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‡aAFOSR 888
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‡aDombrowski, Peter L.,
‡eauthor.
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‡aOn Maximal solutions of the Cauchy initial value problem (for integral manifolds of non-involutive distributions) /
‡cPeter L. Dombrowski, Massachusetts Institute of Technology, Department of Mathematics.
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‡a[Washington, D.C.] :
‡bAir Force Office of Scientific Research, Air Research and Development Command, United States Air Force,
‡c1961.
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‡a[1], 33 leaves ;
‡c28 cm.
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‡atext
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‡aUnited States. Air Force Office of Scientific Research. AFOSR ;
‡v888
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‡aPrepared on Contract No. AF 49(638)-42.
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‡aResearch supported by the United States Air Force, and performed by the Massachusetts Institute of Technology.
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‡a"June 1961."
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‡aIncludes bibliographical references (leaf 33).
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‡aThis paper is mainly concerned with the problem of determing integral manifolds of non-involutive distribution on manifolds, more precisely how to obtain by the methods of Cauchy characteristics from a given "initial", low dimensional integral manifold a higher dimensional integral manifold, which includes the initial one, and our main objective is to investigate, under which conditions one may bet by this procedure a "maximal" integral manifold.
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‡aMode of access: Internet.
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‡aManifolds (Mathematics)
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‡0(OCoLC)fst01007726
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‡aCauchy problem
‡xNumerical solutions.
‡2fast
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‡aCauchy problem
‡xNumerical solutions.
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‡aManifolds (Mathematics)
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‡aMassachusetts Institute of Technology.
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‡aUnited States.
‡bAir Force.
‡bOffice of Scientific Research.
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‡aTechnical Report Archive & Image Library (TRAIL)
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