Mechanics

  • Mechanics: Volume 1
    By L D Landau, E.M. Lifshitz

    Devoted to the foundation of mechanics, namely classical Newtonian mechanics, the subject is based mainly on Galileo's principle of relativity and Hamilton's principle of least action.

  • Mechanics
    By L D Landau, E.M. Lifshitz

    Devoted to the foundation of mechanics, namely classical Newtonian mechanics, the subject is based mainly on Galileo's principle of relativity and Hamilton's principle of least action.

  • Mechanics
    By John Hebborn, Jean Littlewood, Fred Norton

    A syllabus-specific textbook providing worked examples, exam-level questions and many practice exercises, in accordance to the new Edexcel AS and Advanced GCE specification.

  • Mechanics
    By John Hebborn, Jean Littlewood

    A syllabus-specific textbook providing worked examples, exam-level questions and many practice exercises, in accordance to the new Edexcel AS and Advanced GCE specification.

  • Mechanics
    By John Hebborn, Jean Littlewood

    A syllabus-specific textbook providing worked examples, exam-level questions and many practice exercises, in accordance to the new Edexcel AS and Advanced GCE specification.

  • Mechanics
    By B. Skalmierski

    The topics covered in this book present a comprehensive treatment of the subject providing a broader perspective to the meaning of mechanics, in the modern sense of the word.

  • Mechanics
    By DS Mathur

    DS Mathur. ORGANIC CHEMISTRY ( Solved 2000 Problems in Organic Chemistry ) For Competitive Examinations Arun Bahl CONTENTS : Principles of Bonding Principles of Reactions Isomerism . Alkanes⚫ Petroleum and Alternate Fuels ○ Alkenes ...

  • Mechanics: From Newton's Laws to Deterministic Chaos
    By Florian Scheck

    This book covers all topics in mechanics from elementary Newtonian mechanics, the principles of canonical mechanics and rigid body mechanics to relativistic mechanics and nonlinear dynamics.

  • Mechanics: From Newton's Laws to Deterministic Chaos
    By Florian A. Scheck

    Mechanics not only is the oldest branch of physics but was and still is the basis for all of theoretical physics. Quantum mechanics can hardly be understood, perhaps cannot even be formulated, without a good knowledge of general mechanics.

  • Mechanics: From Newton's Laws to Deterministic Chaos
    By Florian Scheck

    This book covers all topics in mechanics from elementary Newtonian mechanics, the principles of canonical mechanics and rigid body mechanics to relativistic mechanics and nonlinear dynamics.

  • Mechanics
    By J. P. Den Hartog

    This classic introductory text features hundreds of applications and design problems that illuminate fundamentals of trusses, loaded beams and cables, and related areas. Includes 334 answered problems.

  • Mechanics: From Newton's Laws to Deterministic Chaos
    By Florian Scheck

    This book covers all topics in mechanics from elementary Newtonian mechanics, the principles of canonical mechanics and rigid body mechanics to relativistic mechanics and nonlinear dynamics.

  • Mechanics: From Newton’s Laws to Deterministic Chaos
    By Florian Scheck

    This third edition is essential reading for those who want to become acquainted with classical mechanics, relativistic mechanics, and other relevant modern topics.

  • Mechanics: From Newton’s Laws to Deterministic Chaos
    By Florian A. Scheck

    A chapter on stability and chaos concludes the book, introducing topics such as the long-time behavior of dynamical flows, deterministic chaos, and chaotic motion in celestial mechanics.

  • Mechanics: An Extended Introduction
    By Shankar Balasubramanian, Ross Dempsey

    This book aims to present a self-contained survey of important topics in classical mechanics. Starting from basic mathematical foundations, Newtonian mechanics is developed with an emphasis on problem solving methods and advanced topics.

  • Mechanics: An Intensive Course
    By Ioan Merches, Masud Chaichian, Anca Tureanu

    An Intensive Course Masud Chaichian, Ioan Merches, Anca Tureanu. Fig. 2.1 The motion of a coin of radius a, rolling on a horizontal plane, as an example of non-integrable constraint. example, those given by (2.1.2), (2.1.4), (2.1.6). The ...