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- Linear_multistep_method abstract "Linear multistep methods are used for the numerical solution of ordinary differential equations. Conceptually, a numerical method starts from an initial point and then takes a short step forward in time to find the next solution point. The process continues with subsequent steps to map out the solution. Single-step methods (such as Euler's method) refer to only one previous point and its derivative to determine the current value. Methods such as Runge-Kutta take some intermediate steps (for example, a half-step) to obtain a higher order method, but then discard all previous information before taking a second step. Multistep methods attempt to gain efficiency by keeping and using the information from previous steps rather than discarding it. Consequently, multistep methods refer to several previous points and derivative values. In the case of linear multistep methods, a linear combination of the previous points and derivative values is used.".
- Linear_multistep_method wikiPageExternalLink AdamsBashforthMod.html.
- Linear_multistep_method wikiPageExternalLink DifferentialEquations.
- Linear_multistep_method wikiPageID "2090865".
- Linear_multistep_method wikiPageRevisionID "592090556".
- Linear_multistep_method hasPhotoCollection Linear_multistep_method.
- Linear_multistep_method title "Adams Method".
- Linear_multistep_method urlname "AdamsMethod".
- Linear_multistep_method subject Category:Numerical_differential_equations.
- Linear_multistep_method type Abstraction100002137.
- Linear_multistep_method type Communication100033020.
- Linear_multistep_method type DifferentialEquation106670521.
- Linear_multistep_method type Equation106669864.
- Linear_multistep_method type MathematicalStatement106732169.
- Linear_multistep_method type Message106598915.
- Linear_multistep_method type NumericalDifferentialEquations.
- Linear_multistep_method type Statement106722453.
- Linear_multistep_method comment "Linear multistep methods are used for the numerical solution of ordinary differential equations. Conceptually, a numerical method starts from an initial point and then takes a short step forward in time to find the next solution point. The process continues with subsequent steps to map out the solution. Single-step methods (such as Euler's method) refer to only one previous point and its derivative to determine the current value.".
- Linear_multistep_method label "Linear multistep method".
- Linear_multistep_method label "Mehrschrittverfahren".
- Linear_multistep_method label "Метод Адамса".
- Linear_multistep_method label "線型多段法".
- Linear_multistep_method sameAs Mehrschrittverfahren.
- Linear_multistep_method sameAs 線型多段法.
- Linear_multistep_method sameAs m.06lhqz.
- Linear_multistep_method sameAs Q1462003.
- Linear_multistep_method sameAs Q1462003.
- Linear_multistep_method sameAs Linear_multistep_method.
- Linear_multistep_method wasDerivedFrom Linear_multistep_method?oldid=592090556.
- Linear_multistep_method isPrimaryTopicOf Linear_multistep_method.