Author: Shumakov, A.V.
Paper Title Page
S03SRD09 Moscow University Race-Track Microtron Control System: Ideas and Development 140
 
  • A.S. Chepurnov, I.V. Gribov, S.Yu. Morozov, A.V. Shumakov, S.V. Zinoviev
    MSU, Moscow, Russia
 
  Moscow University race-track microtron (RTM) control system is a star-shape network of LSI-11 compatible microcomputers. Each of them is connected with RTM systems via CAMAC; optical fiber coupling is also used. Control system software is designed on Pascal-1, supplemented with real time modules and Macro. A unified real time technique and re-enterable data acquisition drivers allow to simplify development of control drivers and algorithms. Among the latter three main types are used: DDC methods, those, based on optimization technique and algorithms, applying models of microtron’s systems. Man-machine interface is based on concept of the "world of accelerator". It supports means to design, within hardware possibilities, various computer images of the RTM.  
DOI • reference for this paper ※ doi:10.18429/JACoW-ICALEPCS1991-S03SRD09  
About • Received ※ 11 November 1991 — Accepted ※ 20 November 1991 — Issued ※ 04 December 1992  
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S12FC04 Feedback Systems for Local Control of Race Track Microtron RF Accelerating Sections 424
 
  • A.S. Chepurnov, I.V. Gribov, S.Yu. Morozov, A.V. Shumakov, S.V. Zinoviev
    MSU, Moscow, Russia
 
  In order to obtain an electron beam with an excellent energy resolution and stable characteristics, a tight control of the amplitude and phase of the field in all rf accelerating sections is required. The high rf power level, dissipated in the accelerating section (AS), together with temperature dependence of the AS resonance frequency caused the creation of the original control system of resonance frequency. Amplitude, phase and resonance frequency local feedback control system have been designed. All systems are computer controlled analogue single loops. The control loops guarantee stable, repeatable amplitudes (10-1 relative error), phases (± 0.5°) of the rf fields in AS, resonance frequency of AS (± 2 kHz) and have optimal bandwidth. A model of feedback loops has been developed that agrees well with measurements.  
DOI • reference for this paper ※ doi:10.18429/JACoW-ICALEPCS1991-S12FC04  
About • Received ※ 02 December 1991 — Accepted ※ 02 January 1992 — Issued ※ 04 December 1992  
Cite • reference for this paper using ※ BibTeX, ※ LaTeX, ※ Text/Word, ※ RIS, ※ EndNote (xml)