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Convert the following model to quadratic integer programming
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Really having a hard time with this.....Convert the following model to a quadratic integer program:
Maximize $Ay$ subject to $Bx leq d$ and $yin$ argmax $x^TMy.$
Does anyone have any idea? Or it is impossible? Thanks
optimization linear-programming integer-programming mixed-integer-programming
asked Jul 27 at 10:15
Thomas Edison
239313
add a comment |Â
up vote
0
down vote
favorite
Really having a hard time with this.....Convert the following model to a quadratic integer program:
Maximize $Ay$ subject to $Bx leq d$ and $yin$ argmax $x^TMy.$
Does anyone have any idea? Or it is impossible? Thanks
optimization linear-programming integer-programming mixed-integer-programming
asked Jul 27 at 10:15
Thomas Edison
239313
what do you mean by argmax $x^TMy$? Isn't a linear function typically unbounded or constant? What can you say about $M$?
– LinAlg
Jul 27 at 12:37
You need to identify which symbols are scalars, which are matrices, which are continuous variables and which are integer (or binary) variables. In particular, if A is a matrix with more than one row, your objective function makes no sense.
– prubin
Jul 27 at 21:16
add a comment |Â
up vote
0
down vote
favorite
up vote
0
down vote
favorite
Really having a hard time with this.....Convert the following model to a quadratic integer program:
Maximize $Ay$ subject to $Bx leq d$ and $yin$ argmax $x^TMy.$
Does anyone have any idea? Or it is impossible? Thanks
optimization linear-programming integer-programming mixed-integer-programming
asked Jul 27 at 10:15
Thomas Edison
239313
Really having a hard time with this.....Convert the following model to a quadratic integer program:
Maximize $Ay$ subject to $Bx leq d$ and $yin$ argmax $x^TMy.$
Does anyone have any idea? Or it is impossible? Thanks
optimization linear-programming integer-programming mixed-integer-programming
asked Jul 27 at 10:15
Thomas Edison
239313
asked Jul 27 at 10:15
Thomas Edison
239313
asked Jul 27 at 10:15
Thomas Edison
239313
asked Jul 27 at 10:15
Thomas Edison
239313
239313
what do you mean by argmax $x^TMy$? Isn't a linear function typically unbounded or constant? What can you say about $M$?
– LinAlg
Jul 27 at 12:37
You need to identify which symbols are scalars, which are matrices, which are continuous variables and which are integer (or binary) variables. In particular, if A is a matrix with more than one row, your objective function makes no sense.
– prubin
Jul 27 at 21:16
add a comment |Â
what do you mean by argmax $x^TMy$? Isn't a linear function typically unbounded or constant? What can you say about $M$?
– LinAlg
Jul 27 at 12:37
You need to identify which symbols are scalars, which are matrices, which are continuous variables and which are integer (or binary) variables. In particular, if A is a matrix with more than one row, your objective function makes no sense.
– prubin
Jul 27 at 21:16
what do you mean by argmax $x^TMy$? Isn't a linear function typically unbounded or constant? What can you say about $M$?
– LinAlg
Jul 27 at 12:37
what do you mean by argmax $x^TMy$? Isn't a linear function typically unbounded or constant? What can you say about $M$?
– LinAlg
Jul 27 at 12:37
You need to identify which symbols are scalars, which are matrices, which are continuous variables and which are integer (or binary) variables. In particular, if A is a matrix with more than one row, your objective function makes no sense.
– prubin
Jul 27 at 21:16
You need to identify which symbols are scalars, which are matrices, which are continuous variables and which are integer (or binary) variables. In particular, if A is a matrix with more than one row, your objective function makes no sense.
– prubin
Jul 27 at 21:16
add a comment |Â
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what do you mean by argmax $x^TMy$? Isn't a linear function typically unbounded or constant? What can you say about $M$?
– LinAlg
Jul 27 at 12:37
You need to identify which symbols are scalars, which are matrices, which are continuous variables and which are integer (or binary) variables. In particular, if A is a matrix with more than one row, your objective function makes no sense.
– prubin
Jul 27 at 21:16