/* C program to implement stacks using arrays */ #define MAX 10 void push(); void pop(); void display(); int a[MAX],top=-1; main() { int ch; clrscr(); while(1) { printf("\n 1 push an element \t 2 pop \t 3 display \t 4 exit"); printf("\n\n enter your choice"); scanf("%d",&ch); switch(ch) { case 1: push(); break; case 2: pop(); break; case 3: display(); break; case 4: exit(0); break; default: printf("\n enter a valid choice"); break; } } } void push() { int ele; if(top==MAX-1) printf("\n stack is full"); else { top=top+1; printf("\n enter an element to be inserted"); scanf("%d",&ele); a[top]=ele; }
} void pop() { if(top==-1) printf("\n stack is empty"); else { printf("\n removed element is %d",a[top]); top--; } } void display() { int i; if(top==-1) printf("\n stack is empty"); else { for(i=0;i<=top;i++) printf("\t %d",a[i]); } } OUTPUT:
/* C program to implement queues using arrays */ #define MAX 5 void enqueue(); void delete(); void display(); int a[MAX],front=-1,rear=-1; main() { int ch; clrscr(); while(1) { printf("\n 1 enqueue \t 2 dequeue \t 3display \t 4 exit"); printf("\n\n enter your choice"); scanf("%d",&ch); switch(ch) { case 1: enqueue(); break; case 2: delete(); break; case 3: display(); break; case 4: exit(0); break; default: printf("\n enter the correct choice"); break; } } } void enqueue() { int ele; if(rear==MAX-1) { printf("\n queue is full"); } else { if(front==-1) front=0; printf("\n enter the element to be inserted");
scanf("%d",&ele); rear++; a[rear]=ele; } } void delete() { if(front==-1||front>rear) { printf("\n queue is empty"); return; } else printf("\n removed element is %d",a[front]); front++; } void display() { int i; if(front==-1) printf("\n queue is empty"); else { for(i=front;i<=rear;i++) { printf("\n %d",a[i]); } } }
breakdowns and customer discouragement. Each of the customers present in the system at the time of a breakdown may become discouraged and leave with a constant probability, independently of other customers. The system alternates between working and r
arXiv:1403.7027, 2014. [FT11] B. L. Feigin and A. I. Tsymbaliuk. Equivariant K-theory of Hilbert schemes via shuffle algebra. Kyoto J. Math., 51(4):831â854, 2011 ...
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Create a set of Problems. Practice. Problems. Randomly generated. Quizzes. Teacher made Quizzes. View Personal. Scores. View Student. Scores. Create an. Account. Teacher. Student. >. Math Stacks. Math Stacks Use. Case Diagram.
Cell array as a functional genomics tool ... statistical analysis of the data acquired by microscope or ..... Brummelkamp TR, Bernards R and Agami R. (2002).
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Balanced nested designs are closely related to other combinatorial structures such as balanced arrays and balanced n-ary designs. In particular, the existence of symmetric balanced nested de- signs is equivalent to the existence of some balanced arra
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(2) Let F : A â B be an additive 2-functor between Picard 2-stacks and let f = (qf ,M,pf ) be the fraction of T[â2,0](S) corresponding to F via (1.1). We have Ker(F) = 2st(Ïâ¤0(MC(pf )[â1])) and Coker(F) = 2st(Ïâ¥â2(MC(pf ))) . 3. The 3-c
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for profit or commercial advantage and that copies bear this notice and the full cita- tion on the first page. ..... There are two main disadvantages compared to a tradi- .... it may be related to forking and our (mis-)use of %gs:108 to store the ...
derived categories of the symmetric quotient stacks of an arbitrary smooth ...... assume that the objects α and β have complete support, i.e. α, β â Dc(X), which ...
Technion, Israel [email protected]. Erez Petrank ... To copy otherwise, to republish, to post on servers or to redistribute to lists, requires prior specific ...
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