- [1] M. Khuri, "The local isometric embedding in R^{3} of two-dimensional Riemannian manifolds with Gaussian curvature changing sign to finite order on a curve," J. Differential Geom., 76 (2007), 249-291.
- [2] M. Khuri, "Local solvability of degenerate Monge-Ampere equations and applications to geometry," Electron. J. Diff. Eqns., 2007 (2007), No. 65, 1-37.
- [3] M. Khuri, "Counterexamples to the local solvability of Monge-Ampere equations in the plane," Comm. Partial Differential Equations, 32 (2007), 665-674.
- [4] M. Khuri, F. Marques, and R. Schoen, "A compactness theorem for the Yamabe problem," J. Differential Geom., 81 (2009), 143-196.
- [5] M. Khuri, "A Penrose-like inequality for general initial data sets," Comm. Math. Phys., 290 (2009), 779-788.
- [6] M. Khuri, "Nonexistence of generalized apparent horizons in Minkowski space," Class. Quantum Grav., 26 (2009), 078001.
- [7] M. Khuri, "The Hoop Conjecture in spherically symmetric spacetimes," Phys. Rev. D, 80 (2009), 124025.
- [8] M. Khuri, "On the local solvability of Darboux's equation," Discrete Contin. Dyn. Syst. (2009), Dynamical Systems and Differential Equations, Proceedings of the 7th AIMS International Conference, suppl., 451-456.
- [9] H. Bray, and M. Khuri, "A Jang Equation approach to the Penrose Inequality," Discrete Contin. Dyn. Syst., 27 (2010), 741-766.
- [10] Q. Han, and M. Khuri, "On the local isometric embedding in R^{3} of surfaces with Gaussian curvature of mixed sign," Comm. Anal. Geom., 18 (2010), No. 4, 649?704.
- [11] Q. Han, and M. Khuri, "Rigidity in the class of orientable compact surfaces of minimal total absolute curvature," Differential Geom. Appl., 29 (2011), 463-472.
- [12] M. Khuri, "Boundary value problems for mixed type equations and applications," Nonlinear Anal., 74 (2011), 6405-6415.
- [13] H. Bray, and M. Khuri, "P.D.E.'s which imply the Penrose Conjecture," Asian J. Math., 15 (2011), 559-612.
- [14] Q. Han, and M. Khuri, "The linearized system for isometric embeddings and its characteristic variety," Advances in Mathematics, 230 (2012), 263-293.
- [15] N. Katz, and M. Khuri, "Three quasi-local masses," Mod. Phys. Lett. A, 27 (2012), 1250042.1-1250042.9.
- [16] M. Disconzi, and M. Khuri, "On the Penrose inequality for charged black holes," Class. Quantum Grav., 29 (2012), 245019.
- [17] M. Anderson, and M. Khuri, "On the Bartnik extension problem for the static vacuum Einstein equations," Class. Quantum Grav., 30 (2013), 125005.
- [18] Q. Han, and M. Khuri, "Smooth solutions of a class of mixed type Monge-Ampere equations," Calc. Var. Partial Differential Equations, 47 (2013), no. 3-4, 825–867.
- [19] S. Dain, M. Khuri, S. Yamada, and G. Weinstein, "Lower Bounds for the area of black holes in terms of mass, charge, and angular momentum," Phys. Rev. D, 88 (2013), 024048.
- [20] M. Khuri, and G. Weinstein, "Rigidity in the positive mass theorem with charge," J. Math. Phys., 54 (2013), 092501.
- [21] M. Khuri, "A Penrose-Like inequality with charge," Gen. Relativity Gravitation, 45 (2013), 2341–2361.
- [22] Q. Han, and M. Khuri, "Existence and blow-up behavior for solutions of the generalized Jang equation," Comm. Partial Differential Equations, 38 (2013), 2199-2237.
- [23] M. Khuri, G. Weinstein, and S. Yamada, "Extensions of the charged Riemannian Penrose inequality," Class. Quantum Grav., 32 (2015), 035019.
- [24] A. Khuri, S. Mukhopadhyay, and M. Khuri, "Approximating moments of functions of random variables using Bernstein polynomials," Stat. Methodol., 24 (2015), 37-51.
