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luodawei木虫 (正式写手)
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我收到杂志的回信： Your submission entitled "Roughness and Fuzziness in Quantales" has been received by Information Sciences. However, before we can proceed with the review process we ask you to address the following: *References: The reference list should have numbers between square brackets and should be in alphabetical order with reference to the family names of the first authors. 1.Kindly provide only 1-6 keywords in the first page of the manuscript similar to the keywords provided during the online submission step. 同时，我把投稿时的参考文献的编号与作者列出，请高人指点一下 References [1] R. Biswas, S. Nanda, [2] J. K. Chen, J. J. Li, [3] B. Davvaz, [4] B. Davvaz, [5] B. Davvaz, M. Mahdavipour, [6] D. Dubois, H. Prade, [7] A. A. Estaji, M. R. Hooshmandasl, B. Davvaz, [8] A. A. Estaji, S. Khodaii, S. Bahrami, [9] U. Hohle, T. Kubiak, [10] Y. B. Jun, [11] O. Kazancı, B. Davvaz, [12] M. Kondo, [13] H. V. Kumbhojkar, [14] H. V. Kumbhojkar, M. S. Bapat, [15] N. Kuroki, [16] N. Kuroki, J. N. Mordeson, [17] G. L. Liu, [18] G. L. Liu, W. Zhu, [19] D. S. Malik, J. N. Mordeson, [20] Z. W. Mo, X. P. Wang, [21] J. N. Mordeson, [22] G. Navarro, O. Cortadellas, F. J. Lobillo, [23] Z. Pawlak, [24] Z. Pawlak, [25] Z. Pawlak, A. Skowron, [26] P. M. Pu, Y. M. Liu, [27] S. Rasouli, B. Davvaz, [28] P. Resende, [29] K. I. Rosenthal, [30] M. H. Shahzamanian, M. Shirmohammadi, B. Davvaz [31] Y. H. She, G. J. Wang, [32] U. M. Swamy, K. L. N. Swamy, [33] K. Y. Wang, [34] S. Q. Wang, B. Zhao, [35] S. Q.Wang, B. Zhao, [36] W. Z. Wu, J. S. Mi, W. X. Zhang, [37] Q. M. Xiao, Q. G. Li, [38] Q. M. Xiao, Z. L. Zhang, [39] X. Y. Xie, [40] X. Y. Xie, J. Tang, [41] S. Yamak, O. Kazancı, B. Davvaz, Generalized lower and upper approximations in a ring, Information Sciences 180 (2010) 1759-1768. [42] L. Y. Yang, L. S. Xu, [43] L. Y. Yang, L. S. Xu, [44] L. Y. Yang, L. S. Xu, [45] Y. J. Yang, C. Hinde, [46] Y. Y. Yao, [47] Y. Y. Yao, [48] Y. Y. Yao, [49] D. Yetter, [50] L. A. Zadeh, [51] W. Zhu, [52] W. Zhu, [53] W. Zhu, [54] W. Zhu, F. Wang, |
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luodawei
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References [1] R. Biswas, S. Nanda, Rough groups and rough subgroups, Bulletin of the Polish Academy of Sciences Mathematics 42 (1994) 251-254. [2] J.K. Chen, J.J. Li, An application of rough sets to graph thoery, Information Sciences 201 (2012) 114-127. [3] B. Davvaz, Roughness in rings, Information Sciences 164 (2004) 147-163. [4] B. Davvaz, Roughness based on fuzzy ideals, Information Sciences 176 (2006) 2417-2437. [5] B. Davvaz, M. Mahdavipour, Roughness in modules, Information Sciences 176 (2006) 3658-3674. [6] D. Dubois, H. Prade, Rough fuzzy sets and fuzzy rough sets, International Journal of General System 17 (1990) 191-208. [7] A.A. Estaji, M.R. Hooshmandasl, B. Davvaz, Rough set theory applied to lattice theory, Information Sciences 200 (2012) 108-122. [8] A.A. Estaji, S. Khodaii, S. Bahrami, On rough set and fuzzy sublattice, Information Sciences 181 (2011) 3981-3994. [9] U. Hohle, T. Kubiak, A non-commutative and non-idempotent theory of quantale sets, Fuzzy Sets and Systems 166 (2011) 1-43. [10] Y B. Jun, Roughness of ideals in BCK-algebras, Scientiae Mathematicae Japonicae 57 (1) (2003) 165-169. [11] O. Kazanc, B. Davvaz, On the structure of rough prime (primary) ideals and rough fuzzy prime (primary) ideals in commutative rings, Information Sciences 178 (2008) 1343-1354. [12] M. Kondo, On the structure of generalized rough sets, Information Sciences 176 (2006) 589-600. [13] H.V. Kumbhojkar, Spectrum of prime L-fuzzy h-ideals of a hemiring, Fuzzy Sets and Systems 161 (2010) 1740-1749. [14] H.V. Kumbhojkar, M.S. Bapat, On prime and primary fuzzy ideals and their radicals, Fuzzy Sets and Systems 53 (1993) 203-216. 