Function Point Distribution Using Maximum Entropy Principle

被引:0
|
作者
Patel, Sanjeev [1 ]
机构
[1] Jaypee Inst Informat Technol, CSE & IT Dept, Noida, India
关键词
Function point analysis (FPA); software cost estimation; maximum entropy principle (MEP); function Point counts (FPCs); function types (FTs); function points (FPs); lines of code (LOC); non-functional requirements (NFR);
D O I
暂无
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
Software cost is estimated through the effort and number of functioning components measured in terms of person month (p-m) and function points (FPs) respectively. In this paper we have considered the software cost based on the FPs because FPs is independent of the technologies. Initially function point analysis (FPA) was designed without any reference to the theoretical foundation which is based on the measurement done by the expert team. Function point data is described for more than hundred software development projects in the literature. It was also discussed about limitations of the resulting model in estimating development effort. This paper attempts to study and quantify the software cost in case of multiple projects or set of softwares. In case of single project or software, we attempt to study and quantify the function point counts (FPCs) for different components of the software or function types (FTs). Maximum Entropy Principle (MEP) is a very popular technique to estimate the maximum information or entropy subject to the given constraints. This paper presents an application of Maximum Entropy Principle (MEP) to distribute the Unadjusted Function Point Counts (UFPCs) subject to a given software cost. Thereafter, this application is applied over set of softwares to allocate the individual software cost when total cost to the software was given. In this paper we have also analyzed the proportionate of Unadjusted Function Point Counts (UFPCs), Number of FPs (# FPs), and weight of the different functional components or FTs for given software cost.
引用
收藏
页码:684 / 689
页数:6
相关论文
共 50 条
  • [21] Image identification and estimation using the maximum entropy principle
    Bouzouba, K
    Radouane, L
    PATTERN RECOGNITION LETTERS, 2000, 21 (08) : 691 - 700
  • [22] Combining Experiments and Simulations Using the Maximum Entropy Principle
    Boomsma, Wouter
    Ferkinghoff-Borg, Jesper
    Lindorff-Larsen, Kresten
    PLOS COMPUTATIONAL BIOLOGY, 2014, 10 (02)
  • [23] A study of colossal magnetoresistance using maximum entropy principle
    Shams, AA
    Picozzi, S
    Malik, FB
    PHYSICA B-CONDENSED MATTER, 2004, 352 (1-4) : 269 - 279
  • [24] Investigation of colossal magnetoresistance using the maximum entropy principle
    Shams, AA
    Malik, FB
    Picozzi, S
    CONDENSED MATTER THEORIES, VOL 16, 2001, 16 : 369 - 376
  • [25] Probability distribution of shear strength parameters using maximum entropy principle for slope reliability analysis
    Chen Wang-wang
    Li Dian-qing
    Tang Xiao-song
    Cao Zi-jun
    ROCK AND SOIL MECHANICS, 2018, 39 (04) : 1469 - 1478
  • [26] DERIVATION OF THE PEARSON TYPE (PT) III DISTRIBUTION BY USING THE PRINCIPLE OF MAXIMUM-ENTROPY (POME)
    SINGH, VP
    SINGH, K
    JOURNAL OF HYDROLOGY, 1985, 80 (3-4) : 197 - 214
  • [27] Maximum entropy principle revisited
    Dreyer, W
    Kunik, M
    CONTINUUM MECHANICS AND THERMODYNAMICS, 1998, 10 (06) : 331 - 347
  • [28] The latent maximum entropy principle
    Department of Computer Science and Engineering, Wright State University, Dayton, OH 45435, United States
    不详
    不详
    ACM Trans. Knowl. Discov. Data, 2
  • [29] The principle of the maximum entropy method
    Sakata, M
    Takata, M
    HIGH PRESSURE RESEARCH, 1996, 14 (4-6) : 327 - 333
  • [30] THE MAXIMUM-ENTROPY PRINCIPLE
    FELLGETT, PB
    KYBERNETES, 1987, 16 (02) : 125 - 125