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Concept
Multistep Methods
Multistep methods
are
numerical techniques
used to solve
ordinary differential equations
by utilizing multiple
past points
to estimate the
future value
, thereby improving
accuracy and stability
over
single-step methods
. These methods are particularly useful for
stiff equations
and can be categorized into explicit and
implicit forms
, such as Adams-Bashforth and
Adams-Moulton methods
, respectively.
Relevant Degrees
Differential and Integral Equations 70%
Computational Mathematics 30%
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