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Example of data flow diagram for transaction processing

Example of data flow diagram for transaction processing

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Conference Paper
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A large set of partial data models is used in designing a large information system. These partial data models provide several complementary views on the system to be developed. This however leads to a need for compositional models that are able to produce a single integrated model. These data models are often described by a class diagram of Unified...

Contexts in source publication

Context 1
... example, one of the typical applications in information service systems is trans- action processing. Figure 1 is an example of data flow diagram for transaction process- ing. A transaction processing application gathers and integrates business transaction data coming from customers into a business information base. ...
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... tions and compositions are a particular kind of binary associations that multiplicity of one end is (0,1) or (1,1). Figure 10 is an example of an association PO. ...
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... assume that a class diagram (C, A) satisfies following condition 1. ClassDiagram denotes the set of all class diagrams. Figure 11 is an example of a class diagram. ...
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... denotes the set of all objects. Figure 12 is an example of an object. Lists denotes the set of all links. ...
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... denotes the set of all links. Figure 13 is an example of a link. ...
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... denotes the set of all complex data as main part of domain of class diagram semantics. Figure 14 is an example of complex data. ...
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... c [Class] denotes all predicates for objects mapped from all classes Class. Figure 15 is an example of a predicate for a class Buyer. ...
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... 17. Example of a predicate for multiplicity of an association PO Figure 16 and Fig. 17 are examples of predicates for an association. ...
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... 17. Example of a predicate for multiplicity of an association PO Figure 16 and Fig. 17 are examples of predicates for an ...
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... define an interpretation mapping of class diagram as getting together interpreta- tion mappings mapped from classes and associations. Figure 18. Example of a predicate for a class diagram (C, A) ∈ ClassDiagram, ...
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... D [ClassDiagram] denotes the set of all predicates mapped from class diagrams as ((C, A)) mapped from a class diagram as ( Figure 18 is an example of a predicate for a class diagram. ...
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... this structure , we can evaluate whether a complex data (O, L)∈ ComplexData is a instance of a class diagram through the complex data is assigned into the class diagram as (P D ((C, A)))((O, L)). Figure 19 is an example of an assignment to a class diagram. ...

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Thesis
Full-text available
In recent years, the information systems of large enterprises have grown in size. Therefore , it is important to develop a data model for processing a large amount of complex information; it is also important to analyze several requirements for a large information system that is capable of handling the large amount of complex information. Designers develop many partial data models instead of a single data model of a large information system in a manner similar to functional decomposition. However, some questions arise in the minds of experienced designers while designing partial data models in some situations. To answer these questions and to help designers to understand the need to do so, it is important to develop some theories that provide the tracing steps of sub-questions; these steps explain why the questions are answered. Some theories for data models are described algebraically because the algebra for data models consists of a domain comprising data models and operations among them. The purpose of this study is to develop the algebras of data models as theories of data modeling for answering these questions. This thesis presents a study on the desirable algebra of class diagrams algebra for understanding the relationship between data models. Further, this thesis contributes toward proving three desirable algebras for class diagrams as Boolean initially and using these algebraic equations to answer several questions arising in the minds of designers. The algebra for the abstract notation of class diagrams helps to describe right class diagrams such as well-formed class diagrams, preventing the syntactic inconsistency in composing and decomposing of class diagrams. The algebra for predicates mapped from class diagrams, such as well-formed predicates mapped from well-formed class diagrams, as intentional semantics of the class diagrams helps to compose and decompose the right data models. The algebra for instances satisfying class diagrams as extensional semantics of class diagrams helps to efficiently implement a data model without additional codes for exchanging data between compositional data models.