Published by Mathematical Society of Japan, 2014
ISBN 10: 4864970181 ISBN 13: 9784864970181
Language: English
Seller: suffolkbooks, Center moriches, NY, U.S.A.
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Published by Mathematical Society of Japan, 2014
ISBN 10: 4864970181 ISBN 13: 9784864970181
Language: English
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Published by World Scientific Pub Co Inc, 2013
ISBN 10: 4864970181 ISBN 13: 9784864970181
Language: English
Seller: Revaluation Books, Exeter, United Kingdom
Paperback. Condition: Brand New. 170 pages. 9.75x6.75x0.50 inches. In Stock.
Published by Mathematical Society of Japan, 2014
ISBN 10: 4864970181 ISBN 13: 9784864970181
Language: English
Seller: GreatBookPrices, Columbia, MD, U.S.A.
Condition: New.
Published by Mathematical Society of Japan, 2014
ISBN 10: 4864970181 ISBN 13: 9784864970181
Language: English
Seller: GreatBookPricesUK, Woodford Green, United Kingdom
Condition: As New. Unread book in perfect condition.
Published by Mathematical Society of Japan, 2014
ISBN 10: 4864970181 ISBN 13: 9784864970181
Language: English
Seller: Ria Christie Collections, Uxbridge, United Kingdom
Condition: New. In.
Published by Mathematical Society of Japan, 2014
ISBN 10: 4864970181 ISBN 13: 9784864970181
Language: English
Seller: GreatBookPricesUK, Woodford Green, United Kingdom
Condition: New.
Published by WORLD SCIENTIFIC PUB CO INC, 2014
ISBN 10: 4864970181 ISBN 13: 9784864970181
Language: English
Seller: moluna, Greven, Germany
Condition: New. KlappentextrnrnAt a double characteristic point of a differential operator with real characteristics, the linearization of the Hamilton vector field of the principal symbol is called the Hamilton map and according to either the Hamilton map has .
Published by Mathematical Society Of Japan Aug 2014, 2014
ISBN 10: 4864970181 ISBN 13: 9784864970181
Language: English
Seller: AHA-BUCH GmbH, Einbeck, Germany
Taschenbuch. Condition: Neu. Neuware - At a double characteristic point of a differential operator with real characteristics, the linearization of the Hamilton vector field of the principal symbol is called the Hamilton map and according to either the Hamilton map has non-zero real eigenvalues or not, the operator is said to be effectively hyperbolic or noneffectively hyperbolic.For noneffectively hyperbolic operators, it was proved in the late of 1970s that for the Cauchy problem to be C8 well posed the subprincipal symbol has to be real and bounded, in modulus, by the sum of modulus of pure imaginary eigenvalues of the Hamilton map.It has been recognized that what is crucial to the C8 well-posedness is not only the Hamilton map but also the behavior of orbits of the Hamilton flow near the double characteristic manifold and the Hamilton map itself is not enough to determine completely the behavior of orbits of the flow. Strikingly enough, if there is an orbit of the Hamilton flow which lands tangentially on the double characteristic manifold then the Cauchy problem is not C8 well posed even though the Levi condition is satisfied, only well posed in much smaller function spaces, the Gevrey class of order 1 = s.