Blackboard Shots with Prefix "Severa"

131205-104541: Getting the twist.

131205-100511: Explicit quantization formulas.

131204-045438: Quantizing Lie bialgebras - the universal construction (4).

131204-045437: Quantizing Lie bialgebras - the universal construction (3).

131204-045436: Quantizing Lie bialgebras - the universal construction (2).

131204-045435: Quantizing Lie bialgebras - the universal construction.

131128-024041: Quantizing Lie bialgebras (2).

131125-065032: Quantizing Lie bialgebras.

131001-080619: Quantizing quasi-Poisson structures (2).

130927-105612: Quantizing quasi-Poisson structures.

130924-105132: Some group level interpretations of associators.

130924-102114: A groupoid interpretation of $FL\times CW$.

110202-112837: The $A$ in Etingof-Kazhdan.

110131-184732: The Kontsevich vanishing lemma (3).

110131-174434: The Kontsevich vanishing lemma (2).

110131-172714: The Kontsevich vanishing lemma.

110128-110538: $\Phi_{AT}\in{\mathcal A}^{pb}$, day 2 (9).

110128-104057: $\Phi_{AT}\in{\mathcal A}^{pb}$, day 2 (8).

110128-103444: $\Phi_{AT}\in{\mathcal A}^{pb}$, day 2 (7).

110128-102106: $\Phi_{AT}\in{\mathcal A}^{pb}$, day 2 (6).

110128-100631: $\Phi_{AT}\in{\mathcal A}^{pb}$, day 2 (5).

110128-095607: $\Phi_{AT}\in{\mathcal A}^{pb}$, day 2 (4).

110128-094323: $\Phi_{AT}\in{\mathcal A}^{pb}$, day 2 (3).

110128-093224: $\Phi_{AT}\in{\mathcal A}^{pb}$, day 2 (2).

110128-092351: $\Phi_{AT}\in{\mathcal A}^{pb}$, day 2.

110126-110302: $\Phi_{AT}\in{\mathcal A}^{pb}$ (8)

110126-105407: $\Phi_{AT}\in{\mathcal A}^{pb}$ (7)

110126-104058: $\Phi_{AT}\in{\mathcal A}^{pb}$ (6)

110126-102240: $\Phi_{AT}\in{\mathcal A}^{pb}$ (5)

110126-100927: $\Phi_{AT}\in{\mathcal A}^{pb}$ (4)

110126-095855: $\Phi_{AT}\in{\mathcal A}^{pb}$ (3)

110126-095118: $\Phi_{AT}\in{\mathcal A}^{pb}$ (2)

110126-093919: $\Phi_{AT}\in{\mathcal A}^{pb}$