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Re: Defining Functions and Simplifying Solutions

  • To: mathgroup at smc.vnet.net
  • Subject: [mg90554] Re: [mg90498] Defining Functions and Simplifying Solutions
  • From: Bob Hanlon <hanlonr at cox.net>
  • Date: Sat, 12 Jul 2008 05:35:23 -0400 (EDT)
  • Reply-to: hanlonr at cox.net

I do not understand your first question. As to the second, use Chop.

soln = {{a -> (0. (e1 \[Beta]1 + e2 \[Beta]2 \[Lambda]))/(rA \[Tau]^2)}};

soln[[1]] // Chop

{a->0}


Bob Hanlon

---- Locus <Gigalutscher at jubii.de> wrote: 

=============
Hello!

I actually have to questions:

1. Is there a more handy way to define/use functions as compared to the following way (which works, but is complicated always typing the variable definitions):

G[\[Alpha]1_Real, \[Alpha]2_Real, e1_Real, 
  e2_Real] = \[Alpha]1*e1 + \[Alpha]2*e2

v[G_Real] = a*G[\[Alpha]1, \[Alpha]2, e1, e2] + b


2. After several steps, I receive the following solution

{{a -> (0. (e1 \[Beta]1 + e2 \[Beta]2 \[Lambda]))/(rA \[Tau]^2)}}

which obviously equals zero. How can I 'force' Mathematica to display only 0 as result and not such a unnessecarily complicated expression? FullSimplify does not work here.


Thanks a lot!




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