文件名称:NumericalMethods7.1
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Numerical analysis continues this long tradition of practical mathematical calculations. Much like the Babylonian approximation of \sqrt{2}, modern numerical analysis does not seek exact answers, because exact answers are often impossible to obtain in practice. Instead, much of numerical analysis is concerned with obtaining approximate solutions while maintaining reasonable bounds on errors.
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下载文件列表
abm.m
adapt.m
approot.m
backsub.m
bisect.m
cheby.m
crnich.m
csfit.m
diffext.m
difflim.m
diffnew.m
dirich.m
euler.m
fib.m
fibonacci.m
findiff.m
finedif.m
fixpt.m
forwdif.m
gauss.m
golden.m
grads.m
gseid.m
hamming.m
heun.m
house.m
invpow.m
jacobi.m
jacobi1.m
lagran.m
license.txt
linsht.m
lsline.m
lspoly.m
lufact.m
milne.m
muller.m
nelder.m
newdim.m
newpoly.m
newton.m
power1.m
qr2.m
quadmin.m
rctrap.m
regula.m
rk4.m
rkf45.m
rks4.m
romber.m
secant.m
seidel.m
simprl.m
srule.m
steff.m
taylor.m
tpcoeff.m
traprl.m
trisys.m
uptrbk.m
adapt.m
approot.m
backsub.m
bisect.m
cheby.m
crnich.m
csfit.m
diffext.m
difflim.m
diffnew.m
dirich.m
euler.m
fib.m
fibonacci.m
findiff.m
finedif.m
fixpt.m
forwdif.m
gauss.m
golden.m
grads.m
gseid.m
hamming.m
heun.m
house.m
invpow.m
jacobi.m
jacobi1.m
lagran.m
license.txt
linsht.m
lsline.m
lspoly.m
lufact.m
milne.m
muller.m
nelder.m
newdim.m
newpoly.m
newton.m
power1.m
qr2.m
quadmin.m
rctrap.m
regula.m
rk4.m
rkf45.m
rks4.m
romber.m
secant.m
seidel.m
simprl.m
srule.m
steff.m
taylor.m
tpcoeff.m
traprl.m
trisys.m
uptrbk.m