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µ 1
µ 1 2
stae rein tside 2 ω 1 1 stae rein tside 1 ω
taiit B etd at rder 1 2 1 −2 e taiit B etd at rder 1 2 2 1 −1 e
2
−
1
−2
1
1
1 − 1
2 ω −2 − − 2 1 −1 −2 − −
ω
2
µ 1
µ 1 1
2 1
stae rein tside
ω e 1 1 stae rein tside ω e
taiit B etd at rder 2 1 taiit B etd at rder 1 2 2 − −1 orders.
1
2
1
−1
1 1 various
1
of
2 1 − − −2 −2
−1 −2 − − 2 1 1 − −1 −1
methods
ω
ω
2
1 BDF
µ 1 2 µ 1
1 2 for
stae rein tside 1 ω 1 stae rein tside ω stability absolute
1
taiit B etd at rder 2 −1 e taiit B etd at rder 1 2 2 1 − e of Regions
−2
1
−1 4.13
1 1
2 1 −1 −2 − − 1 − −1
Figure
ω
ω