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(Ebook) Dynamics and optimal control of road vehicles 1st Edition by David JN Limebeer, Matteo Massaro ISBN 9780198825722 0198825722

  • SKU: EBN-50246126
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Authors:David J.N. Limebeer, Matteo Massaro.
Year:2018
Editon:First edition.
Publisher:Oxford University Press, USA
Language:english
File Size:21.85 MB
Format:pdf
ISBNS:9780198825722, 9780198825715, 0198825722, 0198825714
Categories: Ebooks

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(Ebook) Dynamics and optimal control of road vehicles 1st Edition by David JN Limebeer, Matteo Massaro ISBN 9780198825722 0198825722

(Ebook) Dynamics and optimal control of road vehicles 1st Edition by David JN Limebeer, Matteo Massaro - Ebook PDF Instant Download/Delivery: 9780198825722 ,0198825722
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Product details:

ISBN 10: 0198825722
ISBN 13: 9780198825722
Author: David JN Limebeer, Matteo Massaro

Dynamics and Optimal Control of Road Vehicles uniquely offers a unified treatment of tyre, car and motorcycle dynamics, and the application of nonlinear optimal control to vehicle-related problems within a single book. This is a comprehensive and accessible text that emphasises the theoretical aspects of vehicular modelling and control. The book focuses on two major elements. The first is classical mechanics and its use in building vehicle and tyre dynamics models. The second focus is nonlinear optimal control, which is used to solve a range of minimum-time and minimum-fuel, as well as track curvature reconstruction problems. As is known classically, all of this material is bound together by the calculus of variations and stationary principles. The treatment of this material is supplemented with a number of examples that were designed to highlight obscurities and subtleties in the theory.
 

(Ebook) Dynamics and optimal control of road vehicles 1st Edition Table of contents:

