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The entity-relationship (E-R) data model is based on a perception of a real world that consists of a collection of basic objects, called entities, and of relationships among these objects An entity is a thing or object in the real world that is distinguishable from other objects For example, each person is an entity, and bank accounts can be considered as entities Entities are described in a database by a set of attributes For example, the attributes account-number and balance may describe one particular account in a bank, and they form attributes of the account entity set Similarly, attributes customer-name, customer-street address and customer-city may describe a customer entity An extra attribute customer-id is used to uniquely identify customers (since it may be possible to have two customers with the same name, street address, and city) A unique customer identi er must be assigned to each customer In the United States, many enterprises use the social-security number of a person (a unique number the US government assigns to every person in the United States) as a customer identi er A relationship is an association among several entities For example, a depositor relationship associates a customer with each account that she has The set of all entities of the same type and the set of all relationships of the same type are termed an entity set and relationship set, respectively The overall logical structure (schema) of a database can be expressed graphically by an E-R diagram, which is built up from the following components: Rectangles, which represent entity sets Ellipses, which represent attributes Diamonds, which represent relationships among entity sets Lines, which link attributes to entity sets and entity sets to relationships Each component is labeled with the entity or relationship that it represents As an illustration, consider part of a database banking system consisting of customers and of the accounts that these customers have Figure 12 shows the corresponding E-R diagram The E-R diagram indicates that there are two entity sets, customer and account, with attributes as outlined earlier The diagram also shows a relationship depositor between customer and account In addition to entities and relationships, the E-R model represents certain constraints to which the contents of a database must conform One important constraint is mapping cardinalities, which express the number of entities to which another entity can be associated via a relationship set For example, if each account must belong to only one customer, the E-R model can express that constraint The entity-relationship model is widely used in database design, and 2 explores it in detail.

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FIGURE 1-3

EXAMPLE 14-6 Consider a series LC circuit and describe when the circuit is BIBO stable Assume the circuit is excited with a voltage source v(t) = A cos t SOLUTION The differential equation describing this circuit is LC d 2vc + v c = A cos t dt 2

To nd all customers having a loan, an account, or both at the bank, we write (select customer-name from depositor) union (select customer-name from borrower)

The McGraw Hill Companies, 2001

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The union operation automatically eliminates duplicates, unlike the select clause Thus, in the preceding query, if a customer say, Jones has several accounts or loans (or both) at the bank, then Jones will appear only once in the result If we want to retain all duplicates, we must write union all in place of union: (select customer-name from depositor) union all (select customer-name from borrower) The number of duplicate tuples in the result is equal to the total number of duplicates that appear in both d and b Thus, if Jones has three accounts and two loans at the bank, then there will be ve tuples with the name Jones in the result

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Mini DV may be the most popular digital camcorder format, but it is not the only one available Digital 8 uses a slightly larger tape cassette, and micro MV uses an even smaller one None of this really matters all that much in terms of how you create your video content or the manner in which you will later transfer that content to your PC for editing In addition to digital camcorders, there are the older analog models, such as the VHS-C and Hi8 Rather than converting your movies to computer data, these

To nd all customers who have both a loan and an account at the bank, we write (select distinct customer-name from depositor) intersect (select distinct customer-name from borrower) The intersect operation automatically eliminates duplicates Thus, in the preceding query, if a customer say, Jones has several accounts and loans at the bank, then Jones will appear only once in the result If we want to retain all duplicates, we must write intersect all in place of intersect: (select customer-name from depositor) intersect all (select customer-name from borrower) The number of duplicate tuples that appear in the result is equal to the minimum number of duplicates in both d and b Thus, if Jones has three accounts and two loans at the bank, then there will be two tuples with the name Jones in the result

2 0 =

The McGraw Hill Companies, 2001

4

(select distinct customer-name from depositor) except (select customer-name from borrower) The except operation automatically eliminates duplicates Thus, in the preceding query, a tuple with customer name Jones will appear (exactly once) in the result only if Jones has an account at the bank, but has no loan at the bank If we want to retain all duplicates, we must write except all in place of except: (select customer-name from depositor) except all (select customer-name from borrower) The number of duplicate copies of a tuple in the result is equal to the number of duplicate copies of the tuple in d minus the number of duplicate copies of the tuple in b, provided that the difference is positive Thus, if Jones has three accounts and one loan at the bank, then there will be two tuples with the name Jones in the result If, instead, this customer has two accounts and three loans at the bank, there will be no tuple with the name Jones in the result

FIGURE 1-4

We can write the solution as Vc (s) = The transfer function is H (s) = with poles at s = j 0 If the frequencies don t match, then the system is stable For a trivial example suppose Vc (s) = 4 + 16 s +8 0 2 s 2 + 0 0 2 + 0 As + 2

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