-
-
May 19, 2021 at 8:28 am
sripadarajak
SubscriberIt is said that when Reynold's number is much lesser than 1 then convective terms can be removed/neglected. Simulations involving capillary flow where Re << 1, is computation is done with convective terms being removed or neglected?
May 19, 2021 at 9:41 amDrAmine
Ansys EmployeeFluent is general purpose CFD Code: we are solving all parts and we are not neglecting anything based on Reynolds Number. Convective terms are always solved for and discretized. If you want to avoid that: use UDS and UDF's.
May 19, 2021 at 10:05 amsripadarajak
Subscriber- Thank you for your quick reply. Typically, when we linearize the PDE's second order terms are neglected. So, when you say convective terms are not neglected, then computation is done without linearizing the basic PDEs (N-S equations) ?
May 19, 2021 at 10:59 amDrAmine
Ansys EmployeeI am not saying that: we are linearizing the PDE's and we end up with general formula a_p*phi_p= Sum of a_neighbour*phi_neigbour + Source. Please consult the Fluent Theory Guide and any Text Book on Numerical Methods.
May 20, 2021 at 7:58 amaitor.amatriain
Subscriberthe topic of linearizing PDEs is very broad. You can linearize many things: the original PDE, a perturbated PDE, the original PDE is weak form, the discretized PDE...
Convective terms can be neglected when Re<<1, but I see no advantage of doing that; indeed, in a flow where viscous terms are dominant one does not expect numerical problems. In the opposite case (Re>>1) , the story is totally different.
Viewing 4 reply threads- The topic ‘Does FLUENT use linearized Navier-Stokes equation with all convection terms removed?’ is closed to new replies.
Ansys Innovation SpaceTrending discussionsTop Contributors-
3597
-
1243
-
1092
-
1068
-
953
Top Rated Tags© 2025 Copyright ANSYS, Inc. All rights reserved.
Ansys does not support the usage of unauthorized Ansys software. Please visit www.ansys.com to obtain an official distribution.
-

Ansys Assistant

Welcome to Ansys Assistant!
An AI-based virtual assistant for active Ansys Academic Customers. Please login using your university issued email address.

Hey there, you are quite inquisitive! You have hit your hourly question limit. Please retry after '10' minutes. For questions, please reach out to ansyslearn@ansys.com.
RETRY