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  1.  42
    (1 other version)Cupping and noncupping in the enumeration degrees of ∑20 sets.S. Barry Cooper, Andrea Sorbi & Xiaoding Yi - 1996 - Annals of Pure and Applied Logic 82 (3):317-342.
    We prove the following three theorems on the enumeration degrees of ∑20 sets. Theorem A: There exists a nonzero noncuppable ∑20 enumeration degree. Theorem B: Every nonzero Δ20enumeration degree is cuppable to 0′e by an incomplete total enumeration degree. Theorem C: There exists a nonzero low Δ20 enumeration degree with the anticupping property.
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  2.  13
    Predicting citywide crowd flows using deep spatio-temporal residual networks.Junbo Zhang, Yu Zheng, Dekang Qi, Ruiyuan Li, Xiuwen Yi & Tianrui Li - 2018 - Artificial Intelligence 259 (C):147-166.
  3. A Hybrid Fuzzy Wavelet Neural Network Model with Self-Adapted Fuzzy c-Means Clustering and Genetic Algorithm for Water Quality Prediction in Rivers.Mingzhi Huang, Hongbin di TianLiu, Chao Zhang, Xiaohui Yi, Jiannan Cai, Jujun Ruan, Tao Zhang, Shaofei Kong & Guangguo Ying - 2018 - Complexity 2018:1-11.
    Water quality prediction is the basis of water environmental planning, evaluation, and management. In this work, a novel intelligent prediction model based on the fuzzy wavelet neural network including the neural network, the fuzzy logic, the wavelet transform, and the genetic algorithm was proposed to simulate the nonlinearity of water quality parameters and water quality predictions. A self-adapted fuzzy c-means clustering was used to determine the number of fuzzy rules. A hybrid learning algorithm based on a genetic algorithm and gradient (...)
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  4. On the Reason and Emotion in Interpersonal Treatment - A Thinking about the Moral Principles of Treating Non-rational People Reasonably.Xiaoming Yi & Dawei Zhang - 2017 - Qilu Journal 260 (5):56-63.
    Normal interpersonal treatment is often based on the existence of the rational nature of both the agent and the target of the treatment, and their relationship is reciprocal and mutual. However, when the rational person confronts the irrational person, such as the mentally retarded or vegetative person, the reciprocal relationship cannot be maintained because the targeted person loses his or her rational capacity. But this inequality does not deprive the object of action of the right to be treated rationally, because (...)
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  5.  32
    On the distribution of Lachlan nonsplitting bases.S. Barry Cooper, Angsheng Li & Xiaoding Yi - 2002 - Archive for Mathematical Logic 41 (5):455-482.
    We say that a computably enumerable (c.e.) degree b is a Lachlan nonsplitting base (LNB), if there is a computably enumerable degree a such that a > b, and for any c.e. degrees w,v ≤ a, if a ≤ w or; v or; b then either a ≤ w or; b or a ≤ v or; b. In this paper we investigate the relationship between bounding and nonbounding of Lachlan nonsplitting bases and the high /low hierarchy. We prove that there (...)
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  6.  23
    The discontinuity of splitting in the recursively enumerable degrees.S. Barry Cooper & Xiaoding Yi - 1995 - Archive for Mathematical Logic 34 (4):247-256.
    In this paper we examine a class of pairs of recursively enumerable degrees, which is related to the Slaman-Soare Phenomenon.
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  7. Fellows, MR, see Cesati, M.M. Gitik, W. J. Mitchell, T. Glafi, T. Strahm, M. Grohe, G. Hjorth, A. S. Kechris, S. Shelah & X. Yi - 1996 - Annals of Pure and Applied Logic 82:343.
     
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  8.  19
    Jump Theorems for REA Operators.Alistair H. Lachlan & Xiaoding Yi - 1993 - Mathematical Logic Quarterly 39 (1):1-6.
    In [2], Jockusch and Shore have introduced a new hierarchy of sets and operators called the REA hierarchy. In this note we prove analogues of the Friedberg Jump Theorem and the Sacks Jump Theorem for many REA operators. MSC: 03D25, 03D55.
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  9.  49
    A non-splitting theorem for d.r.e. sets.Xiaoding Yi - 1996 - Annals of Pure and Applied Logic 82 (1):17-96.
    A set of natural numbers is called d.r.e. if it may be obtained from some recursively enumerable set by deleting the numbers belonging to another recursively enumerable set. Sacks showed that for each non-recursive recursively enumerable set A there are disjoint recursively enumerable sets B, C which cover A such that A is recursive in neither A ∩ B nor A ∩ C. In this paper, we construct a counterexample which shows that Sacks's theorem is not in general true when (...)
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  10.  27
    In situstudy of self-ion irradiation damage in W and W–5Re at 500 °C.X. Yi, M. L. Jenkins, M. Briceno, S. G. Roberts, Z. Zhou & M. A. Kirk - 2013 - Philosophical Magazine 93 (14):1715-1738.
  11.  19
    Keeping Up With the Joneses: Role of CSR Awards in Incentivizing Non-Winners’ CSR.Xiwei Yi, Wei Shi, Juelin Yin & Jiangyan Li - 2022 - Business and Society 61 (3):649-689.
    We attempt to provide a novel antecedent of corporate social responsibility (CSR) by focusing on the role of CSR awards. Specifically, we investigate how competitors’ winning CSR awards incentivize non-winning firms’ CSR as a competitive catch-up. Using a difference-in-differences research design, we find that non-winners improve their CSR after their competitors have won CSR awards. Furthermore, based on the awareness-motivation-capability (AMC) framework from the competitive dynamics literature, we find that the media visibility of award winners, the performance gap of non-winners (...)
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  12. Liang Qichao he Zhongguo xue shu si xiang shi.Xinding Yi - 1992 - [Peking]: Xin hua shu dian Beijing fa xing suo fa xing.
     
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  13.  4
    Min zu lun li wen hua yan jiu =.Xiaoming Yi - 2013 - Changsha: Hunan da xue chu ban she.
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  14.  18
    Splittings of 0' into the Recursively Enumerable Degrees.Xiaoding Yi - 1996 - Mathematical Logic Quarterly 42 (1):249-269.
    Lachlan [9] proved that there exists a non-recursive recursively enumerable degree such that every non-recursive r. e. degree below it bounds a minimal pair. In this paper we first prove the dual of this fact. Second, we answer a question of Jockusch by showing that there exists a pair of incomplete r. e. degrees a0, a1 such that for every non-recursive r. e. degree w, there is a pair of incomparable r. e. degrees b0, b2 such that w = b0 (...)
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