By Thierry Meynard
Shows how the innovations of vectorization and layout mask can be utilized to aid the dressmaker in evaluating diverse designs and making the ideal offerings. The e-book addresses sequence and parallel multicell conversion at once, and the innovations will be generalized to explain different topologies.
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Additional resources for Analysis and Design of Multicell DCDC Converters Using Vectorized Models
As can be seen from the figure, star-connection blocks are required on the HV side and between the inductor and the capacitor of the filter to connect to a single source and a single load. 14. Such a macrocell block is very interesting, however it is difficult to vary nP and nS and obtain meaningful simulation results because most of the parameters of the circuit must be adapted when the macro-commutation cell is resized. For this reason, some blocks with masks able to perform an automatic pre-design will be described in the following for the control loops, the filter and the magnetic components.
NS components between terminals A and B, and gives access to the nP A-nodes of the first element of each line, and to the nP B-nodes of the last element of each line. 9. 10 corresponding to the particular case of paralleling two three-cell flying capacitor legs. 10. 11) is composed of one capacitor and two switches 30 Analysis and Design of Multicell DC/DC Converters using Vectorized Models controlled with complementary signals. The top semiconductors of all cells are connected in series which is done using a first series connection block.
6) What is this circuit, and where should nS and nP be defined? 36 Analysis and Design of Multicell DC/DC Converters using Vectorized Models 7) What is the difference with this circuit? – To get the right answer, not only the waveforms in the scope should be considered. For example, the current in the voltage source(s) should be observed. 8) How can the following circuit be vectorized with one star-connection and one series connection block? 1. General principle The modulator is a good example to illustrate the power of the concept of vectorization.