Introduction to Unsteady Aerodynamics and Dynamic Aeroelasticity

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 wi...

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שמור ב:
מידע ביבליוגרפי
מחבר ראשי: Demasi, Luciano (Author)
מחבר תאגידי: SpringerLink (Online service)
פורמט: אלקטרוני ספר אלקטרוני
שפה:אנגלית
יצא לאור: Cham : Springer Nature Switzerland : Imprint: Springer, 2024.
מהדורה:1st ed. 2024.
נושאים:
גישה מקוונת:https://doi.org/10.1007/978-3-031-50054-1
תגים: הוספת תג
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תוכן הענינים:
  • Finite-Part Integrals
  • Convolution and Duhamel Integrals
  • Laplace and Fourier Transforms
  • Review of the Least Square Method
  • Vector Identities Used in Aerodynamics
  • Reynolds Transport Theorem, Isentropic, Continuity, and Momentum Equations
  • Vorticity, and Kelvin’s Circulation Theorem
  • Velocity Potential
  • The Biot Savart Law for Incompressible Fluids
  • The Fluid-Structure Boundary Condition
  • The Aerodynamic Force for the Steady Incompressible Ideal Flow
  • Small Perturbation Theory
  • Small Perturbation Acceleration Potential
  • Compressible Fluid at Rest
  • Compressible Fluid in Motion
  • Compressible Fluid in Motion: the Doublet Solution
  • Theoretical Aerodynamic Modeling of Wings
  • Steady Incompressible Ideal Flow and Modeling of Finite Wings
  • Two-Dimensional Unsteady Incompressible Flow
  • Harmonic Motion, Reduced Frequency, and Kernel
  • The Generalized Aerodynamic Force for the Continuous System
  • Finite-Element Time Domain Aeroelastic Equations
  • Laplace and Fourier Transformed Discrete Aeroelastic Equations
  • The Unsteady Kernel
  • Industry Standard Doublet Lattice Implementation
  • Structural Dynamics: the Concept of Free Vibration Modes
  • From the Structural Mesh to the Aerodynamic Mesh: Splining
  • Generalized Aerodynamic Force Matrix and Rational Function Approximation
  • Equations of Motion in the Laplace Domain with the Use of Rational Function Approximation
  • Stability Analysis in the Laplace Domain
  • Linear Time-Invariant Systems and Stability
  • Linear Time-Invariant Aeroelastic Systems
  • Classical Flutter, State Space Model, and Root Locus
  • Introduction to the Concept of Body Freedom Flutter
  • An Introduction to Nonlinear Aeroelasticity
  • An Introduction to Nonlinear Dynamics.