Analytical Mechanics

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advanced mechanics problems
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Constraint Force
continuous systems
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Effective Potential
Effective Potential Energy
Elementary Displacements
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Euler Lagrange Equations
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graduate physics textbook
Hamilton Jacobi Equation
Hamilton's Canonical Equations
Hamilton's Principle
Jacobi Elliptic Functions
Lagrange Equations
Lagrangian Density
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Ordinary Differential Equations
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stability analysis
tensor applications
variational principles in physics
vector calculus
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Product details

  • ISBN 9781482239393
  • Weight: 794g
  • Dimensions: 178 x 254mm
  • Publication Date: 26 Aug 2014
  • Publisher: Taylor & Francis Inc
  • Publication City/Country: US
  • Product Form: Hardback
  • Language: English
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Giving students a thorough grounding in basic problems and their solutions, Analytical Mechanics: Solutions to Problems in Classical Physics presents a short theoretical description of the principles and methods of analytical mechanics, followed by solved problems. The authors thoroughly discuss solutions to the problems by taking a comprehensive approach to explore the methods of investigation. They carefully perform the calculations step by step, graphically displaying some solutions via Mathematica® 4.0.

This collection of solved problems gives students experience in applying theory (Lagrangian and Hamiltonian formalisms for discrete and continuous systems, Hamilton-Jacobi method, variational calculus, theory of stability, and more) to problems in classical physics. The authors develop some theoretical subjects, so that students can follow solutions to the problems without appealing to other reference sources. This has been done for both discrete and continuous physical systems or, in analytical terms, systems with finite and infinite degrees of freedom. The authors also highlight the basics of vector algebra and vector analysis, in Appendix B. They thoroughly develop and discuss notions like gradient, divergence, curl, and tensor, together with their physical applications.

There are many excellent textbooks dedicated to applied analytical mechanics for both students and their instructors, but this one takes an unusual approach, with a thorough analysis of solutions to the problems and an appropriate choice of applications in various branches of physics. It lays out the similarities and differences between various analytical approaches, and their specific efficiency.

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