Introduction to NETFORM

Author:

Smit Mr. Jaap1

Affiliation:

1. Twente University of Technology, Enschede, The Netherlands

Abstract

Netform is an easy to use, interactive, language for symbolic mathematical computation. The well known, Formac package, which uses the normal representation of formula's, forms the basis of the system. This basis is extended by means of:1° A linear equations solver, which offers two different possibility's to describe a system of linear equations.2° The description of linear (electrical) networks based on the network structure.In this paper a more detailed description of the just mentioned extensions is given. It will be shown that symbolic mathematical computation can be a very attractive and powerful instrument for the analysis of electrical network.At this moment the system is implemented on an IBM 360-50 computer under the MVT operating system and serves 3 2260 display's in a 240k region. Batch processing is possible in order to be independent of the display's. A file mechanism makes off line preparation of a session possible.

Publisher

Association for Computing Machinery (ACM)

Reference8 articles.

1. Automatic simplification in FORMAC

2. PL/1 - FORMAC Symbolic Mathematics Interpreter 360D - 03.3. 004 'IBM manual'. PL/1 - FORMAC Symbolic Mathematics Interpreter 360D - 03.3. 004 'IBM manual'.

3. J. Mucha. Zur nummerischen und nichtnummerischen Empfindlichkeits analyse linearer elektrische Netzwerke Ph. D. thesis Aachen. J. Mucha. Zur nummerischen und nichtnummerischen Empfindlichkeits analyse linearer elektrische Netzwerke Ph. D. thesis Aachen.

4. S. Seshu and M. B. Reed. Linear graphs and elektrical networks Addison-Wesley 61-5309. S. Seshu and M. B. Reed. Linear graphs and elektrical networks Addison-Wesley 61-5309.

Cited by 3 articles. 订阅此论文施引文献 订阅此论文施引文献,注册后可以免费订阅5篇论文的施引文献,订阅后可以查看论文全部施引文献

1. The role of computer‐based symbolic manipulation packages in mathematics teaching for engineers;International Journal of Mathematical Education in Science and Technology;1987-09

2. Computer Algebra Systems;Computing Supplementa;1983

3. Computer Algebra Systems;Computing Supplementum;1982

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