Associate Professor @ University of Sydney, Australia.
A/Professor Florica Cirstea graduated with a PhD from Victoria University in April 2005.
From April 2005 to April 2009, she held an ARC Australian Postdoctoral Fellowship (APD).
The teaching (25%) was funded by the Department of Mathematics at the Australian National University and the research (75%) was funded by the Australian Research Council. In July 2008, she transferred her fellowship to the University of Sydney to take up a lectureship position in April 2009. She is an Associate Professor at the University of Sydney since January 2017.

Anisotropic elliptic equations with gradientdependent lower order terms and \(L^1\) data
Given a bounded open subset \(\Omega\) of \(\mathbb R^N\), we prove the existence of a weak solution for a general class of Dirichlet anisotropic elliptic problems including \(\mathcal Au+\Phi(x,u,\nabla u)=\mathfrak{B}u+f\) in \(\Omega\), where \(f\in L^1(\Omega)\) is arbitrary. The principal part is a divergenceform nonlinear anisotropic operator \(\mathcal A\), the prototype of which is \(\mathcal A u=\sum_{j=1}^N \partial_j(\partial_j u^{p_j2}\partial_j u)\) with \(p_j>1\) for all \(1\leq j\leq N\) and \(\sum_{j=1}^N (1/p_j)>1\). As a novelty, our lower order terms involve a new class of operators \(\mathfrak B\) such that \(\mathcal{A}\mathfrak{B}\) is bounded, coercive and pseudomonotone from \(W_0^{1,\overrightarrow{p}}(\Omega)\) into its dual, as well as a gradientdependent nonlinearity \(\Phi\) with an “anisotropic natural growth" in the gradient and a good sign condition. This talk is based on joint work with Barbara Brandolini (Università degli Studi di Palermo).
