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isalpha () <ctype h> int isalpha(int c); Returns nonzero if c is an alphabetic character; otherwise returns 0 iscntrl () <ctype h> int iscntrl (int c); Returns nonzero if c is a control character; otherwise returns 0 resdigit () <ctype h> int isdigit (int c); Returns nonzero if c is a digit character; otherwise returns 0 isgraph() <ctype h> int isgraph(int c); Returns nonzero if c is any non-blank printing character; otherwise returns 0 islower () <ctype h> int islower(int c); Returns nonzero if c is a lowercase alphabetic character; otherwise returns 0 isprint () <ctype h> int isprint (int c); Returns nonzero if c is any printing character; otherwise returns 0 ispunct () <ctype h> int ispunct (int c); Returns nonzero if c is any punctuation mark, except the alphabetic characters, the numeric characters, and the blank; otherwise returns 0 isspace () <ctype.

Note that our Matrix class template used composition with the Vet tor class template, while our Array class template used inheritance with the Vet tor class template. 13.7 A CLASS TEMPLATE FOR LINKED LISTS Linked lists were introduced in 8. (See Example 8.2.) These data structures provide an alternative to vectors, with the advantage of dynamic storage. That is, unlike vectors, linked lists can grow and shrink dynamically according to how many data items are being stored. There is no wasted space for unused elements in the list.

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A list consists of a linked sequence of nodes. Each node contains one data item and a link to the next node. So we begin by defining a Li s tNode class template:

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15.8 AC Steady State and Frequency Response 15.9 Mutual Inductance and Transformers 15.10 Modeling Devices with Varying Parameters 15.11 Time Response and Transient Analysis 15.12 Specifying Other Types of Sources 15.13 Summary

templatecclass T> class ListNode { friend class ListcT>; public: ListNode(T& t, ListNode<T>* p) : data(t), next(p) { } protected: T data; // data field ListNode* next; // points to next node in list 1;

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The constructor creates; a new node, assigning the T value t to its data field and the pointer p to its next field:

16.1 16.2 16.3 16.4 16.5 16.6 16.7 16.8 Introduction The Laplace Transform Selected Laplace Transforms Convergence of the Integral Initial-Value and Final-Value Theorems Partial-Fractions Expansions Circuits in the s-Domain The Network Function and Laplace Transforms

If T is a class (instead of an ordinary type), its constructor will be called by the declaration of data. Note that the class Li s tcT> is declared here to be a friend of the Li s tNode class. This will allow the member functions of the Li s t class to access the protected members of the Node class. Here is the Li s t class template interface:

h> int isspace (int c); Returns nonzero if c is a white-space character, including the blank, the form feed the newline the carriage return, the horizontal tab, and the vertical tab; otherwise returns 0 isupper () <ctypeh> int isupper (int c); Returns nonzero if c is an uppercase alphabetic character; otherwise returns 0 isxdigit () <ctypeh> int isxdigit(int c); Returns nonzero if c is one of the 10 digit characters or one of the 12 hexadecimal digit letters: 'a', 'b', 'c', 'd', 'e', 'f', 'A', 'B', 'C', 'D', 'E', or 'F'; otherwise Returns 0 labs () <stdlibh> long labs (long n); Absolute value of n log () <hathh> double log(double x); Natural log of x log10 () <hathh> double log10 (double x); Common log of x memchr () <string.

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templatecclass T> class List { public: List0 : first(O) { > -List(); void insert(T t); // insert t at front of list // remove first item t in list int remove(T& t); int isEmpty() { return (first == 0); } void print(); protected: ListNodecT>* first; ListNodecT>* newNode(T& t, ListNode<T>* p) { ListNodecT>* q = new ListNodecT>(t,p); return q; }

17.1 Introduction 17.2 Trigonometric Fourier Series 17.3 Exponential Fourier Series 17.4 Waveform Symmetry 17.5 Line Spectrum 17.6 Waveform Synthesis 17.7 Effective Values and Power 17.8 Applications in Circuit Analysis 17.9 Fourier Transform of Nonperiodic Waveforms 17.10 Properties of the Fourier Transform 17.11 Continuous Spectrum

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