##### Symbolic defect
The following is a list of articles that mention the symbolic defect of an ideal. This notion was defined in [1] below to measure the gap between regular and symbolic powers of ideals. You can download this list as a PDF or BibTeX file.
 [1] F. Galetto, A.V. Geramita, Y.S. Shin, and A. Van Tuyl The symbolic defect of an ideal J. Pure Appl. Algebra, 223(6):2709--2731, 2019 - arXiv:1610.00176 [2] I. B. Jafarloo and G. Zito On the containment problem for fat points arXiv:1802.10178 [3] H. Haghighi and M. Mosakhani Containment problem for quasi star configurations of points in $$\mathbb P^2$$ Algebra Colloq., 25(4):661--670, 2018 - arXiv:1703.02827 [4] R. Fröberg, S. Lundqvist, A. Oneto, and B. Shapiro Algebraic stories from one and from the other pockets Arnold Math. J., 4(2):137--160, 2018 - arXiv:1801.01692 [5] M. Janssen, T. Kamp, and J. Vander Woude Comparing powers of edge ideals J. Algebra Appl., 18(10):19, 2019 - arXiv:1709.08701 [6] B. Drabkin and L. Guerrieri Asymptotic invariants of ideals with Noetherian symbolic Rees algebra and applications to cover ideals J. Pure Appl. Algebra, 224(1):300--319, 2020 - arXiv:1802.01884 [7] B. Chakraborty and M. Mandal Invariants of the symbolic powers of edge ideals J. Algebra Appl., 19(10):19, 2020 - arXiv:1904.07717 [8] B. Drabkin, E. Grifo, A. Seceleanu, and B. Stone Calculations involving symbolic powers J. Softw. Algebra Geom., 9(1):71--80, 2019 - arXiv:1712.01440 [9] K.-N. Lin and Y.-H. Shen Symbolic powers and free resolutions of generalized star configurations of hypersurfaces arXiv:1912.04448 [10] E. Carlini, H. T. Hà, B. Harbourne, and A. Van Tuyl Ideals of powers and powers of ideals. Intersecting algebra, geometry, and combinatorics. Volume 27 of Lecture Notes of the Unione Matematica Italiana. Cham: Springer, 2020 [11] B. Drabkin and L. Guerrieri On quasi-equigenerated and Freiman cover ideals of graphs Commun. Algebra, 48(10):4413--4435, 2020 - arXiv:1909.07175 [12] I. B. Jafarloo and G. Malara Regularity and symbolic defect of points on rational normal curves arXiv:2007.08612 [13] P. Mantero The structure and free resolutions of the symbolic powers of star configurations of hypersurfaces Trans. Am. Math. Soc., 373(12):8785--8835, 2020 - arXiv:1907.08172 [14] J. Biermann, H. de Alba, F. Galetto, S. Murai, U. Nagel, A. O'Keefe, T. Römer, and A. Seceleanu Betti numbers of symmetric shifted ideals J. Algebra, 560:312--342, 2020 - arXiv:1907.04288 [15] E. C. Moreno, C. Kohne, E.Sarmiento, and A. V. Tuyl Powers of principal $$Q$$-borel ideals arXiv:2010.13889 [16] H. T. Hà and P. Mantero The Alexander-Hirschowitz theorem and related problems arXiv:2101.09762 [17] K.-N. Lin and Y.-H. Shen Symbolic powers of generalized star configurations of hypersurfaces arXiv:2106.02955 [18] B. Harbourne, J. Kettinger, and F. Zimmitti Extreme values of the resurgence for homogeneous ideals in polynomial rings J. Pure Appl. Algebra, 226(2):16, 2022. Id/No 106811 - arXiv:2005.05282 [19] A. V. Jayanthan, Arvind Kumar and Vivek Mukundan On the resurgence and asymptotic resurgence of homogeneous ideals arXiv:2106.15261 [20] Paolo Mantero, Cleto B. Miranda-Neto, Uwe Nagel A formula for symbolic powers arXiv:2112.12588 [21] M. Mandal and D. K. Pradhan Symbolic defects of edge ideals of unicyclic graphs J. Algebra Appl., 0(0):2350099, 0 - arXiv:2204.05489