Introduction to unsteady aerodynamics and dynamic aeroelasticity
Language: English Publication details: Springer 2024 SwitzerlandDescription: xxiii, 831pISBN:- 9783031500534
- 629.1 D392i
Item type | Current library | Collection | Call number | Status | Date due | Barcode | Item holds | |
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PK Kelkar Library, IIT Kanpur | General Stacks | 629.1 D392i (Browse shelf(Opens below)) | Available | A186612 |
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629.1 An23i INTRODUCTION TO FLIGHT | 629.1 As35e ENGINEERING ANALYSIS OF FLIGHT VEHICLES | 629.1 As35e ENGINEERING ANALYSIS OF FLIGHT VEHICLES | 629.1 D392i Introduction to unsteady aerodynamics and dynamic aeroelasticity | 629.1 D613A AIRCRAFT ENGINEERING PRINCIPLES | 629.1 F962k FUNDAMENTALS OF SOLID-PROPELLANT COMBUSTION | 629.1 Il1g v.1 Global satellite meteorological observation (GSMO) theory [v.1] |
Aeroelasticity is an essential discipline for the design of airplanes, unmanned systems, and innovative configurations.
This book introduces the subject of unsteady aerodynamics and dynamic aeroelasticity by presenting industry-standard techniques, such as the Doublet Lattice Method for nonplanar wing systems. “Introduction to Unsteady Aerodynamics and Dynamic Aeroelasticity'' is a useful reference for aerospace engineers and users of NASTRAN and ZAERO but is also an excellent complementary textbook for senior undergraduate and graduate students.
The theoretical material includes:
· Fundamental equations of aerodynamics.
· Concepts of Velocity and Acceleration Potentials.
· Theory of small perturbations.
· Virtual displacements and work, Hamilton's Principle, and Lagrange's Equations.
· Aeroelastic equations expressed in the time, Laplace, and Fourier domains.
· Concept of Generalized Aerodynamic Force Matrix.
· Complete derivation of the nonplanar kernel for unsteady aerodynamic analyses.
· Detailed derivation of the Doublet Lattice Method.
· Linear Time-Invariant systems and stability analysis.
· Rational function approximation for the generalized aerodynamic force matrix.
· Fluid-structure boundary conditions and splining.
· Root locus technique.
· Techniques to find the flutter point: k, k-E, p-k, non-iterative p-k, g, second-order g, GAAM, p, p-L, p-p, and CV methods.
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