Boaz Haberman

activity

20112018

most citedUniqueness in Calderón's problem for conductivities with unbounded gradient

45 citations · 46 across the 2 of their papers we have counts for

collaborators

4 papers

math.CT2018

Algebraic theories and commutativity in a sheaf topos

Boaz Haberman

For any site of definition $C$ of a Grothendieck topos $E$ , we define a notion of a $C$ -ary Lawvere theory $τ : C \to T$ whose category…

math.AP2015★ 1 cited

Unique determination of a magnetic Schrödinger operator with unbounded magnetic potential from boundary data

Boaz Haberman

We consider the Gel'fand-Calderón problem for a Schrödinger operator of the form $- (\nabla + i A)^{2} + q$ , defined on a ball $B$ in $R^{3}$ . We assume that the magnetic potenti…

math.AP2014★ 45 cited

Uniqueness in Calderón's problem for conductivities with unbounded gradient

Boaz Haberman

We prove uniqueness in the inverse conductivity problem for uniformly elliptic conductivities in $W^{s, p} (Ω)$ , where $Ω \subset R^{n}$ is Lipschitz, $3 \leq n \leq 6$ , and $s$ …

math.AP2011

Uniqueness in Calderon's problem with Lipschitz conductivities

Boaz Haberman, Daniel Tataru

We use X^{s,b}-inspired spaces to prove a uniqueness result for Calderon's problem in a Lipschitz domain under the assumption that the conductivity is Lipschitz. For Lipschitz cond…