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Brandon Bartlett, the fictional mayor of Portland in my novel Sherwood Nation, is addicted to playing video games. In a city he's all but lost... Continue »
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25 Remote Warehouse Mathematics- Differential Equations

This title in other editions

Aeroelasticity: The Continuum Theory

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Aeroelasticity: The Continuum Theory Cover

 

Synopses & Reviews

Publisher Comments:

The author's approach is one of continuum models of the aerodynamic flow interacting with a flexible structure whose behavior is governed by partial differential equations. Both linear and nonlinear models are considered although much of the book is concerned with the former while keeping the latter clearly in view. A complete chapter is also devoted to nonlinear theory. The author has provided new insights into the classical inviscid aerodynamics and raises novel and interesting questions on fundamental issues that have too often been neglected or forgotten in the development of the early history of the subject. The author contrasts his approach with discrete models for the unsteady aerodynamic flow and the finite element model for the structure. Much of the aeroelasticity has been developed with applications formerly in

Synopsis:

Aeroelasticity deals with the dynamics of an elastic structure in airflow with primary focus on the endemic instability of the structure called 'Flutter' that occurs at high enough speed. This book presents the 'Continuum Theory' in contrast to extant literature which is computational. Continuum theory provides answers to 'What If' questions which numerical codes cannot. It makes possible precise definitions-such as what is 'Flutter Speed'. Physical phenomena-such as Transonic Dip for example-can be captured by simple closed form formulae. And above all it can help develop intuition based on a better understanding of the phenomena of interest. Like any mathematical theory it enables a degree of generality and qualitative conclusions, increasing insight.

Table of Contents

Introduction.- Dynamics of Wing Structure.- The Air Flow Model.- The Steady State HStatic L Solution of the Aeroelastic Equation.- Linear Aeroelasticity Theory  The Possio Integral Equation.- NonLinear Aeroelasticity Theory in 2 D Aerodynamics Flutter As LCO.- Viscous Flow Theory.-Optimal Control Theory : Flutter Suppression.- Aeroelastic Gust Response.-

Product Details

ISBN:
9781461436089
Author:
Balakrishnan, Av
Publisher:
Springer
Author:
Balakrishnan, A. V.
Subject:
Functional Analysis
Subject:
Aeroelasticty
Subject:
Axial Flow ; Palatal Flutter
Subject:
Conservation laws
Subject:
Fixed Wing Aircraft
Subject:
Possio Equation; Euler Full Potential Equation
Subject:
Engineering design
Subject:
Continuum Mechanics and Mechanics of Materials
Subject:
Fluid- and Aerodynamics
Subject:
PARTIAL DIFFERENTIAL EQUATIONS
Subject:
Mathematics-Differential Equations
Copyright:
Edition Description:
2012
Publication Date:
20120501
Binding:
HARDCOVER
Language:
English
Pages:
411
Dimensions:
235 x 155 mm

Related Subjects

Engineering » Mechanical Engineering » General
Health and Self-Help » Health and Medicine » Medical Specialties
Reference » Science Reference » Technology
Science and Mathematics » Mathematics » Differential Equations
Science and Mathematics » Mathematics » Functional Analysis
Science and Mathematics » Mathematics » Physics
Science and Mathematics » Physics » Fluid Mechanics
Transportation » Aviation » General

Aeroelasticity: The Continuum Theory New Hardcover
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Product details 411 pages Springer - English 9781461436089 Reviews:
"Synopsis" by , Aeroelasticity deals with the dynamics of an elastic structure in airflow with primary focus on the endemic instability of the structure called 'Flutter' that occurs at high enough speed. This book presents the 'Continuum Theory' in contrast to extant literature which is computational. Continuum theory provides answers to 'What If' questions which numerical codes cannot. It makes possible precise definitions-such as what is 'Flutter Speed'. Physical phenomena-such as Transonic Dip for example-can be captured by simple closed form formulae. And above all it can help develop intuition based on a better understanding of the phenomena of interest. Like any mathematical theory it enables a degree of generality and qualitative conclusions, increasing insight.
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