- [25] Y.-S. Cha, and M. Khuri, "Deformations of axially symmetric initial data and the mass-angular momentum inequality," Ann. Henri Poincare, 16 (2015), no. 3, 841-896.
- [26] Y.-S. Cha, and M. Khuri, "Deformations of charged axially symmetric initial data and the mass-angular momentum-charge inequality," Ann. Henri Poincare, 16 (2015), no. 12, 2881-2918.
- [27] M. Khuri, "Existence of black holes due to concentration of angular momentum," J. High Energy Phys. (2015), no. 6, 188.
- [28] M. Khuri, "Inequalities between size and charge for bodies and the existence of black holes due to concentration of charge," J. Math. Phys., 56 (2015), 112503.
- [29] M. Khuri, G. Weinstein, and S. Yamada, "The Riemannian Penrose inequality with charge for multiple black holes," Proceedings of the Complex Analysis & Dynamical Systems VI Conference (Nahariya, Israel, May 2013), Contemporary Mathematics, 653 (2015), 219-226.
- [30] Y.-S. Cha, M. Khuri, and Anna Sakovich, "Reduction arguments for geometric inequalities associated with asymptotically hyperboloidal slices," Class. Quantum Grav., 33 (2016), 035009.
- [31] M. Khuri, and G. Weinstein, "The Positive mass theorem for multiple rotating charged black holes," Calc. Var. Partial Differential Equations, 55 (2016), no. 2, 1-29.
- [32] A. Alaee, M. Khuri, and H. Kunduri, "Proof of the mass-angular momentum inequality for bi-axisymmetric black holes with spherical topology," Adv. Theor. Math. Phys., 20 (2016), no. 6, 1397-1441.
- [33] A. Alaee, M. Khuri, and H. Kunduri, "Relating mass to angular momentum and charge in 5-dimensional minimal supergravity," Ann. Henri Poincare, 18 (2017), no. 5, 1703–1753.
- [34] M. Disconzi, and M. Khuri, "Compactness and noncompactness for the Yamabe problem on manifolds with umbilic boundary," J. Reine Angew. Math., 724 (2017), 145–201.
- [35] E. Bryden, and M. Khuri, "The area-angular momentum-charge inequality for black holes with positive cosmological constant," Class. Quantum Grav., 34 (2017), 125017.
- [36] M. Khuri, G. Weinstein, and S. Yamada, "Proof of the Riemannian Penrose inequality with charge for multiple black holes," J. Differential Geom., 106 (2017), 451-498.
- [37] M. Khuri, and N. Xie, "Inequalities between size, mass, angular momentum, and charge for axisymmetric bodies and the formation of trapped surfaces," Ann. Henri Poincare, 18 (2017), no. 8, 2815–2830.
- [38] A. Alaee, M. Khuri, and H. Kunduri, "Mass-angular momentum inequality for black ring spacetimes," Phys. Rev. Lett., 119 (2017), 071101.
- [39] M. Khuri, and E. Woolgar, "Nonexistence of extremal de Sitter black rings," Class. Quantum Grav., 34 (2017), 22LT01.
- [40] Y.-S. Cha, and M. Khuri, "Transformations of asymptotically AdS hyperbolic initial data and associated geometric inequalities," Gen. Relativity Gravitation, 50 (2018), no. 1, 50:3, 48 pages.
- [41] M. Khuri, and E. Woolgar, "Nonexistence of degenerate horizons in static vacua and black hole uniqueness," Phys. Lett. B, 777 (2018), 235-239.
- [42] Q. Han, and M. Khuri, "The conformal flow of metrics and the general Penrose inequality," preprint, 13 pages, 2017.
- [43] M. Khuri, G. Weinstein, and S. Yamada, "Stationary vacuum black holes in 5 dimensions," preprint, 29 pages, 2017.
- [44] A. Alaee, M. Khuri, and H. Kunduri, "Bounding horizon area by angular momentum, charge, and cosmological constant in 5-dimensional minimal supergravity," preprint, 39 pages, 2017.
- [45] M. Khuri, G. Weinstein, and S. Yamada, "Asymptotically locally Euclidean/Kaluza-Klein stationary vacuum black holes in 5 dimensions," preprint, 11 pages, 2018.
- [46] J. Jaracz, and M. Khuri, "Bekenstein bounds, Penrose inequalities, and black hole formation," preprint, 10 pages, 2018.