Skip to main content Accessibility help

We use cookies to distinguish you from other users and to provide you with a better experience on our websites. Close this message to accept cookies or find out how to manage your cookie settings.

Login Alert

Cancel

Log in

×

Register

Log In

(0) Cart

Back to search results

Home
Search

Search Results

Refine search

Access:

Only show content I have access to (0)

Content type:

Articles (2)

Chapters (1)

Author:

Publication date:

Last 3 years (1)

Over 3 years (2)

From year:

To year:

Apply From and To filters

Subject: Show more

Mathematics (2)

Earth and Environmental Sciences (1)

Engineering (1)

Statistics and Probability (1)

Actions for selected content:

Select all | Deselect all

View selected items
Save to my bookmarks
Export citations
Download PDF (zip)
Save to Kindle
Save to Dropbox
Save to Google Drive
Save content to
To save content items to your account, please confirm that you agree to abide by our usage policies. If this is the first time you use this feature, you will be asked to authorise Cambridge Core to connect with your account. Find out more about saving content to .

To save content items to your Kindle, first ensure [email protected] is added to your Approved Personal Document E-mail List under your Personal Document Settings on the Manage Your Content and Devices page of your Amazon account. Then enter the ‘name’ part of your Kindle email address below. Find out more about saving to your Kindle.

Note you can select to save to either the @free.kindle.com or @kindle.com variations. ‘@free.kindle.com’ emails are free but can only be saved to your device when it is connected to wi-fi. ‘@kindle.com’ emails can be delivered even when you are not connected to wi-fi, but note that service fees apply.

Find out more about the Kindle Personal Document Service.

Please be advised that item(s) you selected are not available.
You are about to save
Your Kindle email address

Please provide your Kindle email.

@free.kindle.com @kindle.com (service fees apply)

By using this service, you agree that you will only keep content for personal use, and will not openly distribute them via Dropbox, Google Drive or other file sharing services

Save Search

You can save your searches here and later view and run them again in "My saved searches".

Search Title: required Please provide a title, maximum of 40 characters.

Cancel

×

3 results

Appendix A: - Introduction to Potential Flow Theory
Bernard Molin, École Centrale de Marseille and NTNU: Norwegian University of Science and Technology
Book:

Offshore Structure Hydrodynamics

Published online:

31 January 2023

Print publication:

05 January 2023, pp 373-388
- Chapter
- - Get access
    
    Check if you have access via personal or institutional login
    
    Log in Register
- Export citation
Summary

The basic equations in fluid mechanics are briefly recalled, starting from the Navier–Stokes equations for an incompressible fluid. Potential flow theory is quickly introduced, together with the generic boundary value problem satisfied by the velocity potential. Applications are made to a few basic cases, such as uniform accelerated flow around a cylinder and the waves generated by a piston wavemaker.

On Lipschitz truncations of Sobolev functions (with variable exponent) and their selected applications
Lars Diening, Josef Málek, Mark Steinhauer
Journal:

ESAIM: Control, Optimisation and Calculus of Variations / Volume 14 / Issue 2 / April 2008

Published online by Cambridge University Press:

20 March 2008, pp. 211-232

Print publication:

April 2008
- Article
- - Get access
    
    Check if you have access via personal or institutional login
    
    Log in Register
- Export citation
We study properties of Lipschitz truncations of Sobolev functions with constant and variable exponent.As non-trivial applications we use the Lipschitz truncations to provide a simplified proof of an existence result for incompressible power-law like fluids presented in[Frehse et al., SIAM J. Math. Anal34 (2003) 1064–1083]. We also establish new existence results to a class of incompressible electro-rheological fluids.

Random measures and their application to motion in an incompressible fluid
Sidney C. Port, Charles J. Stone
Journal:

Journal of Applied Probability / Volume 13 / Issue 3 / September 1976

Published online by Cambridge University Press:

14 July 2016, pp. 498-506

Print publication:

September 1976
- Article
- - Get access
    
    Check if you have access via personal or institutional login
    
    Log in Register
- Export citation
A generalization of a theorem of Geman and Horowitz concerning random measures is obtained. Their theorem in turn is used to extend a well-known result of Lumley, which asserts that for homogeneous turbulence in an incompressible fluid the probability distributions of the Eulerian and Lagrangian velocities coincide with each other at all times.

Recommend this

Email your librarian or administrator to recommend adding this to your organisation's collection.

Your name * Please enter your name

Your email address * Please enter a valid email address.

Who would you like to send this to *

Optional message

This site is protected by reCAPTCHA and the Google Privacy Policy and Terms of Service apply.

×

Our Site

Accessibility
Contact & Help
Legal Notices

Our Platforms

Cambridge Core
Cambridge Open Engage
Cambridge Higher Education

Our Products

Journals
Books
Elements
Textbooks
Courseware

Join us online

Location

Please choose a valid location.

Rights & Permissions
Copyright
Privacy Notice
Terms of Use
Cookies Policy

Cambridge University Press 2024

Cancel

Confirm

×

Search Results

Refine search

Refine search

Actions for selected content:

Save Search

3 results

Appendix A: - Introduction to Potential Flow Theory

Summary

On Lipschitz truncations of Sobolev functions (with variable exponent) and their selected applications

Random measures and their application to motion in an incompressible fluid