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小木虫论坛-学术科研互动平台 » 学术交流区 » 论文投稿 » 投稿求助 » 请大家看看我的参考文献格式
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luodawei

木虫 (正式写手)

[求助] 请大家看看我的参考文献格式

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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1楼 2012-12-01 10:20:21
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nono2009

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No gains, no pains.

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【答案】应助回帖

感谢参与，应助指数 +1
目测我是没看出来有什么问题
建议楼主用endnote之类的文献管理工具吧
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3楼2012-12-01 11:30:33
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nuaawq

至尊木虫 (知名作家)

【答案】应助回帖

★
感谢参与，应助指数 +1
秋天白云: 金币+1, 感谢交流~！ 2012-12-01 15:58:05
参考文献格式不对啊 在期刊主页上有模板的啊 可以仿照啊。。。
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2楼2012-12-01 10:33:02
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googleuboy

木虫 (知名作家)

【答案】应助回帖

★
感谢参与，应助指数 +1
秋天白云: 金币+1, 感谢交流~！ 2012-12-01 15:58:11
好好的看看投稿要求里面给的reference的形式去改就好了。 不过单从你提供的reference【41】看得出来你的reference形式是符合Information Sciences要求的。至于其他的reference，光给出author名字，看不出什么内容来。
赞一下 回复此楼
UUUUUUUUUUUUUUU
4楼2012-12-01 11:45:16
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luodawei

木虫 (正式写手)
引用回帖:
4楼: Originally posted by googleuboy at 2012-12-01 11:45:16
好好的看看投稿要求里面给的reference的形式去改就好了。 不过单从你提供的reference【41】看得出来你的reference形式是符合Information Sciences要求的。至于其他的reference，光给出author名字，看不出什么内容来 ...

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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5楼2012-12-01 18:47:37
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