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consumption
A direct method in optimal portfolio and consumption choice
      
In this paper, we use a direct method to solve the optimal portfolio and consumption choice problem in the security market for a specific case, in which the utility function is of a given homogenous form, i.e.
      
An optimal investment/consumption problem with higher borrowing rate
      
In this paper, optimal investment and consumption decisions for an optimal choice problem in infinite horizon are considered.
      
this paper gets the optimal consumption and optimal investment in the form of with .
      
Financial markets may be incomplete: some consumption streams may be impossible to obtain by any trading strategy.
      
By numerical analysis, the fertility decreases with the per capita capital and per capita consumption increasing and increases with the per capita capital and per capita consumption decreasing on the economic growth path are obtained.
      
Optimal investment consumption model with a higher interest rate for borrowing
      
This paper considers a consumption and investment decision problem with a higher interest rate for borrowing as well as the dividend rate.
      
The stochastic control problem of maximizating expected utility from terminal wealth and consumption is studied.
      
By using duality methods the existence of optimal portfolio consumption is proved, and the explicit solutions leading to feedback formulae are derived for deteministic coefficients.
      
In this paper, the impact of tariffs and exchange rate on consumption and investment in an open economy of scarcity of capital is analysed.
      
The insertion loss (IL) is 3.40 dB, the polarization dependent loss is 0.47 dB, the extinction ratio (ER) at bar state and cross state is 32.01 dB and 16.42 dB respectively, the response time is less than 3 ms, and the power consumption is 658 mW.
      
The order and number of nodes on the route traversed by a mobile agent determine the energy consumption, and hence, they have a significant impact on the overall performance of the whole system.
      
In terms of the goal of low energy consumption and high connectivity, the control on topology is crucial.
      
The goals of high connectivity and low consumption of energy are reached.
      
Therefore, it can jointly optimize the aggregation and transmission costs and reduce the energy consumption for data gathering.
      
Simulation results show that the energy consumption difference between this distributed online algorithm and the previous offline one is within 17% under any network conditions.
      
Based on the analysis of the special power consumption of the tag, a new architecture is proposed.
      
Scaling-up method for stand water consumption of Quercus variabilis water conservation forest
      
 

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