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algebra
Study on the Lattice Implication Algebra and the Problem of Ascending Subgraph Decomposition 格蕴涵代数与图的升分解问题的研究 短句来源 Polynomial Algebra and Its Applications 多项式代数及其应用 短句来源 Iterative Equations on High Dimensional Space and Wiener Type Banach Algebra 高维空间上的迭代方程及Wiener型Banach代数 短句来源 The Ringel-Hall Algebra and Hall Polynomial of Tubular Category 管范畴上的Ringel-Hall代数及Hall多项式 短句来源 Clifford Algebra and M(?)bius Groups Clifford代数与M(?)bius群 短句来源 更多 algebras
Infinite dimensional Lie algebras and generalized vertex algebras 无限维李代数与广义顶点代数 短句来源 Infinite-Dimensional Lie Algebras and Leibniz Algebras 无限维Lie代数和Leibniz代数 短句来源 Infinitesimal Quantum gl_n and Associated Little q-Schur Algebras 无穷小量子gl_n和相关的小q-Schur代数 短句来源 Some Quasi-Hopf Algebras with Gauge Transformation 一类具有规范变换的拟Hopf代数 短句来源 Classifications of A(?)-Algebras and Extension Algebras of AT-Algebras A（？）-代数和AT-代数扩张代数的分类 短句来源 更多 an algebraic
An Algebraic Calculation of Vibrational Spectrum of OH Bond in H_2O Molecule H_2O分子OH键振动能谱的代数计算 短句来源 An Algebraic Verification of the 802.11 MAC Layer Handoff Process 802.11MAC层切换过程的代数验证 短句来源 We have investigated the function spaces of algebraic L-domain by means of the new definition of step function introduced by Prof. Liang,and have proved that,if L_1 and L_2 are both algebraic L-domains,then the function space[L_1-L_2]is an algebraic L-domain. 利用梁基华教授等提出的步函数的新定义,讨论了一般情况下代数L-domain的函数空间．证明了如果L_1和L_2都是代数的L-domain,则函数空间[L_1→L_2]也是代数的L-domain． 短句来源 An Algebraic Algorithm for 0-1 Polynomial Programming 0-1多项式规划的一种代数算法 短句来源 AXIOMATIC METHOD TO OPTIMIZATION PROBLEMS (Ⅴ)──AN ALGEBRAIC EXPRESSION OF OPTIMIZING SETS 论优化问题的公理方法(Ⅴ)──优化集合的代数表达式 短句来源 更多 algebraic
Multivariate Splines, Piecewise Algebraic Curves and Linear Diophantine Equations 多元样条、分片代数曲线及线性丢番图方程组 短句来源 Algebraic Approximation and Its Application in Solutions of Differential Equations 代数函数逼近及其在微分方程数值解中的应用 短句来源 Human Facial Algebraic and Geometrical Feature Extraction and Recognition 人面部的代数特征与几何特征的提取及识别 短句来源 Algebraic Theory and Algorithms for Rational Interpolation 有理插值的代数理论及算法 短句来源 Control Theory and Application for Nonlinear Differential Algebraic Systems 非线性微分代数系统的控制理论与应用 短句来源 更多 
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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.
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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.
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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.
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This study was continued in the paper [FKRW] in the framework of vertex algebra theory.
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The basic tool is the decomposition ofN pairs of free charged bosons with respect toglN and the commuting withglN Lie algebra of infinite matrices?l.
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The paper studies generic commutative and anticommutative algebras of a fixed dimension, their invariants, covariants and algebraic properties (e.g., the structure of subalgebras).
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In the case of 4-dimensional anticommutative algebras a construction is given that links the associated cubic surface and the 27 lines on it with the structure of subalgebras of the algebra.
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In the case of 3-dimensional commutative algebras a new proof of a recent theorem of Katsylo and Mikhailov about the 28 bitangents to the associated plane quartic is given.
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We investigate such normal affine algebras in the case of a locally trivial action on a factorial variety.
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We give explicit systems of generators of the algebras of invariant polynomials in arbitrary many vector variables for the classical reflection groups (including the dihedral groups).
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We prove that the group of invertible elements of an irreducible algebraic monoid is an algebraic group, open in the monoid.
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We obtain a criterion for rational smoothness of an algebraic variety with a torus action, with applications to orbit closures in flag varieties, and to closures of double classes in regular group completions.
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For such maps, we prove the existence of an algebraic (?,+)-action φ on ?n for whichF is invariant.
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The action of an affine algebraic group G on an algebraic variety V can be
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Let k be a perfect field and G an algebraic group defined over k.
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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.
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The paper studies generic commutative and anticommutative algebras of a fixed dimension, their invariants, covariants and algebraic properties (e.g., the structure of subalgebras).
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Methods are developed for the calssification of homogeneous Riemannian hypersurfaces and the classification of linear transitive reductive algebraic group actions on pseudo-Riemannian hypersurfaces.
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This paper is devoted to a systematic study of quantum completely integrable systems (i.e., complete systems of commuting differential operators) from the point of view of algebraic geometry.
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We apply this criterion of algebraic integrability to two examples: finite-zone potentials and the elliptic Calogero-Moser system.
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