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How to solve the problem of the distribution of time intervals?
One time interval is set, within which the processes will be distributed. For example 100 days.
There are N number of processes that have different duration from 1 to M days. More than K processes cannot run at the same time.
The task is to distribute all processes as rationally as possible using a given interval.
We have one executor, and at the same time he can execute no more than K processes. Sequence and intervals - do not matter.
By maximum rationality it is meant to shove all available processes into the initially specified interval, in such a way that more than K processes would not be executed at one time.
If this is not possible, then solve the problem minimally going beyond. Those. When a situation arises that all processes do not fit in the specified interval, we can hang another K + n process on the executor, but we cannot go beyond the initially specified interval.
At the output, we should get a sequence of process execution.
I can't figure out how to solve this problem. Can you tell me the algorithm, or in general in which direction to dig?
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This is a typical packing problem.
In a "box" 100 long and K wide, you need to push a set of sausages 1 wide and of different lengths.
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