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Article #1239Re: Discrete hyperbolic problem
From: Alan Jones
Date: Thu, 03 Jun 1999 00:00
Date: Thu, 03 Jun 1999 00:00
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1199 bytes
asj@maths.uq.edu.au (Alan Jones) writes: >Firstly, the problem cannot be solved unless z is some power of 4 times >an odd integer. Mea Culpa. z is either odd or a multiple of four. (non unique) solutions are (z/4 + 1) and (z/4 -1) in the latter case. > z odd - a solution of which is >x = (z+1)/2 and y = (z-1)/2. >>-- Alan Jones
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X-Google-Language: ENGLISH,ASCII-7-bit X-Google-Thread: 109d8a,ab68dac0560b9fa8 X-Google-Attributes: gid109d8a,public X-Google-Thread: 10d67e,ab68dac0560b9fa8 X-Google-Attributes: gid10d67e,public X-Google-Thread: 10d29f,ab68dac0560b9fa8 X-Google-Attributes: gid10d29f,public X-Google-Thread: 107079,ab68dac0560b9fa8 X-Google-Attributes: gid107079,public From: asj@maths.uq.edu.au (Alan Jones) Subject: Re: Discrete hyperbolic problem Date: 1999/06/03 Message-ID: <7j6s8r$ar4$1@bunyip.cc.uq.edu.au> X-Deja-AN: 485427017 Approved: Daniel Grayson, dan@math.uiuc.edu, moderator for sci.math.research References: <37558EA7.D17E1699@earthcorp.com> <7j5016$lhg$1@bunyip.cc.uq.edu.au> Organization: University of Queensland Newsgroups: sci.math.num-analysis,sci.math.research,sci.math,aus.mathematics Originator: dan@orion.math.uiuc.edu