On 2024/1/30 20:00, Martin Becker wrote:
Apart from the fact that the statement "such that t1+t2+t3+t4=2970 (as
it must)" is not correct, the LP can be implemented as follows:
I was confused by "such that t1+t2+t3+t4=2970 (as it must)", otherwise,
I also get the same solution.
library(lpSol
Apart from the fact that the statement "such that t1+t2+t3+t4=2970 (as
it must)" is not correct, the LP can be implemented as follows:
library(lpSolve)
LHS <- rbind(
c(0,0,0,0, 1, 0, 0,0),
c(1,0,0,0,-1, 1, 0,0),
c(0,1,0,0, 0,-1, 1,0),
c(0,0,1,0, 0, 0,-1,1),
cbind(-diag(4),diag(4)),
c(0,0,0,0,0,1
On 03/17/2014 07:57 AM, Barbara Rogo wrote:
I have this problem with this form:
min (A*X) under some constraints.
the unknown is X that is a Matrix. I can't use the function "linp" because
in it X is a vector..
How can I do??? Can you help me
If X is a matrix, then A*X could be a matrix or
Thank you very much for this! This also solves my original problem. I can't
remember at what point I assumed the bounds would be written that way. It
was a costly error.
Regarding the potential bug, I'm going to report it. R shut down completely
every time I ran the program, but didn't when I
Liu Evans, Gareth liverpool.ac.uk> writes:
> In my post at https://stat.ethz.ch/pipermail/r-help/2011-October/292019.html
> I included an undefined term "ej". The problem code should be as follows.
> It seems like a simple linear programming problem, but for some reason my
> code is not finding
In my post at https://stat.ethz.ch/pipermail/r-help/2011-October/292019.html I
included an undefined term "ej". The problem code should be as follows. It
seems like a simple linear programming problem, but for some reason my code is
not finding the solution.
obj <- c(rep(0,3),1)
col1 <-c(1,0
Hi Marcus!
On Wednesday 28 May 2008 05:56, Marcus Vinicius wrote:
> Dear all,
> May anyone explain to me how I run a linear programming or Data
> Envelopment Analysis (DEA models) into R?
Package "DEA" (on CRAN):
http://cran.r-project.org/web/packages/DEA/index.html
Package "FEAR" (NOT on CRAN
On my system
help.search("linear program")
gives (slightly edited)
linp(limSolve) Linear Programming
solveLP(linprog)solve Linear Programming / Optimization
problems
lp.object(lpSolve) LP (linear programming) object
lpcdd(rcdd) linear
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