I checked my basis functions and its gradients and seem to be correct
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Hello Jordi:
I also joined "The Finite Element Method for problems in physics" in Coursera and I had the same problem. I solved it switching back to version 8.2.1 of deal.II library. With version 8.5.0, the latest available at that time, it did not work fine. I don’t know the root cause.
I also think there is a mentoring problem with this particular course; a new video should have been posted to clarify the changes required to make the assignment work with the current versions of deal.II.
Nevertheless I still think "The Finite Element Method for problems in physics" in Coursera is highly recommendable.
Best wishes for 2020.
Curro Trigo
To view this discussion on the web visit https://groups.google.com/d/msgid/dealii/75B2F41E-2A31-49E9-BBB6-5B165B871BB7%40gmail.com.
Hello Jordi:
I also joined "The Finite Element Method for problems in physics" in Coursera and I had similar problems. I worked them around by switching back to version 8.2.1 of deal.II library. With version 8.5.0, the latest available at that time, it did not work fine. I don’t know the root cause.
I also think there is a mentoring problem with this particular course; a new video should have been posted to clarify the changes required to make the assignment work with the current versions of deal.II.
Nevertheless I still think "The Finite Element Method for problems in physics" in Coursera is highly recommendable.
Best wishes for 2020.
Curro Trigo
Dear Jordi,Firstly, welcome to the forum. Well, as this is a course assignment I think that its fair to assume that some course mentor should be available to guide you toward the solution to the problem. You say that you’ve had no luck on the course site forum — that’s a bit poor. Anyway, I wouldn’t want to give away the answer, but after skimming through your code and seeing your comment thatI checked my basis functions and its gradients and seem to be correctI would say that you’re looking in the right sorts of places for the problem. Remember that in the finite element method we use basis functions to approximate the solution, and these need to evaluated in certain places where we form approximations for certain calculations. You’ve seem to have the “evaluated” part sorted, but what about the other part? What might need to change when you move from linear to higher order shape functions in order to ensure that those approximate calculations are performed accurately?I hope that my somewhat cryptic response will give you a nudge in the right direction. Oh, and I also hope that you take a look at our tutorial programs sometime to see how we typically code up FEM problems. It’s good to get a hand on the basics, but you might be pleased to know that the deal.II library does most of this for you in a clean and easy to understand manner.Best,Jean-Paul
On 28 Dec 2019, at 02:01, Jordi Parra Porcar <jordipar...@gmail.com> wrote:
Dear all,I am new to this group. I wanted to ask for some help as I am unable to find the solution to a problem.I am following a course in Coursera called "The Finite Element Method for problems in physics". The course first assignment it is about coding with dealii.I have posted in the Coursera forum but got no answer so, I am trying by here just to see if I am lucky and someone give me a hand.The issue that I have is that I can only solve the problem with 1st order basis functions as with quadratic and cubic basis functions it gives me an error related with the K global matrix.I have been going around discussions but still unable to find where is the problem. I checked my basis functions and its gradients and seem to be correct.I uploaded all the files related to the problem. Now the ./main executes the problem=1 with order=1, that is the linear basis function.Thank you all in advance and happy ending of the year!Jordi,
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Dear Jordi,Firstly, welcome to the forum. Well, as this is a course assignment I think that its fair to assume that some course mentor should be available to guide you toward the solution to the problem. You say that you’ve had no luck on the course site forum — that’s a bit poor. Anyway, I wouldn’t want to give away the answer, but after skimming through your code and seeing your comment thatI checked my basis functions and its gradients and seem to be correctI would say that you’re looking in the right sorts of places for the problem. Remember that in the finite element method we use basis functions to approximate the solution, and these need to evaluated in certain places where we form approximations for certain calculations. You’ve seem to have the “evaluated” part sorted, but what about the other part? What might need to change when you move from linear to higher order shape functions in order to ensure that those approximate calculations are performed accurately?I hope that my somewhat cryptic response will give you a nudge in the right direction. Oh, and I also hope that you take a look at our tutorial programs sometime to see how we typically code up FEM problems. It’s good to get a hand on the basics, but you might be pleased to know that the deal.II library does most of this for you in a clean and easy to understand manner.Best,Jean-Paul
On 28 Dec 2019, at 02:01, Jordi Parra Porcar <jordipar...@gmail.com> wrote:
Dear all,I am new to this group. I wanted to ask for some help as I am unable to find the solution to a problem.I am following a course in Coursera called "The Finite Element Method for problems in physics". The course first assignment it is about coding with dealii.I have posted in the Coursera forum but got no answer so, I am trying by here just to see if I am lucky and someone give me a hand.The issue that I have is that I can only solve the problem with 1st order basis functions as with quadratic and cubic basis functions it gives me an error related with the K global matrix.I have been going around discussions but still unable to find where is the problem. I checked my basis functions and its gradients and seem to be correct.I uploaded all the files related to the problem. Now the ./main executes the problem=1 with order=1, that is the linear basis function.Thank you all in advance and happy ending of the year!Jordi,
--
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Jean-Paul
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