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{{Differential equations}}
The '''infinite element method''' is a [[numerical analysis|numerical method]] for solving problems of engineering and [[mathematical physics]]. It is a modification of [[finite element method]]. The method divides the ___domain concerned into infinitely many sections. In the first instance this results in an infinite set of equations, which is then reduced to a finite set.<ref>{{Cite book|title=Infinite Element Methods|last=Ying|first=Lung-an|publisher=|year=1995|isbn=978-3-528-06610-9|___location=|pages=}}</ref> The method is commonly used to solve acoustic problems. <ref>{{Cite book | doi=10.1007/978-94-015-9095-2_15|chapter = Infinite Element Methods|title = IUTAM Symposium on Computational Methods for Unbounded Domains| volume=49| pages=143–150|series = Fluid Mechanics and its Applications|year = 1998|last1 = Gerdes|first1 = K.| isbn=978-90-481-5106-6}}</ref> <ref>"Studies of an infinite element method for acoustical radiation" by Jean-ChristopheAutrique et al</ref>▼
▲The '''infinite element method''' is a [[numerical analysis|numerical method]] for solving problems of engineering and [[mathematical physics]]. It is a modification of [[finite element method]]. The method divides the ___domain concerned into
==References==
{{Reflist}}
{{Numerical PDE}}
[[Category:Continuum mechanics]]
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