As far as I understood from your code,you are comparing each value starting from index 0 to the rest of the element and when you see the element which is located at index f your are trying to shift the entire array and decrementing the size of array(nelems).Look at line no. 11
if(i==(nelems+1)){
f++;
i=f+1;
The problem is when i is set to f+1,i will again be incremented in the for loop for the next iteration.So basically i starts comparing from f+2.And also you are comparing i with (nelems+1) considering the case when nelems decremented but you are not considering the case when i reaches the end without decreasing nelems in that case i will never be equale to (nelems+1).Now considering your logic you could do 2 things.
1.Here is your working code.
for(int i=1;i<nelems;i++){
if(arr[f]==arr[i]){
for(int k=i+1;k<nelems;k++)
{
arr[k-1]=arr[k];
}
if(i==(nelems-1)){
f++;
i=f;
}
nelems--;
}
if(i==(nelems-1)){//end of the loop
f++;
i=f; //increment again
}
}
2.You could use an outer for loop alternatively that will increment the f value once the inner for is completed.
void RemoveDups(){
for(int f=0;f<nelems;++f){
for(int i=1;i<nelems;i++){
if(arr[f]==arr[i]){
for(int k=i;k<nelems;k++)
arr[k]=arr[k+1];
nelems--;
}
}
}
}
Now your problem is solved but the time complexity of your code will be(O(N^3)).
Now instead of shifting the entire array at line 4,you could just swap the arr[f] with last element.
if(arr[f]==arr[i]){
swap(arr[f],arr[nelems-1]);
nelems--;
}
it will reduce the time complexity from O(N^3) to O(N^2).
Now I'll suggest you my method
1.just sort the array.It will be done in O(NlogN).
2.now using one for loop you can get what do you wanted.
void RemoveDups(){
int k=0,i;
for(i=1;i<nelems;++i){
while(arr[i]==arr[i-1])
++i;
arr[k++]=arr[i-1];
}
arr[k++]=arr[i-1];
}
Now basically you got an array of size k,which contains non repeated element in sorted order and the time complexity of my solution is O(NlogN).