Research Focus
Geometric analysis, geometric measure theory, global analysis, harmonic analysis; boundary value problems involving non-smooth domains, layer potential methods
Publications
• Calderón–Zygmund Theory for Second-Order Elliptic Systems on Riemannian Manifolds (with D. Mitrea, I. Mitrea, and M. Mitrea), Integral Methods in Science and Engineering, pp. 413-426, C. Constanda and A. Kirsch (editors), Birkhäuser, 2015.
• The Regularity Problem in Rough Subdomains of Riemannian Manifolds (with M. Mitrea), Integral Methods in Science and Engineering, pp. 427-440, C. Constanda and A. Kirsch (editors), Birkhäuser, 2015.
• Characterizing the Density of Continuous Functions in Lebesgue Spaces and Lusin’s Theorem via Regularity Properties of the Underlying Measure Space (with R. Alvarado and M. Mitrea), preprint (20 pages).
• Layer Potential Techniques for Boundary Value Problems on Rough Subdomains of Riemannian Manifolds (with D. Mitrea, I. Mitrea, and M. Mitrea), in preparation (250 pages).