[[1] J. Apel, On a conjecture of R. P. Stanley; Part II Quotients modulo monomial ideals, J. Algebraic Combin., 17, (2003) 57-74.10.1023/A:1021916908512]Search in Google Scholar
[[2] C. Biro, D. M. Howard, M. T. Keller, W. T. Trotter, S. J. Young, Interval partitions and Stanley depth, J. Combin. Theory, Ser. A, 117, (2010) 475-482.10.1016/j.jcta.2009.07.008]Search in Google Scholar
[[3] J. A. Bondy, U. S. R. Murty, Graph Theory, Springer, 2008.10.1007/978-1-84628-970-5]Search in Google Scholar
[[4] M. Cimpoeas, Several inequalities regarding Stanley depth, Romanian Journal of Math. and Computer Science, 2, (2012) 28-40.]Search in Google Scholar
[[5] M. Cimpoeas, Stanley depth of squarefree Veronese ideals, An. St. Univ. Ovidius Constanta, 21(3), (2013) 67-71.10.2478/auom-2013-0043]Search in Google Scholar
[[6] M. Cimpoeas, On the Stanley depth of edge ideals of line and cyclic graphs, Romanian Journal of Math. and Computer Science, 5(1), (2015) 70-75.]Search in Google Scholar
[[7] M. Cimpoeas, Some remarks on the Stanley depth for multigraded modules, Le Matematiche LXIII, (2008) 165-171.]Search in Google Scholar
[[8] A. M. Duval, B. Goeckneker, C. J. Klivans, J. L. Martine, A nonpartitionable Cohen-Macaulay simplicial complex, Adv. Math., 299, (2016) 381-395.10.1016/j.aim.2016.05.011]Search in Google Scholar
[[9] J. Herzog, A survey on Stanley depth, In Monomial ideals, computations and applications, Lecture Notes in Math. Springer, Heidelberg, 2083, (2013) 3-45.10.1007/978-3-642-38742-5_1]Search in Google Scholar
[[10] J. Herzog, T. Hibi, Monomial Ideals, Springer-Verlag London Limited, (2011).10.1007/978-0-85729-106-6]Search in Google Scholar
[[11] J. Herzog, M. Vladoiu, X. Zheng, How to compute the Stanley depth of a monomial ideal, J. Algebra, 322(9), (2009) 3151-3169.10.1016/j.jalgebra.2008.01.006]Search in Google Scholar
[[12] J. Herzog, D. Popescu, M. Vladoiu, Stanley depth and size of a monomial ideal, Proc. Amer. Math. Soc., 140(2), (2012) 493-504.10.1090/S0002-9939-2011-11160-2]Search in Google Scholar
[[13] Z. Iqbal, M. Ishaq, M. Aamir, Depth and Stanley depth of edge ideals of square paths and square cycles, Comm. Algebra, 46(3), (2018), 1188-1198.10.1080/00927872.2017.1339068]Search in Google Scholar
[[14] M. Ishaq, M. I. Qureshi, Upper and lower bounds for the Stanley depth of certain classes of monomial ideals and their residue class rings, Comm. Algebra, 41(3), (2013) 1107-1116.10.1080/00927872.2011.630708]Search in Google Scholar
[[15] M. T. Keller, Y. Shen, N. Streib, S. J. Young, On the Stanley Depth of Squarefree Veronese Ideals, J. Algebraic Combin., 33(2), (2011) 313-324.10.1007/s10801-010-0249-1]Search in Google Scholar
[[16] M. T. Keller, S. J. Young, Combinatorial reductions for the Stanley depth of I and S/I, Electron. J. Combin. 24(3), (2017) #P3.48.10.37236/6783]Search in Google Scholar
[[17] M. C. Lin, D. Rautenbach, F. J. Soulignac, J. L. Szwarcfiter, Powers of cycles, powers of paths, and distance graphs, Discrete Appl. Math., 159, (2011) 621-627.10.1016/j.dam.2010.03.012]Search in Google Scholar
[[18] S. Morey, Depths of powers of the edge ideal of a tree, Comm. Algebra, 38(11), (2010) 4042-4055.10.1080/00927870903286900]Search in Google Scholar
[[19] R. Okazaki, A lower bound of Stanley depth of monomial ideals, J. Commut. Algebra, 3(1), (2011) 83-88.10.1216/JCA-2011-3-1-83]Search in Google Scholar
[[20] D. Popescu, M. I. Qureshi, Computing the Stanley depth, J. Algebra, 323(10),(2010) 2943-2959.10.1016/j.jalgebra.2009.11.025]Search in Google Scholar
[[21] D. Popescu, Stanley conjecture on intersection of four monomial prime ideals, Comm. Algebra, 41(11), (2013) 4351-4362.10.1080/00927872.2012.699568]Search in Google Scholar
[[22] M. R. Pournaki, S. A. Seyed Fakhari, S. Yassemi, Stanley depth of powers of the edge ideals of a forest, Proc. Amer. Math. Soc., 141(10), (2013) 3327-3336.10.1090/S0002-9939-2013-11594-7]Search in Google Scholar
[[23] A. Rauf, Depth and Stanley depth of multigraded modules, Comm. Algebra, 38(2), (2010) 773-784.10.1080/00927870902829056]Search in Google Scholar
[[24] R. P. Stanley, Linear Diophantine equations and local cohomology, Invent. Math., 68(2), (1982) 175-193.10.1007/BF01394054]Search in Google Scholar
[[25] A. Stefan, Stanley depth of powers of path ideal, http://arxiv.org/pdf/1409.6072.pdf.]Search in Google Scholar
[[26] Z. Tang, Stanley depths of certain StanleyReisner rings, J. Algebra, 409(1), (2014) 430-443.10.1016/j.jalgebra.2014.03.020]Search in Google Scholar