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(Cambridge Texts in Applied Mathematics) M. S. Howe-Theory of vortex sound-Cambridge University Press (2002).pdf

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(Cambridge Texts in Applied Mathematics) M. S. Howe-Theory of vortex sound-Cambridge University Press (2002).pdf

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(Cambridge Texts in Applied Mathematics) M. S. Howe-Theory of vortex sound-Cambridge University Press (2002).pdf

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Theory of Vortex Sound
Theory of Vortex Sound is an introduction to the theory of sound generated by
hydrodynamic flows. Starting with a review of elementary theoretical acoustics,
the book proceeds to a unified treatment of low Mach number vortex-surface
interaction noise in terms of pact Green’s function. Problems are pro-
vided at the end of each chapter, many of which can be used for extended student
projects, and a whole chapter is devoted to worked examples.
It is designed for a one-semester introductory course at the advanced un-
dergraduate or graduate levels. Great care is taken to explain underlying fluid
mechanical and acoustic concepts, and to describe as fully as possible the steps
in plicated derivation.
. Howe has been Professor in the Department of Aerospace and Mechanical
Engineering at Boston University since 1992. He is a Fellow of the Institute of
Acoustics (.) and of the Acoustical Society of America.
Cambridge Texts in Applied Mathematics
Maximum and Minimum Principles
M. J. Sewell
Solitons
P. G. Drazin and R. S. Johnson
The Kinematics of Mixing
J. M. Ottino
Introduction to Numerical Linear Algebra and Optimisation
Philippe G. Ciarlet
Integral Equations
David Porter and David S. G. Stirling
Perturbation Methods
E. J. Hinch
The Thermomechanics of Plasticity and Fracture
Gerard A. Maugin
Boundary Integral and Singularity Methods for Linearized Viscous Flow
C. Pozrikidis
Nonlinear Wave Processes in Acoustics
K. Naugolnykh and L. Ostrovsky
Nonlinear Systems
P. G. Drazin
Stability, Instability, and Chaos
Paul Glendinning
Applied Analysis of the Navier–Stokes Equations
C. R. Doering and J. D. Gibbon
Viscous Flow
H. Ockendon and J. R. Ockendon
Scaling, Self-Similarity, and Intermediate Asymptotics
G. I. Barenblatt
A First Course in the Numerical Analysis of Differential Equations
Arieh Iserles
Complex Variables: Introduction and Applicat