give a complete description of four-dimensional Lie algebras g which satisfy the tame-compatible question of Donaldson for all almost complex structures J on g are completely described. As a consequence, examples are given of (non-unimodular) four-dimensional Lie algebras with almost complex structures which are tamed but not compatible with symplectic forms.? Note that Donaldson asked his question for compact four-manifolds. In that context, the problem is still open, but it is believed that any tamed almost complex structure is in fact compatible with a symplectic form. In this presentation, I will define the basic objects involved and will give some insights on the proof. The key for the proof is translating the problem into a Linear Algebra setting. This is a joint work with Dr. Draghici.

Quasidiagonality of nuclear C*-algebras

Peer reviewed

Norms of inner derivations for multiplier algebras of C ∗ -algebras and group C ∗ -algebras, II

Peer reviewed

High-dimensional Z-stable AH algebras

Peer reviewed

K-Theoretic Characterization of C*-Algebras with Approximately Inner Flip

The author is supported by an NSERC PDF.

Norms of inner derivations for multiplier algebras of C ∗ -algebras and group C ∗ -algebras, II

Peer reviewed

High-dimensional Z-stable AH algebras

Peer reviewed

K-Theoretic Characterization of C*-Algebras with Approximately Inner Flip

The author is supported by an NSERC PDF.

The Berkovits Complex and Semi-free Extensions of Koszul Algebras

Peer reviewed

Corrigendum to “Regularity for Stably Projectionless, Simple C ∗ -Algebras”

Peer reviewed

Relative commutants of strongly self-absorbing C∗-algebras

Peer reviewed

Covering Dimension of C*-Algebras and 2-Coloured Classification

Peer reviewed

Localization of quantum biequivariant D-modules and q-W algebras

Peer reviewed

Laura Thornhill, 15 year old from Redondo Beach California, at skateboarding competition at Nassau Coliseum, NY

General note: Title and date provided by Bettye Lane.