Composite Asymptotic Expansions 1TXGKMX50Y

URI	`m2://res/1TXGKMX50Y`
Kind	monograph
Creators	Augustin Fruchard, Reinhard Schäfke
Date	2013
MSC	34-02, 34Exx, 34M30, 34M60, 41A60
Scope	in

Expressions

e1: edition

Language	en
Date	2013
Ids	DOI 10.1007/978-3-642-34035-2, zbl 1269.34002, zbl_id 6112192

m1: print, Springer Berlin Heidelberg, 2013 (record). isbn 9783642340345, isbn 9783642340352

Relations

part_of Lecture Notes in Mathematics

References

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Perturbation Methods in Applied Mathematics (e1)
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Matched Asymptotic Expansions: Ideas and Techniques (e1)
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Singular Perturbation Methods for Ordinary Differential Equations (e1)
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Linear Turning Point Theory (e1)
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Matched Asymptotic Expansions: Ideas and Techniques (e1)
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Singular Perturbation Methods for Ordinary Differential Equations (e1)
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Linear Turning Point Theory (e1)
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Perturbation Methods in Applied Mathematics (e1)
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Matched Asymptotic Expansions: Ideas and Techniques (e1)
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Singular Perturbation Methods for Ordinary Differential Equations (e1)
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Linear Turning Point Theory (e1)
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Perturbation Methods in Applied Mathematics (e1)
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Matched Asymptotic Expansions: Ideas and Techniques (e1)
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Singular Perturbation Methods for Ordinary Differential Equations (e1)
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Linear Turning Point Theory (e1)
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Matched Asymptotic Expansions: Ideas and Techniques (e1)
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Matched Asymptotic Expansions: Ideas and Techniques (e1)
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Singular Perturbation Methods for Ordinary Differential Equations (e1)
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Linear Turning Point Theory (e1)
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Matched Asymptotic Expansions: Ideas and Techniques (e1)
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Singular Perturbation Methods for Ordinary Differential Equations (e1)
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Cited by

Catalogue records

springer-series: 10.1007/978-3-642-34035-2 (work)
zbmath_search: 6112192 (work)