1. A History of Road Vehicles

1.1 Prehistory

1.1.1 Darwinian steering

1.1.2 The differential

1.2 Birth of the motor car

1.2.1 Early engines

1.2.2 Early road vehicles

1.2.3 Early car industry

1.3 Early bicycles

1.3.1 Driven bicycles

1.3.2 Transition to the ordinary

1.3.3 The ordinary

1.3.4 Rise of the safety bicycle

1.3.5 Further developments

1.4 Powered two-wheeled vehicles

1.4.1 First steam-powered machine

1.4.2 First motorcycle

14.3 Production motorcycles

1.5 Tyres

1.5.1 The first tyre

1.5.2 Detachable tyres

1.5.3 Tyre developments

2. Topics in Mechanics

2.1 Background

2.2 Equations of motion

2.2.1 Inertial reference frame

2.2.2 Newton's equations

2.2.3 Properties of the inertia tensor

2.2.4 Generalized coordinates

2.2.5 Constraints

2.2.6 Kinetic energy

2.2.7 Potential energy

2.2.8 Lagrange's equations

2.2.9 Lagrange's equations in quasi-velocities

2.3 Conservation laws

2.3.1 Energy

2.3.2 Linear momentum

2.3.3 Angular momentum

2.4 Hamilton's equations

2.4.1 Legendre transform

2.4.2 Canonical equations

2.4.3 Poisson brackets

2.5 Frames, velocity, and acceleration

2.6 Equilibria, stability, and linearization

2.7 Time-reversal symmetry and dissipation

2.8 Chaplygin's sleigh

2.8.1 T-symmetry of the Chaplygin sleigh

2.9 Dynamics of a rolling ball

2.9.1 Ball on an incline

2.9.2 Ball on an inclined turntable

2.10 Rolling disc

2.10.1 Introduction

2.10.2 Rolling constraints

2.10.3 Angular momentum balance

2.10.4 Equilibrium solutions

2.10.5 Lagrange's equation

2.10.6 Rolling stability

3. Tyres

3.1 Background

3.2 Tyre forces and slips

3.3 Sliding velocities

3.4 Steady-state behaviour: the brush model

3.4.1 Pure side slip

3.4.2 Pure longitudinal slip

3.4.3 Pure spin slip

3.4.4 Combined lateral and longitudinal slip

3.4.5 Combined lateral, longitudinal, and spin slip

3.4.6 Summary of analytical models

3.5 Steady-state behaviour: the `magic formula'

3.5.1 Pure slip

3.5.2 Combined slip

3.6 Behaviour in non-reference conditions

3.6.1 Effect of normal load

3.6.2 Effect of inflation pressure

3.6.3 Effect of road surface

3.6.4 Hydroplaning

3.6.5 Thermal effects

3.7 Unsteady behaviour: string model

3.7.1 Side slip and spin slip

3.7.2 Transfer function relationships

3.8 Unsteady magic formulae

3.8.1 Low-speed modelling

3.9 Advanced models

4. Precursory Vehicle Modelling

4.1 Background

4.2 Simple car model

4.2.1 Constant speed case

4.2.2 Accelerating and braking

4.2.3 Cornering

4.3 Timoshenko–Young bicycle

4.3.1 Introduction

4.3.2 Steering kinematics

4.3.3 Vehicle dynamics

4.3.4 Lagrange's equation

4.3.5 Linearized model

4.4 Lumped-mass bicycle

4.4.1 Equations of motion

4.5 Wheel shimmy

4.5.1 Simple case

4.5.2 A more realistic setup

4.6 Unicycle

5. The Whipple Bicycle

5.1 Background

5.2 Bicycle model

5.2.1 Model features

5.3 Linear in-plane dynamics

5.4 Linear out-of-plane dynamics

5.4.1 Intermediate variables

5.4.2 Equations of motion

5.4.3 Modal analysis

5.4.4 Gyroscopic influences

5.5 Control-theoretic implications

5.5.1 A feedback-system perspective

5.6 Model extensions

5.6.1 Acceleration

5.6.2 Frame flexibility

5.6.3 Pneumatic tyres

6. Ride Dynamics

6.1 Background

6.2 Road surface characteristics

6.3 Design objectives

6.4 Single-wheel-station model

6.4.1 Invariant equation

6.4.2 Interpolation constraints

6.4.3 State-space analysis

6.4.4 Suspension optimization

6.5 In-plane vehicle model

6.5.1 Invariant equations

6.5.2 Mode shapes

6.5.3 Reconciliation with single-wheel-station model

6.5.4 Transfer functions

6.5.5 Interpolation constraints

6.6 Full-vehicle model

6.6.1 Invariant equations

6.6.2 Mode shapes

6.6.3 Reconciliation with single-wheel-station model

6.6.4 Transfer functions

6.6.5 Rigid-chassis model

6.7 Further analysis

7. Advanced Vehicle Modelling

7.1 Background

7.2 Vehicle trim

7.2.1 Longitudinal load transfer in cars and motorcycles

7.2.2 Squat, dive, and pitch

7.2.3 Lateral load transfer in cars

7.2.4 Roll trim in motorcycles

7.3 Road modelling

7.3.1 Three-dimensional curves

7.3.2 Ribbons

7.3.3 Euler angles

7.4 Vehicle Positioning

7.5 Car modelling

7.5.1 Tyre friction

7.5.2 Load transfer

7.5.3 Non-negative tyre loads

7.5.4 Wheel torque distribution

7.5.5 Suspensions

7.5.6 Aerodynamic maps

7.6 Driver modelling

7.7 Motorcycle modelling

7.7.1 Tyre contact geometry

7.7.2 Side-slipping relaxed tyres

7.7.3 Structural flexibility

7.7.4 Rider

7.7.5 Aerodynamic forces

7.7.6 Suspensions

7.7.7 Power transmission

7.7.8 Motorcycle multibody model

7.7.9 Remarks on vibration modes

8. Optimal Control

8.1 Background

8.2 Fundamentals

8.3 Pontryagin minimum principle (PMP)

8.3.1 Unconstrained case

8.3.2 Boundary conditions

8.3.3 Constancy of the Hamiltonian

8.3.4 Bounded controls

8.3.5 Bounded states and controls

8.4 Dynamic programming

8.4.1 Dynamic programming recurrence formula

8.4.2 The Hamilton–Jacobi–Bellman equation

8.5 Singular arcs and bang–bang control

8.5.1 Example: Goddard's rocket

8.5.2 Example: braking wheel

8.5.3 Example: Fuller's problem

8.5.4 Regularization

8.6 Numerical methods for optimal control

8.6.1 Explicit simulation (time-marching)

8.6.2 Implicit simulation (collocation)

8.6.3 Indirect methods

8.6.4 Direct methods

8.6.5 KKT vs PMP

8.6.6 Mesh refinement

8.6.7 Example: track curvature reconstruction

9. Vehicular Optimal Control

9.1 Background

9.2 An illustrative example

9.2.1 Constant-incline case

9.2.2 Regenerative braking

9.2.3 Dissipative braking

9.3 Fuel-efficient driving

9.4 Formula One hybrid powertrain

9.4.1 Track model

9.4.2 Important three-dimensional influences

9.4.3 Powertrain

9.4.4 Vehicle model

9.4.5 Scaling

9.4.6 Non-smooth features

9.4.7 Regularization

9.4.8 Computing gradients

9.4.9 Problem setup

9.4.10 Results

9.5 Minimum time of a racing motorcycle

References

Main Index

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Tags: David JN Limebeer, Matteo Massaro, Dynamics, optimal control, road vehicles

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