Geometric Control Theory And Sub Riemannian Geometry

Download Geometric Control Theory And Sub Riemannian Geometry full books in PDF, epub, and Kindle. Read online free Geometric Control Theory And Sub Riemannian Geometry ebook anywhere anytime directly on your device. Fast Download speed and no annoying ads. We cannot guarantee that every ebooks is available!


Related Books

Geometric Control Theory and Sub-Riemannian Geometry
Language: en
Pages: 385
Authors: Gianna Stefani
Categories: Mathematics
Type: BOOK - Published: 2014-06-05 - Publisher: Springer

DOWNLOAD EBOOK

Honoring Andrei Agrachev's 60th birthday, this volume presents recent advances in the interaction between Geometric Control Theory and sub-Riemannian geometry.
Control Theory from the Geometric Viewpoint
Language: en
Pages: 440
Authors: Andrei A. Agrachev
Categories: Language Arts & Disciplines
Type: BOOK - Published: 2004-04-15 - Publisher: Springer Science & Business Media

DOWNLOAD EBOOK

This book presents some facts and methods of Mathematical Control Theory treated from the geometric viewpoint. It is devoted to finite-dimensional deterministic
Geometric Control Theory
Language: en
Pages: 516
Authors: Velimir Jurdjevic
Categories: Mathematics
Type: BOOK - Published: 1997 - Publisher: Cambridge University Press

DOWNLOAD EBOOK

Geometric control theory is concerned with the evolution of systems subject to physical laws but having some degree of freedom through which motion is to be con
Geometric Control of Mechanical Systems
Language: en
Pages: 741
Authors: Francesco Bullo
Categories: Science
Type: BOOK - Published: 2019-06-12 - Publisher: Springer

DOWNLOAD EBOOK

The area of analysis and control of mechanical systems using differential geometry is flourishing. This book collects many results over the last decade and prov
Sub-Riemannian Geometry
Language: en
Pages: 371
Authors: Ovidiu Calin
Categories: Mathematics
Type: BOOK - Published: 2009-04-20 - Publisher: Cambridge University Press

DOWNLOAD EBOOK

A comprehensive text and reference on sub-Riemannian and Heisenberg manifolds using a novel and robust variational approach.