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Highlights from
Vibration Modes of an Elliptic Membrane

  • [a,c,v]=matue(q,order,ftype,n...
  • [f,args]=Mc1v(z,m,q,ntrms)
  • [f,args]=Ms1v(z,m,q,ntrms)
  • [f,args]=cev(z,m,q,ntrms)
  • [f,args]=sev(z,m,q,ntrms)
  • [frqs,modes,x,y,cptim]=runeli...
  • [w,f,x,y,cptim]=matumodes(fty...
  • [wrts,funvals]=matuwr(ftype,a...
  • [xi,eta,x,y]=evengrid(a,b,nxi...
  • f=Mc1(z,m,q,ntrms)
  • f=Ms1(z,m,q,ntrms)
  • f=bes(n,z)
  • q=w2q(w,a,b); q=w2q(w,a,b) converts frequencies
  • rts=manyr(func,xdat,maxrts,va... rts=manyr(func,xdat,maxrts,varargin)
  • showmo(a,b,typ,frqs,x,y,modes...
  • v=ce(x,m,q,ntrms)
  • v=funcm(w,z,n,h2,ftype,ntrms)
  • v=se(x,m,q,ntrms)
  • w=asymtroe(type,a,b,m,k)
  • contents.m
  • View all files
from Vibration Modes of an Elliptic Membrane by Howard Wilson
Elliptic membrane frequencies and mode shapes are analyzed using Mathieu functions.

f=bes(n,z)
function f=bes(n,z)
% f=bes(n,z) is a short name for besselj
% for vector values of n and z
f=besselj(n(:)',z(:));

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