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In [[mathematics]], a '''summation equation''' or '''discrete integral equation''' is an equation in which an unknown [[function (mathematics)|function]] appears under a [[summation]] sign. The theories of summation equations and [[integral equation]]s can be unified as ''integral equations on time scales''<ref>[http://web.maths.unsw.edu.au/~cct/tis-tomasia-IJDE-rev.pdf Volterra integral equations on time scales: Basic qualitative and quantitative results with applications to initial value problems on unbounded domains], Tomasia Kulik, Christopher C. Tisdell, September 3, 2007</ref> using [[time scale calculus]]. A summation equation compares to a [[difference equation]] as an [[integral equation]] compares to a [[differential equation]].
 
The Volterra summation equation is:
:<math> x(t) = f(t) + \sum_{i=m}^n k(t, s, x(s))</math>
where ''x'' is the unknown function, and s, a, t are integers, and f, k are known functions.
 
==References==
<references/>
*[http://scholar.google.com/scholar?q=%22discrete+integral+equations%22+OR+%22summation+equations%22+OR+%22discrete+integral+equation%22+OR+%22summation+equation%22 Summation equations or discrete integral equations]
 
[[Category:Integral equations]]
 
 
{{mathanalysis-stub}}

Revision as of 11:24, 22 January 2014

In mathematics, a summation equation or discrete integral equation is an equation in which an unknown function appears under a summation sign. The theories of summation equations and integral equations can be unified as integral equations on time scales[1] using time scale calculus. A summation equation compares to a difference equation as an integral equation compares to a differential equation.

The Volterra summation equation is:

x(t)=f(t)+i=mnk(t,s,x(s))

where x is the unknown function, and s, a, t are integers, and f, k are known functions.

References


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