Trying to linearize a very complex differential eq, general form for a two variable expansion is:
F(a+h,b+k)=F(a,b)+d/dh(F(a,b))h + d/dk(F(a,b))k + .... That's not quite 100% correct cause it's hard to write it out on here. However, does such an expansion exist for a three variable Taylor expansion?
F(a+h,b+k)=F(a,b)+d/dh(F(a,b))h + d/dk(F(a,b))k + .... That's not quite 100% correct cause it's hard to write it out on here. However, does such an expansion exist for a three variable Taylor expansion?