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Lawrence Markus has written 3 work(s)

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Product Description: In the classical theory of self-adjoint boundary value problems for linear ordinary differential operators there is a fundamental, but rather mysterious, interplay between the symmetric (conjugate) bilinear scalar product of the basic Hilbert space and the skew-symmetric boundary form of the associated differential expression...read more

Hardcover:

9780821810804 | Amer Mathematical Society, October 1, 1998, cover price $63.00 |

*About this edition:*In the classical theory of self-adjoint boundary value problems for linear ordinary differential operators there is a fundamental, but rather mysterious, interplay between the symmetric (conjugate) bilinear scalar product of the basic Hilbert space and the skew-symmetric boundary form of the associated differential expression.Product Description: Invited lectures and contributed papers from the Workshop on [title] conducted by the Center for Control Sciences and Dynamical Systems at the U. of Minnesota in Minneapolis, August 1989, concerning the control theory and applications of distributed systems, i...read more

Paperback:

9780824784447 | Marcel Dekker Inc, January 1, 1991, cover price $220.00 |

*About this edition:*Invited lectures and contributed papers from the Workshop on [title] conducted by the Center for Control Sciences and Dynamical Systems at the U.Product Description: This extensively revised and expanded edition of Lectures in Differentiable Dynamics, first published in 1971, provides an authoritative exposition of the central results of this fundamental and rapidly developing mathematical subject, starting from simple engineering systems and proceeding to current research topics concerning differentiable flows on manifolds...read more

Paperback:

9780821816950 | Rev sub edition (Amer Mathematical Society, September 1, 1980), cover price $21.00 |

*About this edition:*This extensively revised and expanded edition of Lectures in Differentiable Dynamics, first published in 1971, provides an authoritative exposition of the central results of this fundamental and rapidly developing mathematical subject, starting from simple engineering systems and proceeding to current research topics concerning differentiable flows on manifolds.
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