maximise n variables with sum and interval constraint
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Find a list of n numbers $[n_1,n_2,n_3,...n_n]$ (which are not nessarily unique), such that the n numbers falls into a certain predefined ranges and sum of the numbers is $x$.
we also have multiple(finate) ranges for different set of numbers such that $m_1>n_1...n_{k1}>m_2, m_3>n_{k2}....n_{k3}>m_4 ... m_j>n_{kj}....n_{n}>m_{l}$
optimization algorithms
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up vote
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down vote
favorite
Find a list of n numbers $[n_1,n_2,n_3,...n_n]$ (which are not nessarily unique), such that the n numbers falls into a certain predefined ranges and sum of the numbers is $x$.
we also have multiple(finate) ranges for different set of numbers such that $m_1>n_1...n_{k1}>m_2, m_3>n_{k2}....n_{k3}>m_4 ... m_j>n_{kj}....n_{n}>m_{l}$
optimization algorithms
1
What have you already tried? Try editing your question to show this.
– MRobinson
Nov 21 at 15:01
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down vote
favorite
up vote
0
down vote
favorite
Find a list of n numbers $[n_1,n_2,n_3,...n_n]$ (which are not nessarily unique), such that the n numbers falls into a certain predefined ranges and sum of the numbers is $x$.
we also have multiple(finate) ranges for different set of numbers such that $m_1>n_1...n_{k1}>m_2, m_3>n_{k2}....n_{k3}>m_4 ... m_j>n_{kj}....n_{n}>m_{l}$
optimization algorithms
Find a list of n numbers $[n_1,n_2,n_3,...n_n]$ (which are not nessarily unique), such that the n numbers falls into a certain predefined ranges and sum of the numbers is $x$.
we also have multiple(finate) ranges for different set of numbers such that $m_1>n_1...n_{k1}>m_2, m_3>n_{k2}....n_{k3}>m_4 ... m_j>n_{kj}....n_{n}>m_{l}$
optimization algorithms
optimization algorithms
asked Nov 21 at 14:43
TheNeverLander
1
1
1
What have you already tried? Try editing your question to show this.
– MRobinson
Nov 21 at 15:01
add a comment |
1
What have you already tried? Try editing your question to show this.
– MRobinson
Nov 21 at 15:01
1
1
What have you already tried? Try editing your question to show this.
– MRobinson
Nov 21 at 15:01
What have you already tried? Try editing your question to show this.
– MRobinson
Nov 21 at 15:01
add a comment |
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What have you already tried? Try editing your question to show this.
– MRobinson
Nov 21 at 15:01