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Article #27Re: Linear inequality and linear programming
From: Dima Pasechnik
Date: Wed, 16 Dec 1998 00:00
Date: Wed, 16 Dec 1998 00:00
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1078 bytes
Ronald Hui <ronhui@hkpc.org> writes: > If I have a linear inequality system for a set of variables xi, how can > I find one solution that can satisfy the linear inequality constraint? > > I think linear programming is a possible method. But is there any faster > and easier method? In general, nothing faster is known. Dmitrii
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X-Google-Language: ENGLISH,ASCII-7-bit X-Google-Thread: fcea6,b0930d54129db298 X-Google-Attributes: gidfcea6,public X-Google-Thread: 10a1dc,b0930d54129db298 X-Google-Attributes: gid10a1dc,public X-Google-Thread: f4956,b0930d54129db298 X-Google-Attributes: gidf4956,public X-Google-Thread: 109d8a,b0930d54129db298 X-Google-Attributes: gid109d8a,public From: Dima Pasechnik <dima@duti515a.twi.tudelft.nl> Subject: Re: Linear inequality and linear programming Date: 1998/12/16 Message-ID: <t3hfuvx5tc.fsf@duti515a.twi.tudelft.nl> X-Deja-AN: 422928491 References: <3677D0AE.C8802279@hkpc.org> Organization: Delft University of Technology Reply-To: dvp@poboxes.com Newsgroups: sci.op-research,sci.misc,fj.sci.math,sci.math