26 [15] N. Kuroki, Rough ideals in semigroups, Information Sciences 100 (1997) 139-163. [16] N. Kuroki, J.N. Mordeson, Structure of rough sets and rough groups, Journal of Fuzzy Mathematics 5 (1) (1997) 183-191. [17] G.L. Liu, Generalized rough sets over fuzzy lattices, Information Sciences 178 (2008) 1651-1662. [18] G.L. Liu, W.Zhu, The algebraic structures of generalized rough set theory, Information Sciences 178 (2008) 4105-4113. [19] D.S. Malik, J.N. Mordeson, Fuzzy prime ideals of a ring, Fuzzy Sets and Systems 37 (1990) 93-98. [20] Z.W. Mo, X.P.Wang, Fuzzy ideals generated by fuzzy sets in semigroups, Information Sciences 86 (1995) 203-210. [21] J.N. Mordeson, Rough set theory applied to (fuzzy) ideal theory, Fuzzy Sets and Systems 121 (2001) 315-324. [22] G. Navarro, O. Cortadellas, F.J. Lobillo, Prime fuzzy ideals over noncommutative rings, Fuzzy Sets and Systems 199 (2012) 108-120. [23] Z. Pawlak, Information systems-theoretical foundations, Information Sciences 6 (1981) 205-218. [24] Z. Pawlak, Rough sets, International Journal of Computer and Information Sciences 11 (1982) 341-356. [25] Z. Pawlak, A. Skowron, Rough sets: some extensions, Information Sciences 177 (2007) 28-40. [26] P.M. Pu, Y.M. Liu, Fuzzy topology, Journal of Mathematical Analysis and Applications 76 (1980) 512-517. [27] S. Rasouli, B. Davvaz, Roughness in MV-algebras, Information Sciences 180 (2010) 737-747. [28] P. Resende, Quantales, nite observations and strong bisimulation, Theoretical Computer Science 254 (2001) 95-149. 27 [29] K.I. Rosenthal, Quantales and their applications, Longman Scienti c and Technical, New York, 1990. [30] M.H. Shahzamanian, M. Shirmohammadi, B. Davvaz, Roughness in Cayley graphs, Information Sciences 180 (2010) 3362-3372. [31] Y.H. She, G.J. Wang, An axiomatic approach of fuzzy rough sets based on residuated lattices, Computers and Mathematics with Applications 58 (2009) 189-201. [32] U.M. Swamy, K.L.N. Swamy, Fuzzy prime ideals of rings, Journal of Mathematical Analysis and Applications 134 (1988) 94-103. [33] K.Y. Wang, Prime radical theorem in quantales, Fuzzy Systems and Mathematics 25 (2) (2011) 60-64 (in Chinese). [34] S.Q. Wang, B. Zhao, Ideals of quantales, Journal of Shaanxi Normal University (Natural Science Edition) 31 (4) (2003) 7-10 (in Chinese). [35] S.Q.Wang, B. Zhao, Prime ideal and weakly prime ideal of the quantale, Fuzzy Systems and Mathematics 19 (1) (2005) 78-81 (in chinses). [36] W.Z. Wu, J.S. Mi, W.X. Zhang, Generalized fuzzy rough sets, Information Sciences, 151 (2003) 263-282. [37] Q.M. Xiao, Q.G. Li, Generalized lower and upper approximations in quantales, Journal of Applied Mathematics (2012), doi:10.1155/2012/648983. [38] Q.M. Xiao, Z.L. Zhang, Rough prime ideals and rough fuzzy prime ideals in semigroups, Information Sciences 176 (2006) 725-733. [39] X.Y. Xie, On prime fuzzy ideals of a semigroup, Journal of Fuzzy Mathematics 8 (2000) 231-241. [40] X.Y. Xie, J. Tang, Fuzzy radicals and prime fuzzy ideals of ordered semigroups, Informatin Sciences 178 (2008) 4357-4374. [41] S. Yamak, O. Kazanc, B. Davvaz, Generalized lower and upper approximations in a ring, Information Sciences 180 (2010) 1759-1768. 28 [42] L.Y. Yang, L.S. Xu, Roughness in Quantales, Information Sciences (2012), doi: http://dx.doi.org/10.1016/j.ins.2012.07.042. [43] L.Y. Yang, L.S. Xu, Algebraic aspects of generalized approximation spaces, International Journal of Approximate Reasoning 51 (2009) 151- 161. [44] L.Y. Yang, L.S. Xu, Topological properties of generalized approximation spaces, Information Sciences 181 (2011) 3570-3580. [45] Y.J. Yang, C. Hinde, A new extension of fuzzy sets using rough sets: R-fuzzy sets, Information Sciences 180 (2010) 354-365. [46] Y.Y. Yao, Two views of the theory of rough sets in nite universes, International Journal of Approximate Reasoning 15 (1996) 291-317. [47] Y.Y. Yao, Constructive and algebraic methods of the theory of rough sets, Information Sciences 109 (1998) 21-47. [48] Y.Y. Yao, A comparative study of fuzzy sets and rough sets, Information Sciences 109 (1998) 227-242. [49] D. Yetter, Quantales and (noncommutative) linear logic, Journal of Symbolic Logic 55 (1990) 41-64. [50] L.A. Zadeh, Fuzzy sets, Information Control 8 (1965) 338-353. [51] W. Zhu, Generalized rough sets based on relations, Information Sciences 177 (2007) 4997-5011. [52] W. Zhu, Relationship among basic concepts in covering-based rough sets, Information Sciences 179 (2009) 2478-2486. [53] W. Zhu, Relationship betwen generalized rough sets and based on binary relation and covering, Information Sciences 179 (2009) 210-225. [54] W. Zhu, F. Wang, On three types of covering rough sets, IEEE Transactions on Knowledge and Data Engineering 19 (2007) 1131-1144. 29 您再帮我看看有问题没有 谢谢 |
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