线性规划在众筹筑屋规划方案设计中的应用

线性规划问题是一类运筹学所研究的基本问题,它是辅助人们进行科学管理和研究的一种重要数学方法.它是在现有的物质资源条件下,更加有效的利用有限的物质条件,达到经济效益最优化问题.线性规划越来越与人们的生活密切相关,很多生活中的问题都可以转化成线性规划理论得到更有效的解决,众筹筑屋问题便是其中的一个应用.随着互联网时代的到来,众筹筑屋越来越受到人们的关注.作为一种新型的房地产经营模式,因其较为方便、有效的筹款方式和较高的透明度受到房地产商和购房者的青睐.按众筹筑屋方案限定的种类规划各种房型的修建数量,根据实际问题以收益最大化为目标函数建立了优化模型,利用线性规划得出最优规划方案.

Application of linear programming in the design of the crowdfunding house planning scheme

Linear programming is an important branch of operations research. It is a kind of very important mathematics method which supports people to carry out scientific management. Linear programming is under certain conditions, reasonable and effective arrangement of manpower and material resource, so that the economic benefits to achieve optimization. The linear objective function is a linear programming problem, which is called the linear programming problem. With the advent of the Internet era, the public to raise housing more and more people''s attention. The planning scheme for crowdfunding houses determines the number of all types of house. This paper establishes the objective optimization model for the highest earnings, giving the detailed planning scheme for crowdfunding house.