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theory of
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  理论
    R_0-algebras and Theory of Similarity Measures between Vague Sets
    R_0代数及Vague集的相似度理论
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    Theory of generalized tautology on Lukasiewicz system
    Lukasiewicz系统中的广义重言式理论
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    THEORY OF GENERALIZED TAUTOLOGY IN GAINSE-RESCHER'S LOGIC SYSTEM
    Gainse-Rescher逻辑系统中的广义重言式理论
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    Theory of Generalized Tautology in Lukasiewicz Logic System
    Lukasie wicz逻辑系统中的广义重言式理论
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    On Incompleteness of Causal Theory of Reference
    因果指称理论的不完全性
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  “theory of”译为未确定词的双语例句
    The Omitting Type Theorem in Lattice valued Model Theory of L(Q)
    (Q)格值模型的省略型定理
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    The Basic Rules Demanding Urgent Complement in Inferential Theory of Logic
    逻辑学推理论亟需补充基本规则
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    BACON machine, scientific discovery and creation——An interpretation on the theory of Simon the representative of AI cognition school
    BACON机器、科学发现与创造——AI心理学派学者西蒙思想解读
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    Study on Russell's Theory of Types
    罗素类型论研究(二)
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    Theory of Truth Degrees in G(?)del 3-Valued Propositional Logic
    逻辑系统G_3中命题的真度值之集在[0,1]上的分布
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  theory of
We use the theory of tilting modules for algebraic groups to propose a characteristic free approach to "Howe duality" in the exterior algebra.
      
Recently, there is a renewed interest in wonderful varieties of rank two since they were shown to hold a keystone position in the theory of spherical varieties, see [L], [BP], and [K].
      
We relate the invariant theory of cones of highest weight vectors to weight multiplicities and theirq-analogs.
      
This paper shows how the Kazhdan-Lusztig theory of cells can be directly applied to establish the quasi-heredity ofq-Schur algebras.
      
Using the path model and the theory of crystals, we generalize the concept of patterns to arbitrary complex semi-simple algebraic groups.
      
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This paper gives a review of the modern developments of the Newtonian theory of gravity, i.e.the post Newtonian mechanics or metric theory.And also briefly it describes the recent results of the theory.

本文综述了牛顿重力理论的近代发展,即后牛顿力学或度规理论,並简述了它的现代应用成果。

Using the theory of Knonecker product, this paper discusses the condition of solution and the number of solution which the matrix equation X + AXB +A2XB2 + … + ARXBR= C has.

本文通过利用矩阵的kronecker积理论,讨论了矩阵方程:X+AXB+A~2XB~2+……A~kXB~k=C的有解条件以及解的个数.

By using the technigue of pointwise representation, this paper goes somewhat deeper into the theory of fuzzy subspaces. It has mainly studied the structure of generated fuzzy subspaces, and various relations between a fuzzy set and its generated fuzzy subspace are given. Furthermore, a pointwise representation theorem for fuzzy subspaces is presented.

本文利用点态表示方法进一步探讨了Fuzzy子空间理论,着重研究了生成Fuzzy子空间的结构,给出了Fuzzy集与其生成Fuzzy子空间之间的各种关系,进而,文章还给出了Fuzzy子空间的一个点态表示定理。

 
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