The term "surplus sharing" is correct and can be used in written English.
It is typically used in economics or business contexts to refer to the process of distributing extra or leftover resources or profits among different parties. An example of its usage could be: "In order to motivate their employees and ensure fairness, the company has implemented a policy of surplus sharing, where a portion of any excess profits will be distributed among all staff members."
If the decision award cannot be enforced at all, the joint venture's parties have to revert to unanimous surplus sharing.
From (7) it is known that for unanimous surplus sharing the investment level is such that ∂ F/∂ a N =2.
This means that the additional incentives set by the contest vanish and hence the investment levels will be the same as under unanimous surplus sharing.
If it is problematic to enforce the arbitrator's decision award, then third party decision making fails to increase investment levels above the level of unanimous surplus sharing.
(iii) A carefully designed surplus sharing contract can create a win win situation under which both the supplier and the health care organization will have improvement (in cost or profit) with the change of the scanning system.
Accordingly, it can be concluded given assumption (1) that the investment levels will be higher with third party decision making than with unanimous surplus sharing (a>a US and b>b US).
Companies that go public typically compel insiders to hold on to their stock options for a period of time, to prevent the market from being swamped with surplus shares.
Every payoff is determined by the procedure that considers the customer engineering interaction in product portfolio planning, which aims to optimize product portfolio for a target market segment, and proposed a maximizing surplus share model for it.
The property (ii) is an important one that cannot be enjoyed by the original MDP Procedure except when there are only two agents with the equal surplus share, i.e., (delta _{i}=1/2), (i=1,2).
Remark 4 The property (ii) is an important one that cannot be enjoyed by the original MDP Process except when there are only two agents with an equal surplus share, i.e., δ i = 1 / 2 ∀ i = 1, 2. The result on nonneutrality in (iii) can be modified by designing the Generalized MDP Procedure below.
It turns the allotment into a site of competition, when in essence they are all about solidarity and co-operation: sharing surplus crops, water troughs, tools and piles of manure.
