4.8 Article

A General Method to Study Multiple Discontinuous Conduction Modes in DC-DC Converters With One Transistor and Its Application to the Versatile Buck Boost Converter

Journal

IEEE TRANSACTIONS ON POWER ELECTRONICS
Volume 37, Issue 11, Pages 13030-13046

Publisher

IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/TPEL.2022.3187963

Keywords

Conduction modes study; dc-dc converters; multidiode topologies; multiple discontinuous conduction modes (DCMs); versatile buck-boost (VBB) converter

Funding

  1. Agencia Nacional de Investigacion y Desarrollo (ANID) [ANID/FONDECYT/1191680]
  2. Millenium Institute on Green Ammonia as Energy Vector MIGA under Grant ANID/Millennium Science Initiative Program [ICN2021_023]
  3. SERC Chile [ANID/FONDAP/15110019]
  4. Ministerio de Ciencia, Innovacion y Universidades de Espana [MCI-20-PID2019-110483RB-I00, MCI-21-PDC2021-121242-I00]
  5. Principado de Asturias Government [SV-PA-21AYUD/2021/51931]
  6. FEDER
  7. ANID/PFECHA/Doctorado-Nacional [2019-21191663]

Ask authors/readers for more resources

This article presents a general method to study multiple discontinuous conduction modes (DCMs) in multidiode and multi-inductor converters. The method involves determining the number of DCMs and creating an n-dimensional space called k-space to describe the converter operation. It also identifies the borders between conduction modes and provides experimental verification.
The discontinuous conduction mode (DCM) is usually studied in single-diode and single-inductor converters, where only one DCM exists. However, multiple DCMs can appear in multidiode and multi-inductor topologies and the methodology to identify and characterize these multiple modes is not evident. In this article, a general method to study multiple DCMs is presented. The first step of the method consists in finding out the number n, which is the number of diodes conducting current passing exclusively through inductors when the transistor turns off. For a given n value, 2(n) possible conduction modes are expected: 1 continuous mode and 2(n)-1 DCMs. The second step is to create an n-dimensional space called k-space. In the k-space, the converter operation describes a straight line when the load changes. This straight line called converter trajectory passes through different n-dimensional enclosures. Each one of these enclosures represents a different conduction mode. The third step is to determine the borders between conduction modes which are subspaces of (n-1) dimensions. This method must be followed for both control strategies (i.e., open- and closed-loop controls). The proposed method is applied to the versatile buck-boost converter. Experimental results verify the theoretical analysis for all the identified conduction modes.

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