Seminumeric algorithm

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Seminumeric algorithms are a mixture of numerical and analytical or algebraic methods in programming . Seminumeric algorithms are usually more precise than purely numerical methods, but often require greater implementation effort , since prior knowledge of the numerical relationships in relation to specialized applications or requirements is incorporated instead of using general methods.

A widespread area of ​​application of seminumeric implementations are e.g. B. also computer algebra systems , since numerical and algebraic methods can be mixed with them in an elegant way.

A practical example of a seminumeric algorithm is the integration of systems of differential equations of the first order: exponential functions occurring there can be integrated seminumerically in a simple manner, provided that the Jordan transformation can be determined if these two function types are on the right side of the DGL as well as in the Solution occur.

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