Download e-book for iPad: Analysis Methods for RF, Microwave, and Millimeter-Wave by Cam Nguyen

By Cam Nguyen

ISBN-10: 0471017507

ISBN-13: 9780471017509

ISBN-10: 0471200670

ISBN-13: 9780471200673

Assemble the paintings of others within the box, write a e-book approximately it, improve it with a couple of mathematical appendices, ship it to the editor, and you will get two hundred pages+ of thick concept, void of sensible curiosity for the layout engineer.

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Extra info for Analysis Methods for RF, Microwave, and Millimeter-Wave Planar Transmission Line Structures

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70 C Note that ∂/∂n denotes the derivative with respect to the normal direction n. 71b where j D mn or kl. Imposing these conditions on Eq. 73b S S 30 FUNDAMENTALS OF ELECTROMAGNETIC THEORY for two different TM and TE modes, respectively, provided that they have different cutoff wave numbers; that is, they are nondegenerate modes. The relationship described by Eq. 73) is known as the orthogonality condition between the scalar potentials. It states that the scalar electric or magnetic potentials of two nondegenerate modes are always orthogonal to each other.

45 It is apparent that this closed-form Green’s function is only useful if the solution to the homogeneous differential Eq. 36) can be found within the interval [a, b]. As a demonstration of the procedure for finding the Green’s function in closed form, we consider a shielded microstrip line as shown in Fig. 2. The shield and strip are assumed to be perfect conductors, and the strip thickness is negligible. We assume there exists a current source J on the strip. We wish to find the closed-form Green’s function and the z component of the electric field, Ez .

71b where j D mn or kl. Imposing these conditions on Eq. 73b S S 30 FUNDAMENTALS OF ELECTROMAGNETIC THEORY for two different TM and TE modes, respectively, provided that they have different cutoff wave numbers; that is, they are nondegenerate modes. The relationship described by Eq. 73) is known as the orthogonality condition between the scalar potentials. It states that the scalar electric or magnetic potentials of two nondegenerate modes are always orthogonal to each other. It should be noted that, due to Neumann’s and Dirichlet’s conditions, this orthogonality only holds for waveguides with perfectly conducting walls.

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Analysis Methods for RF, Microwave, and Millimeter-Wave Planar Transmission Line Structures by Cam Nguyen


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