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|  | | 为了更好的帮助您理解掌握查询词或其译词在地道英语中的实际用法,我们为您准备了出自英文原文的大量英语例句,供您参考。 | |
A convexity theorem for noncommutative gradient flows
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In this survey we shall prove a convexity theorem for gradient actions of reductive Lie groups on Riemannian symmetric spaces.
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In the final section the theorem is applied to gradient actions on other homogeneous spaces and we show, that Hilgert's Convexity Theorem for moment maps can be derived from the results.
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We observe that our methods clearly show that the restriction p>amp;gt;2n/n+1 is closely related to cancellation and size properties of the gradient of the Poisson kernel.
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A new generalized gradient projection type algorithm for linearly constrained problems
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Furthermore, the gradients of active constraints are not requested to be linearly independent.
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Furthermore, the gradients of active constraints are not requested to be linearly independent.
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Distribution of Landscape Elements Along Environmental Gradients in Over-Cut Forests
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The method of trend surface analysis was used to analyze the distribution of landscape elements along environmental gradients in Jingouling forest farm, northeast China's Jilin Province.
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Altitudinal gradient incorporates multiple resource gradients, which vary continuously in different fashions.
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Structure of some ?-graded lie superalgebras of vector fields
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In this paper we classify?-graded transitive Lie superalgebras with prescribed nonpositive parts listed in [K2].
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We also study the structure of the exceptional?-graded transitive Lie superalgebras and give their geometric realization.
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In the first paper we determined the graded algebra A(Γ2[3]) of Siegel modular
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The graded $\mathbb{F}_p$-algebra A(V) turns out to be normal and Cohen--Macaulay, there is an analogue of Steenrod powers and also a "Karagueuzian and Symonds-type" finiteness theorem for its invariant theory, etc.
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We observe that our methods clearly show that the restriction p>amp;gt;2n/n+1 is closely related to cancellation and size properties of the gradient of the Poisson kernel.
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Under suitable assumptions, the global convergence of this algorithm is proved without assuming the linear independence of the gradient of active constraints.
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In this note, we prove that there exists a unique global regular solution for multidimensional Landau-Lifshitz equation if the gradient of solutions can be bounded in space L2(0, T; L∞).
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Formulas of a gradient of the functional of the reduced problem are derived.
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Niche separation of closely related taxa has been examined in detail and it has been shown that there is often a gradient of hydrological preference within each taxon.
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