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1.
王亮  孙建安 《数学杂志》2003,23(1):67-72
本文利用不同的函数变换及Banach空间压缩影象原理,证明了Rm中半线性椭园方程△u+K(|x|)up=0无限多个奇解的存在性,并且具有渐进性广rn-2u(r)→c>0(r→∞).  相似文献   

2.
We study the version of the prize collecting traveling salesman problem, where the objective is to find a tour that visits a subset of vertices such that the length of the tour plus the sum of penalties associated with vertices not in the tour is as small as possible. We present an approximation algorithm with constant bound. The algorithm is based on Christofides' algorithm for the traveling salesman problem as well as a method to round fractional solutions of a linear programming relaxation to integers, feasible for the original problem.Research supported in part by ONR contract N00014-90-J-1649 and NSF contract DDM-8922712.  相似文献   

3.
This paper studies the problem of uniformly dissipative solutions of somefifth order non-linear differential equations by the use of frequency domaintechnique. We use the generalized theorem of Yacubovich on dissipativity toobtain some new sufficient conditions of the existence of solutions that aredissipative for (1.1) and (1.2).  相似文献   

4.
本文旨在把组织行为学中的心理契约理论应用于市场营销情景下的品牌关系。本文通过把心理违约分成两个阶段,即心理违约(Psychological Contrac(?) Breach)和心理违背(Psychological Contract Violation)来研究消费者心理违约对品牌权益的影响。结果显示,心理违背会负面地影响品牌形象和品牌忠诚。但在心理违约和心理违背之间还存在着其它影响因素,有待进一步的研究。  相似文献   

5.
Zhang  Qing  Li  Juan  Xiao  Tiaojun 《Annals of Operations Research》2022,314(2):677-707

Technology sharing among farmers has become common but controversial in recent years. To address it, we consider two farmers engaged in Cournot competition to investigate motivations of technology sharing and provide suggestions on contract design. One farmer (a licensor) has developed some technology and decides whether to share technology with the other farmer (a licensee). The licensee chooses whether to buy technology under a fixed-rate contract or a royalty-fee contract. We propose a technology sharing ratio between two farmers to characterize the degree of technology sharing. We find a win–win outcome for both farmers when the technology sharing ratio is higher than a threshold under the fixed-fee contract. While under the royalty-fee contract, the licensor only shares technology with an additional constraint that they have similar production costs. When the licensor can design contracts, he prefers the royalty-fee contract to the fixed-fee contract. We further interpret why the licensor may not benefit more under the two-part tariff contract than the fixed-fee or the royalty-fee contract. Moreover, we find that in supply chain settings, a win–win outcome for both farmers exists if and only if the technology sharing ratio is smaller than a threshold under the fixed-fee contract while technology sharing will not be realized under the royalty-fee contract. Finally, we show that the strategy of whether to share technology is robust to yield uncertainty, and both the licensor and licensee may benefit more from technology sharing because of yield uncertainty.

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6.
7.
SOLVXBILITYOFFORWARD-BACKWARDSDESANDTHENODALSETOFHAMILTON-JACOBI-BELLMANEQUATIONS¥MAJIN;YONGJIONGMINAbstract:Thesolvabilityof...  相似文献   

8.
王春发 《经济数学》2003,20(2):13-20
权益连结生存人寿保险合同是保险金依赖于某类特定股票的价格的保险合同 .本文主要利用Schweizer[3]引入的不完全市场的局部风险最小理论确定单位关联人寿保险合同的局部风险最小对冲策略 .  相似文献   

9.
We study some properties of bounded and almost periodic solutions of convex Lagrangian systems in the presence of almost periodic forcing
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10.
It is well known that a scalar differential equation , where f(t,x) is continuous, T-periodic in t and weakly convex or concave in x has no, one or two T-periodic solutions or a connected band of T-periodic solutions. The last possibility can be excluded if f(t,x) is strictly convex or concave for some t in the period interval. In this paper we investigate how the actual number of T-periodic solutions for a given equation of this type in principle can be determined, if f(t,x) is also assumed to have a continuous derivative . It turns out that there are three cases. In each of these cases we indicate the monotonicity properties and the domain of values for the function P(ξ)=S(ξ)−ξ, where S(ξ) is the Poincaré successor function. From these informations the actual number of periodic solutions can be determined, since a zero of P(ξ) represents a periodic solution.  相似文献   

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