Differential equations for a trigger and a single vibrator with external action
- Autores: Kitaev А.Е.1
- 
							Afiliações: 
							- JSC Scientific and Production Association named after M.V. Frunze
 
- Edição: Volume 70, Nº 1 (2025)
- Páginas: 20-26
- Seção: ТЕОРИЯ РАДИОТЕХНИЧЕСКИХ ЦЕПЕЙ
- URL: https://rjeid.com/0033-8494/article/view/684118
- DOI: https://doi.org/10.31857/S0033849425010037
- EDN: https://elibrary.ru/HJOQJB
- ID: 684118
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		                                					Resumo
Numerical solutions of differential equations for a trigger on bipolar transistors in the presence of an external action are obtained. It is shown that the solutions have hysteresis properties. Differential equations for a single vibrator on bipolar transistors are derived and their numerical solutions are found.
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	                        Sobre autores
А. Kitaev
JSC Scientific and Production Association named after M.V. Frunze
							Autor responsável pela correspondência
							Email: kitaev_a_e@mail.ru
				                					                																			                												                	Rússia, 							Gagarina prosp., 174, Nizhnii Novgorod, 603951						
Bibliografia
- Aндронов А.А., Витт А.А., Хайкин С.Э. Теория колебаний. М.: ГИФМЛ, 1959.
- Kитаев А.Е. // РЭ. 2021. Т. 66. № 5. С. 483.
- Kитаев А.Е. // Радиотехника. 2020. № 1. С. 74.
- Kитаев А.Е. // Радиотехника. 2017. № 10. С. 189.
- Дубинов А.Е., Дубинова И.Д., Сайков С.К. W-функция Ламберта и ее применение в математических задачах физики. Саров: ФГУП «РФЯЦ-ВНИИЭФ», 2006.
- Banwell T.C., Jayakumar A. // Electronics Lett. 2000. V. 36. № 4. P. 291.
- Banwell T.C. // IEEE Trans. 2000. V. CS-I – 47. № 11. P. 1621.
- Gazquez J.A., Torrecillas B., Carmona J. et al. // AEU – Int. J. Electronics and Commun. 2021. V. 133. Article No. 153665.
- Степаненко И.П. Основы теории транзисторов и транзисторных схем. М.: Энергия, 1977.
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			Fig. 1. Trigger circuit (taking into account the capacitances of p-n junctions). Source E1(t) carries out a given external action on the circuit.
							
					
				
								
		
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			Fig. 2. Graph of collector-emitter voltage (solid line), resulting from the action of a sequence of short pulses with alternating polarity (dashed line).
							
					
				
								
		
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			Fig. 3. Graph of collector-emitter voltage (solid line), resulting from the action of a sequence of sawtooth pulses with alternating polarity (dashed line).
							
					
				
								
		
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			Fig. 4. Dependence of collector-emitter voltage on external action voltage (see Fig. 3 for the graph of external action voltage).
							
					
				
								
		
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			Fig. 5. Monostable multivibrator circuit. Sources E1(t) and E2(t) carry out external action on the circuit.
							
					
				
								
		
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			Fig. 7. Numerical solution for voltage Uк–э 1(t) in a monostable multivibrator without external influence.
							
					
				
								
		
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			Fig. 8. Numerical solution for voltage Uк–э 1(t) in a monostable multivibrator (solid line) with external influence E1(t) (dashed line).
							
					
				
								
		
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