Muutke küpsiste eelistusi

E-raamat: Concepts and Formulations for Spatial Multibody Dynamics

  • Formaat - PDF+DRM
  • Hind: 55,56 €*
  • * hind on lõplik, st. muud allahindlused enam ei rakendu
  • Lisa ostukorvi
  • Lisa soovinimekirja
  • See e-raamat on mõeldud ainult isiklikuks kasutamiseks. E-raamatuid ei saa tagastada.

DRM piirangud

  • Kopeerimine (copy/paste):

    ei ole lubatud

  • Printimine:

    ei ole lubatud

  • Kasutamine:

    Digitaalõiguste kaitse (DRM)
    Kirjastus on väljastanud selle e-raamatu krüpteeritud kujul, mis tähendab, et selle lugemiseks peate installeerima spetsiaalse tarkvara. Samuti peate looma endale  Adobe ID Rohkem infot siin. E-raamatut saab lugeda 1 kasutaja ning alla laadida kuni 6'de seadmesse (kõik autoriseeritud sama Adobe ID-ga).

    Vajalik tarkvara
    Mobiilsetes seadmetes (telefon või tahvelarvuti) lugemiseks peate installeerima selle tasuta rakenduse: PocketBook Reader (iOS / Android)

    PC või Mac seadmes lugemiseks peate installima Adobe Digital Editionsi (Seeon tasuta rakendus spetsiaalselt e-raamatute lugemiseks. Seda ei tohi segamini ajada Adober Reader'iga, mis tõenäoliselt on juba teie arvutisse installeeritud )

    Seda e-raamatut ei saa lugeda Amazon Kindle's. 

This book will be particularly useful to those interested in multibody simulation (MBS) and the formulation for the dynamics of spatial multibody systems. The main types of coordinates that can be used in the formulation of the equations of motion of constrained multibody systems are described. The multibody system, made of interconnected bodies that undergo large displacements and rotations, is fully defined.
Readers will discover how Cartesian coordinates and Euler parameters are utilized and are the supporting structure for all methodologies and dynamic analysis, developed within the multibody systems methodologies. The work also covers the constraint equations associated with the basic kinematic joints, as well as those related to the constraints between two vectors.
The formulation of multibody systems adopted here uses the generalized coordinates and the Newton-Euler approach to derive the equations of motion. This formulation results in the establishment of a mixed set of differential and algebraic equations, which are solved in order to predict the dynamic behavior of multibody systems. This approach is very straightforward in terms of assembling the equations of motion and providing all joint reaction forces.
The demonstrative examples and discussions of applications are particularly valuable aspects of this book, which builds the reader’s understanding of fundamental concepts.

Arvustused

In the present book the author reviews the basic background of the issue of spatial multibody dynamics, presenting the fundamental concepts and formulations. Every chapter contains an abstract and ends with a list of references. After reading this book the reader will be convinced that the intended audience for it consists of mechanical and control scientists and engineers as well as graduate and Ph.D. students involved in the theory and applications of space multibody systems. (Clementina D. Mladenova, Mathematical Reviews, March, 2016)

The book may be useful to senior undergraduate/beginning graduate students in mechanical engineering and robotics. It is well written and easy to read. (Teodor Atanackovi, zbMATH 1339.70006, 2016)

1 Definition of Multibody System
1(4)
References
3(2)
2 Fundamental Concepts in Multibody Dynamics
5(6)
References
9(2)
3 Global and Local Coordinates
11(4)
References
14(1)
4 Euler Angles, Bryant Angles and Euler Parameters
15(8)
References
22(1)
5 Angular Velocity and Acceleration
23(4)
References
26(1)
6 Vector of Coordinates, Velocities and Accelerations
27(4)
References
29(2)
7 Kinematic Constraint Equations
31(6)
References
35(2)
8 Basic Constraints Between Two Vectors
37(6)
References
41(2)
9 Kinematic Joints Constraints
43(6)
References
48(1)
10 Equations of Motion for Constrained Systems
49(6)
References
52(3)
11 Force Elements and Reaction Forces
55(6)
References
59(2)
12 Methods to Solve the Equations of Motion
61(6)
References
66(1)
13 Integration Methods in Dynamic Analysis
67(8)
References
74(1)
14 Correction of the Initial Conditions
75(4)
References
78(1)
15 Demonstrative Example of Application
79
References
82