| Thread | Last Post | Replies |
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| Dash Optimization acquired by Fair Isaac | 31 Jan 2008 15:01 GMT | 8 |
According to the announcement on Dash Optimization web page, Dash Optimziation acquired by Fair Isaac http://www.dashoptimization.com/home/services/news/news_fairisaac.html is this good or bad for Xpress-MP users?.. Frankly speaking (and this
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| Are these two problems equivalent? | 29 Jan 2008 01:46 GMT | 2 |
Consider the following linear fractional program P1. P1: Min (a*x+b*y)/(x+y+1) s.t. x,y>=0 and c*x+d*y<e where x,y are real positive variables and a,b,c,d,e are real
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| Adding constraints in Cplex | 28 Jan 2008 20:07 GMT | 1 |
Hello, profs here. I am programming in Java to call the Cplex API. But when I check back the ".lp" file generated, I cannot find some of the constraints I added
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| Need help for convex relaxation of a log expression | 24 Jan 2008 13:09 GMT | 1 |
Does any one have an idea for convex relaxation of f(x_1,...x_n)= sum_k log ((sum_i x_i*a_ik )/(sum_i xi)) ? where a's are constants and x's are variables? The tighter the better!
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| which volume cuts hyperplane <d,x> = 0 from simplex? | 24 Jan 2008 08:20 GMT | 2 |
which volume cuts hyperplane <d,x> = 0 from simplex (sum xi = 1, xi>=0) (in n-dimensional space)? (upper one, i.e. scalar multiplication<d,x> is greater than zero) Thank you in advance, D.
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| for vectors q: P{sum(q,s)>0 | s[i]>=0, sum(s[i])=1} =? | 24 Jan 2008 08:14 GMT | 2 |
let q is known vector of same length as vectors s does anyone know what is P{sum(<q,s>)>0 | s[i]>=0, sum(s[i])=1} equal to?
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| Strictly convex qp-algorithm for small n | 22 Jan 2008 12:20 GMT | 1 |
I'm attempting to solve a general quadratic programm min F = .5 * x' * H * x + G * x with G positiv definit and either inequality constraints or constraint on the variables.
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| Applications of OR modelling | 22 Jan 2008 10:49 GMT | 4 |
Good day, I'd like to ask you guys what fields are just new to the application of OR modelling. I need to do a thesis for the graduate program I am about next year and would like to start reading some stuff. About 2
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| classes of lp problems | 22 Jan 2008 09:25 GMT | 2 |
I have two questions about linear programs: 1) I wonder whether there is any known facts (either formally, or experimentally) about what makes an LP problem easy, or not. By words
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| LP Optimization Problems | 21 Jan 2008 13:49 GMT | 2 |
I would like some opinion: Is there any use/application of LP problem which is infeasible and/or unbounded?
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| linear programming for timetabling | 15 Jan 2008 22:33 GMT | 6 |
I can't seem to get my head round the expressibility of linear programming. I am trying to write a timetabling program using the integer programming approach. I have
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| Graph problem approach, software? | 15 Jan 2008 14:25 GMT | 7 |
Hi all, I have had some basic training in optimization, but I could use some help conceptualizing the following problem: Two teams are picking players to play a game, such as basketball. Each team picks 5 players out of a pool of 76 total.
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| University Exam time table using spreadsheet modeling(integer programming) | 12 Jan 2008 00:51 GMT | 5 |
i am a university student. we found that our exams are always clashing and therefore it takes long time(one and half month) to finish a semester exam. i have learned integer programming. i thought that there should be a
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| Sum of mixed integer products | 11 Jan 2008 16:05 GMT | 3 |
I'm wondering if it is possible to linearize a sum of products of integer variables with continuous ones. Let me be preciser: Let x_i (i = 1,...,n) be continuous variables in [0,1].
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| Efficieny question for a SDP problem | 02 Jan 2008 06:36 GMT | 4 |
My problem is a combination of LP, SOCP and SDP constraints. The SDP portion is very small though (only one 2x2 positive definite constraint). If I want to write the whole problem in SDP form it will be very inefficient. So I need some help on how to feed the problem to
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