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Questions about asymptotic notations and analysis

0 votes
0 answers
895 views

Understanding time complexity of dynamic array implementation of stack

let me tell you first what is written in the book I am following. If the array is full,create a new array of twice the size, and copy items. At n=1,we do 1 copy operation,at n=2,we do 2 copy operatio …
Aditya pratap singh's user avatar
3 votes
2 answers
4k views

Time complexity of the fast exponentiation method

I am trying to analyse the time complexity of the fast exponentiation method, which is given as $$x^n= \begin{cases} x^\frac{n}{2}.x^\frac{n}{2} &\text{if n is even}\newline x.x^{n-1} &\tex …
Aditya pratap singh's user avatar
5 votes
3 answers
1k views

Solving recurrence relation $T(n)=\sqrt{n} \cdot T(\sqrt{n}) + n$ using method of guessing a...

The book I am following explains the solution as, As we can see,the size of sub problems at the first level of recursion is $n$.So, let us guess that $T(n)=O(n\log n)$ and try to prove that our …
Aditya pratap singh's user avatar
2 votes
3 answers
308 views

Asymptotic equivalent of the recurrence T(n)=3⋅T(n/2)+n

The questions is to find the running time $T(n)$ of the following function: $$T(n)=3\cdot T(n/2) + n \tag{1}$$ I know how to solve it using Master theorem for Divide and Conquer but I am trying to s …
Aditya pratap singh's user avatar
1 vote
1 answer
67 views

How do I find running time for the following divide and conquer problem?

Question is to find the runtime $T(n)$ of following problem by solving the recurrence. $T(n)=16\cdot T(\frac{n}{4}) + n!$. I went through the following theory. If the recurrence relation is of the …
Aditya pratap singh's user avatar