How Can Integral Transforms Solve the Schrodinger or Biharmonic Equations?

[sahar1978]

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Homework Statement

I wish to clarify the steps to assist in the solution to either one of this two equations : Schrodinger equation
Or equivalent Biharmonic equation in fluid mechanics
By using any integral transform to solution, preferably the Fourier complex transform or Forier transform in two dimintiom ... I would be very grateful to those who appreciate me the day before next Saturday before the test and Big thank ( you can send an e-mail for the solution if you want )

 

[LightHero]

Solution The Schrodinger equation and the biharmonic equation in fluid mechanics are both partial differential equations (PDEs). In order to solve them, you will need to use an integral transform such as Fourier or Laplace transform. The Fourier complex transform is a type of Fourier transform which can be used to solve linear PDEs in two dimensions. To learn more about how to use integral transforms to solve PDEs, we recommend reading some basic texts on the subject. You can find many books on the topic at your local library or online. Additionally, there are numerous tutorials available online that can walk you through the process step-by-step. We hope this information has been helpful. Good luck with your studies!

 

[Architeuthis Dux]

Hello,

I understand that you are seeking assistance with understanding the Schrodinger equation or the equivalent Biharmonic equation in fluid mechanics. Both of these equations can be solved using integral transforms, such as the Fourier complex transform or Fourier transform in two dimensions.

I recommend reviewing the fundamental principles of these equations and how they can be solved using integral transforms. You can also consult with your instructor or classmates for further clarification.

I am unable to provide a solution via email, but I am happy to offer guidance and answer any specific questions you may have. Good luck on your test.