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    Research on Some Theoretical Issues of the Liberalization of International Economic Law
    国际经济法律自由化的若干理论问题研究
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    A Study on the Legal Issues of Electronic Bills of Lading
    电子提单法律问题研究
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    On the Several Legal Problems of Establishing China-ASEAN Free Trade Area
    建立中国—东盟自由贸易区的若干法律问题研究
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    Studies on the Issue of Legal Control of Illegal Migration
    非法移民的法律控制问题研究
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    Studies on Legal Issues of Trade-related Competition
    与贸易有关的竞争法律问题研究
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  problems
    On the Several Legal Problems of Establishing China-ASEAN Free Trade Area
    建立中国—东盟自由贸易区的若干法律问题研究
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    SOME PROBLEMS ABOUT THE SYSTEM OF EXTRADITION
    关于引渡制度的几个问题
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    DISCUSSION OVER SEVERAL LEGAL PROBLEMS OF INTEMATIONAL FACTORING
    国际保理几个法律问题探讨
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    Legal Problems on Electronic B/L
    电子提单若干法律问题之探讨
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    Probe into Some Legal Problems of Possessory Lien on Ships
    船舶留置权若干法律问题探究
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  problem
    Analysis of Legal Problem on BOT Investment Pattern
    BOT投资方式法律问题探析
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    View the National Treatment Problem in WTO from the Wine Tax Case of Chile
    从智利酒税案看WTO中的国民待遇问题
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    Private International Law Problem of Government Procurement Contract Related to WTO
    WTO框架下政府采购合同的国际私法问题
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    Unification of Maritime Law-Status, Problem and Countermeasures
    海商法的统一化——现状、问题与对策
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    A Consideration of the Problem Related to Parallel Importation and Intellectual Property Right Exhaustion
    平行进口与知识产权权利穷竭问题思考
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We use the theory of tilting modules for algebraic groups to propose a characteristic free approach to "Howe duality" in the exterior algebra.
      
Euler characteristic of certain affine flag varieties
      
The purpose of this note is to prove, as Lusztig stated, that the Euler characteristic of the variety of Iwahori subalgebras containing a certain nil-elliptic elementnt istcl wherel is the rank of the associated finite type Lie algebra.
      
In our paper [KR] we began a systematic study of representations of the universal central extension[InlineEquation not available: see fulltext.] of the Lie algebra of differential operators on the circle.
      
This study was continued in the paper [FKRW] in the framework of vertex algebra theory.
      
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Consideration of the problem's symmetry allows derivation of some characteristics of the field in an analytic form without conducting numerical calculations.
      
The matching conditions obtained are completely consistent with the problem's symmetry.
      
In each case, the author "gathers" Earth Charter principles that illumine the problem's philosophical, ecological, socio-economic, and political dimensions, and help to shape a constructive response.
      
We provide the problem's general formulation and assess its computational complexity under various cost structures.
      
The paper compares two popular strategies for solving propositional satisfiability, backtracking search and resolution, and analyzes the complexity of a directional resolution algorithm (DR) as a function of the "width" (w*) of the problem"s graph.
      
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The theory is applied to the case of cubic hypersurfaces, which is the one most relevant to special geometry, obtaining the solution of the two classification problems and the description of the corresponding homogeneous special K?hler manifolds.
      
The sampling theorem is a Kramer-type sampling theorem, but unlike Kramer's theorem the sampling points are not necessarily eigenvalues of some boundary value problems.
      
Finally, the matrix approach can be similarly applied to other problems of signal representation.
      
In turn, this gives rise to a simple and unified treatment of the Caratheodory and Nehari moment problems.
      
In turn, this gives rise to a simple and unified treatment of the Caratheodory and Nehari moment problems.
      
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  problem
As in the case of Mumford's geometric invariant theory (which concerns projective good quotients) the problem can be reduced to the case of an action of a torus.
      
We investigate the eigenvalue problem for such systems and the correspondingD-module when the eigenvalues are in generic position.
      
In particular, we show that the differential Galois group of this eigenvalue problem is reductive at generic eigenvalues.
      
This implies that a system is algebraically integrable (i.e., its eigenvalue problem is explicitly solvable in quadratures) if and only if the differential Galois group is commutative for generic eigenvalues.
      
A counterexample to Hilbert's Fourteenth Problem in dimension six
      
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