Water Wave Propagation Over Uneven Bottoms: Linear wave propagation

Water Wave Propagation Over Uneven Bottoms: Linear wave propagation
Author :
Publisher : World Scientific
Total Pages : 508
Release :
ISBN-10 : 9810239947
ISBN-13 : 9789810239947
Rating : 4/5 (947 Downloads)

Book Synopsis Water Wave Propagation Over Uneven Bottoms: Linear wave propagation by : Maarten W. Dingemans

Download or read book Water Wave Propagation Over Uneven Bottoms: Linear wave propagation written by Maarten W. Dingemans and published by World Scientific. This book was released on 2000 with total page 508 pages. Available in PDF, EPUB and Kindle. Book excerpt:


Water Wave Propagation Over Uneven Bottoms: Linear wave propagation Related Books

Water Wave Propagation Over Uneven Bottoms: Linear wave propagation
Language: en
Pages: 508
Authors: Maarten W. Dingemans
Categories: Technology & Engineering
Type: BOOK - Published: 2000 - Publisher: World Scientific

GET EBOOK

Non-linear Wave Propagation
Language: en
Pages: 17
Authors:
Categories:
Type: BOOK - Published: 1997 - Publisher:

GET EBOOK

Water Wave Propagation Over Uneven Bottoms (In 2 Parts)
Language: en
Pages: 1015
Authors: Maarten W Dingemans
Categories: Technology & Engineering
Type: BOOK - Published: 1997-01-07 - Publisher: World Scientific

GET EBOOK

The primary objective of this book is to provide a review of techniques available for the problems of wave propagation in regions with uneven beds as they are e
Water Wave Propagation Over Uneven Bottoms
Language: en
Pages: 471
Authors: Maarten W. Dingemans
Categories: Science
Type: BOOK - Published: 1997 - Publisher: World Scientific Publishing Company Incorporated

GET EBOOK

The primary objective of this book is to provide a review of techniques available for the problems of wave propagation in regions with uneven beds as they are e
Water Wave Propagation Over Uneven Bottoms
Language: en
Pages: 102
Authors: James Thornton Kirby
Categories: Diffraction
Type: BOOK - Published: 1985 - Publisher:

GET EBOOK

In Part I of this report, a time dependent form of the reduced wave equation of Berkhoff is developed for the case of water waves propagating over a bed consist