My Math Forum Finding multiplication coefficients for continuous functions

 Linear Algebra Linear Algebra Math Forum

 June 13th, 2013, 04:59 AM #1 Newbie   Joined: Jun 2013 Posts: 1 Thanks: 0 Finding multiplication coefficients for continuous functions Hi everyone, I have the following problem: Assume $n$ continuous, periodic functions $f_1(t), f_2(t), ... , f_n(t)$ in the continuous interval $\left[ 0,T \right]$. Intuïtively it should be possible to find $n$ coefficients so that $\forall t \in \left[0,T\right]: a f_1(t) + b f_2(t) + ... + n f_n(t) \geq R$ with R a real positive constant, and so that $a+b+ ... + n$ is minimal. For values of $n=1$ and $n=2$ this is trivial, but is there an analytic way of solving this problem for $n>2$? I'm not good at math, so my apologies if the problem would be extremely straight forward. Thanks in advance for any constructive reactions!

finding octaves in math

Click on a term to search for related topics.
 Thread Tools Display Modes Linear Mode

 Similar Threads Thread Thread Starter Forum Replies Last Post rayhall Algebra 6 July 28th, 2013 08:39 PM biket Computer Science 1 January 20th, 2013 09:27 AM bilano99 Algebra 8 November 17th, 2012 10:46 AM bilano99 Algebra 2 May 24th, 2012 07:02 AM biket Algebra 0 December 31st, 1969 04:00 PM

 Contact - Home - Forums - Cryptocurrency Forum - Top