The MOSEK command line tool Version 7.0 (Revision 141)
The MOSEK command line tool. Version 7.0 ... - Documentation The MOSEK command line tool. Version 7.0 ... - Documentation
292 CHAPTER 14. THE LP FILE FORMAT 14.1.3 Bounds Bounds on the variables can be specified in the bound section beginning with one of the keywords bound bounds The bounds section is optional but should, if present, follow the subject to section. All variables listed in the bounds section must occur in either the objective or a constraint. The default lower and upper bounds are 0 and +∞ . A variable may be declared free with the keyword free, which means that the lower bound is −∞ and the upper bound is +∞ . Furthermore it may be assigned a finite lower and upper bound. The bound definitions for a given variable may be written in one or two lines, and bounds can be any number or ±∞ (written as +inf/-inf/+infinity/-infinity) as in the example bounds x1 free x2
14.2. LP FORMAT PECULIARITIES 293 14.1.6 Linear example lo1.lp A simple example of an LP file is: \ File: lo1.lp maximize obj: 3 x1 + x2 + 5 x3 + x4 subject to c1: 3 x1 + x2 + 2 x3 = 30 c2: 2 x1 + x2 + 3 x3 + x4 >= 15 c3: 2 x2 + 3 x4
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- Page 283 and 284: 11.44. SOLUTION ITEMS 267 MSK SIM S
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- Page 289 and 290: Chapter 12 MOSEK Command line tool
- Page 291 and 292: 12.3. THE PARAMETER FILE 275 -min F
- Page 293 and 294: Chapter 13 The MPS file format MOSE
- Page 295 and 296: 13.1. MPS FILE STRUCTURE 279 Extens
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- Page 305 and 306: Chapter 14 The LP file format MOSEK
- Page 307: 14.1. THE SECTIONS 291 x1 * x2 Ther
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- Page 315 and 316: 15.2. THE FILE FORMAT 299 [con ’c
- Page 317 and 318: 15.2. THE FILE FORMAT 301 - ‘NEAR
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- Page 323 and 324: 15.5. EXAMPLES 307 x1 x2 [/integer]
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- Page 337 and 338: Bibliography [1] R. Fourer and D. M
- Page 339 and 340: Index AMPL outlev, 13 wantsol, 13 a
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14.2. LP FORMAT PECULIARITIES 293<br />
14.1.6 Linear example lo1.lp<br />
A simple example of an LP file is:<br />
\ File: lo1.lp<br />
maximize<br />
obj: 3 x1 + x2 + 5 x3 + x4<br />
subject to<br />
c1: 3 x1 + x2 + 2 x3 = 30<br />
c2: 2 x1 + x2 + 3 x3 + x4 >= 15<br />
c3: 2 x2 + 3 x4
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