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mathematical_optimization [2017/03/27 09:42]
ntcnet [Optimal input arguments]
mathematical_optimization [2017/04/05 23:02]
sertalpbilal old revision restored (2014/09/25 16:11)
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 represents the $(x,y)$ pair (or pairs) that maximizes (or maximize) the value of the objective function $x\cos(y)$, with the added constraint that $x$ lie in the interval $[-5,5]$ (again, the actual maximum value of the expression does not matter). In this case, the solutions are the pairs of the form $(5, 2k\pi)$ and $(−5,(2k+1)\pi)$, where $k$ ranges over all integers. represents the $(x,y)$ pair (or pairs) that maximizes (or maximize) the value of the objective function $x\cos(y)$, with the added constraint that $x$ lie in the interval $[-5,5]$ (again, the actual maximum value of the expression does not matter). In this case, the solutions are the pairs of the form $(5, 2k\pi)$ and $(−5,(2k+1)\pi)$, where $k$ ranges over all integers.
  
-**Arg min** and **arg max** are sometimes also written **argmin** and **argmax**, and stand for argument of the minimum and argument of the maximum.[[http://btseducation.edu.vn/du-hoc-he-philippines|du hoc he]]+**Arg min** and **arg max** are sometimes also written **argmin** and **argmax**, and stand for argument of the minimum and argument of the maximum.
  
mathematical_optimization.txt · Last modified: 2024/03/14 11:26 by 65.21.35.251