Recent content by haji-tos
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Graduate Are these two optimization problems equivalent?
Hello, I need help please. I have the following optimization problem defined as \begin{equation} \begin{aligned} & (\mathbf{P1}) \quad \max_{\mathbf{z}} \quad \left| d -\sum_{n=1}^{N} \frac{c_n}{f_n + z_n} \right|^2 \\ & \text{subject to} \quad \sum_{n=1}^{N} \frac{|a_n|^2 \text{Re}(z_n)}{|f_n...- haji-tos
- Thread
- Equivalent Optimization
- Replies: 1
- Forum: General Math
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Graduate Proving an equation in a book about Periodic Structures
Great !! Thank you very much for your help ! I really appreciate it- haji-tos
- Post #7
- Forum: Electromagnetism
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Graduate Proving an equation in a book about Periodic Structures
I see, thank you very much for your quick reply. The thing is that, later on, it is said that for TE mode: V''=0, I''=0 and for the TM mode, V'=0, I'=0. Why is that ? Thank you again !- haji-tos
- Post #5
- Forum: Electromagnetism
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Graduate Proving an equation in a book about Periodic Structures
Hello, Thank you very much for the help. I'm struggling to prove another two equations which follows the previous proof. In the previous post it was proven that where The above terms are expressed in terms of the 2D dyadic (2 by 2) matrices. The eigenvectors and the corresponding...- haji-tos
- Post #3
- Forum: Electromagnetism
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Graduate Proving an equation in a book about Periodic Structures
Hello everyone, I am reading some book titled: Periodic Structures: Mode-Matching Approach and Applications in Electromagnetic Engineering. In Chapter 2, there is an equation as follows: where . Here the electric field is along the transverse x − y plane like the propagation vector kt. Now it...- haji-tos
- Thread
- Book equation
- Replies: 6
- Forum: Electromagnetism