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Logics for Databases and Information Systems Softcover Repri Edition
Contributor(s): Chomicki, Jan (Editor), Saake, Gunter (Editor)
ISBN: 1461375827     ISBN-13: 9781461375821
Publisher: Springer
OUR PRICE:   $208.99  
Product Type: Paperback - Other Formats
Published: October 2012
Qty:
Additional Information
BISAC Categories:
- Computers | System Administration - Storage & Retrieval
- Computers | Databases - General
- Computers | Information Theory
Dewey: 005.74
Series: The Springer International Engineering and Computer Science
Physical Information: 0.91" H x 6.14" W x 9.21" (1.38 lbs) 430 pages
 
Descriptions, Reviews, Etc.
Publisher Description:
Time is ubiquitous in information systems. Almost every enterprise faces the problem of its data becoming out of date. However, such data is often valu- able, so it should be archived and some means to access it should be provided. Also, some data may be inherently historical, e.g., medical, cadastral, or ju- dicial records. Temporal databases provide a uniform and systematic way of dealing with historical data. Many languages have been proposed for tem- poral databases, among others temporal logic. Temporal logic combines ab- stract, formal semantics with the amenability to efficient implementation. This chapter shows how temporal logic can be used in temporal database applica- tions. Rather than presenting new results, we report on recent developments and survey the field in a systematic way using a unified formal framework GHR94; Ch094]. The handbook GHR94] is a comprehensive reference on mathematical foundations of temporal logic. In this chapter we study how temporal logic is used as a query and integrity constraint language. Consequently, model-theoretic notions, particularly for- mula satisfaction, are of primary interest. Axiomatic systems and proof meth- ods for temporal logic GHR94] have found so far relatively few applications in the context of information systems. Moreover, one needs to bear in mind that for the standard linearly-ordered time domains temporal logic is not re- cursively axiomatizable GHR94]' so recursive axiomatizations are by necessity incomplete.