Re: [deal.II] Re: Thermoelastic Problem

2019-05-28 Thread Wolfgang Bangerth
On 5/24/19 2:46 AM, Muhammad Mashhood wrote: > Thank you for informative reply and posting this concern on the forum. I am > also interested in thermoelastic problem and new use of deal.ii. > My question is that other than the tutorial steps 26 & 18 or 20,21 & 22, is > there pre-developed

Re: [deal.II] Temperature osscilations for low thermal diffusivity materials

2019-05-28 Thread Muhammad Mashhood
Thanks for sharing the observations Chinedu. So far I am keeping the source term off for a while i.e. not needed currently. I am sharing the result and description in the attachment. On Tuesday, May 28, 2019 at 8:15:14 AM UTC+2, Chinedu Nwaigwe wrote: > > Wolfang is right. Negligible values

Re: [deal.II] Temperature osscilations for low thermal diffusivity materials

2019-05-28 Thread Muhammad Mashhood
Hi Prof. Wolfgang! Thank you for the response. Indeed the solution is quite reasonable and validated with analytical solution if diffusivity is kept bigger. Actually in my case I am using the metals and metallic alloys where the thermal diffusivity are of the range of 1e-5 to 1e-4 m^2/s (I

[deal.II] Thank you!

2019-05-28 Thread Martin Kronbichler
I would like to follow up on the announcement of this release by publicly saying again how much we appreciate the many contributions from those who have sent it code, bug reports, fixed grammar and typos, or have helped in any other way. Many thanks! The ChangeLog lists at least the following

[deal.II] deal.II version 9.1 released

2019-05-28 Thread Martin Kronbichler
Version 9.1.0 of deal.II, the object-oriented finite element library awarded the J. H. Wilkinson Prize for Numerical Software, has been released. It is available for free under an Open Source license from the deal.II homepage at    https://www.dealii.org/ The major changes of

Re: [deal.II] Temperature osscilations for low thermal diffusivity materials

2019-05-28 Thread Chinedu Nwaigwe
Wolfang is right. Negligible values of diffusion or thermal coefficients lead to a compete change in the physics of the problem. In that case if there are source terms the solution might become negative and if there is no source it will become steady. Things might get worse if advection term is