|
[1]
|
Xu, Y. and Qin, K. (1993) Lattice-Valued Propositional Logic (I). Southwest Jiaotong University, 1, 123-128.
|
|
[2]
|
Xu, Y., Qin, K. and Roh, E.H. (2001) A First Order Lattice Valued Logic System. II: Semantics. The Journal of Fuzzy Mathematics, 4, 977-983.
|
|
[3]
|
Xu, Y., Chen, S. and Ma, J. (2006) Linguistic Truth-Valued Lattice Implication Algebra and Its Properties. The Proceedings of the Multiconference on “Computational Engineering in Systems Applications”, Beijing, 4-6 October 2006, 1413-1418. [Google Scholar] [CrossRef]
|
|
[4]
|
邹丽. 基于语言真值格蕴涵代数的格值命题逻辑及其归结自动推理研究[D]: [博士学位论文]. 成都: 西南交通大学, 2010.
|
|
[5]
|
Liu, X., Wang, Y., Li, X., et al. (2017) A Linguistic-Valued Approximate Reasoning Approach for Financial Decision Making. International Journal of Computational Intelligence Systems, 10, 312-319. [Google Scholar] [CrossRef]
|
|
[6]
|
邹丽, 罗思元, 史园园, 任永功. 基于语言值格蕴涵代数的偏好顺序结构评估决策方法[J]. 模式识别与人工智能, 2018, 31(4): 347-357.
|
|
[7]
|
高蕴慧. 基于广义语言真值格值逻辑的不确定性推理方法[D]: [硕士学位论文]. 大连: 辽宁师范大学, 2020.
|
|
[8]
|
Hájek, P. (2010) On Fuzzy Modal Logics. Fuzzy Sets and Systems, 161, 2389-2396. [Google Scholar] [CrossRef]
|
|
[9]
|
Bou, F., Esteva, F. and Godo, L. (2008) Exploring a Syntactic No-tion of Modal Many-Valued Logics. Mathware & Soft Computing, 15, 175-181.
|
|
[10]
|
李文江. 基于格蕴涵代数的广义格值模态逻辑及其归结自动推理的研究[D]: [博士学位论文]. 成都: 西南交通大学, 2002.
|
|
[11]
|
Kannan, H. (2021) Formal Reasoning of Knowledge in Systems Engineering through Epistemic Modal Logic. Systems Engineering, 24, 3-16. [Google Scholar] [CrossRef]
|
|
[12]
|
Wen, X. (2020) A New Way of Defining Deductive Consequence for Modal and Predicate Logic. Studies in Logic, 13, 1-24.
|
|
[13]
|
Ray, K.S. and Das, L.K. (2021) Categorical Study for Alge-bras of Fitting’s Lattice-Valued Logic and Lattice-Valued Modal Logic. Annals of Mathematics and Artificial Intelligence, 89, 409-429. [Google Scholar] [CrossRef]
|
|
[14]
|
Robinson, J.A. (1965) A Machine-Oriented Logic Based on the Resolution Principle. Journal of the ACM, 12, 23-41. [Google Scholar] [CrossRef]
|
|
[15]
|
Xu, Y., Xu, W., Zhong, X. and He, X. (2010) α-Generalized Resolu-tion Principle Based on Lattice-Valued Propositional Logic LP(X). Proceedings of the 9th International FLINS Confer-ence, Chengdu, 2-4 August 2010, 66-71. [Google Scholar] [CrossRef]
|
|
[16]
|
Xu, Y., Ruan, D., Kerre, E.E. and Liu, J. (2001) α-Resolution Principle Based on Lattice-Valued First Order Logic LF(X). Information Sciences, 132, 221-239. [Google Scholar] [CrossRef]
|
|
[17]
|
张家锋, 徐扬, 曹发生. 格值一阶逻辑中α-语义归结方法的相容性[J]. 辽宁工程技术大学学报(自然科学版), 2016, 35(11): 1335-1340.
|
|
[18]
|
贾海瑞. 基于格值逻辑的α-多元线性归结自动推理研究[D]: [博士学位论文]. 成都: 西南交通大学, 2017.
|
|
[19]
|
刘叙华. 基于归结方法的自动推理[M]. 北京: 科学出版社, 1994.
|