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电流模式控制器的斜率补偿

电流模式控制器的斜率补偿
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2015-10-10 23:01
函数解析几何几何作图
该范例演示了电流模式控制器中的斜率补偿原理。涉及的核心数学概念包括线性关系和比例。通过使用GeoGebra命令如Point, Segment, Line, PolyLine, Intersect等，构建了斜率补偿的几何模型。适合电气工程和控制理论的学习者。

GeoGebra 命令及参数

  1. Point(yAxis) → A
  2. Segment(A, B) → a
  3. Point(a) → C
  4. Segment(C, D) → b
  5. Point(yAxis) → E
  6. Segment(E, F) → c
  7. Point(a) → G
  8. Point(c) → H
  9. Segment(G, H) → d
  10. Segment(I, J) → e
  11. Point(a) → K
  12. Point(c) → L
  13. Segment(K, L) → f
  14. Point(a) → M
  15. Point(c) → N
  16. Segment(M, N) → g
  17. Point(a) → O
  18. Point(c) → P
  19. Point(a) → Q
  20. Point(c) → S
  21. Segment(Q, S) → i
  22. Point(a) → R
  23. Point(c) → T
  24. Segment(R, T) → j
  25. Segment(B, F) → l
  26. Segment(E, D_1) → r
  27. Segment(E_1, F_1) → s
  28. Line(G_1, s) → a_1
  29. PolyLine(E, W, A_1, D) → n
  30. Intersect(a_1, n) → H_1, I_1
  31. Line(H_1, r) → p
  32. PolyLine(D, C, B_1, H) → q
  33. Intersect(p, b) → J_1
  34. Line(J_1, a_1) → b_1
  35. Intersect(b_1, q) → K_1, L_1
  36. Segment(G_1, H_1) → c_1
  37. Segment(H_1, J_1) → d_1
  38. Segment(J_1, K_1) → e_1
  39. PolyLine(H, G, C_1, J) → f_1
  40. Line(K_1, r) → g_1
  41. Intersect(g_1, d) → M_1
  42. Line(M_1, s) → h_1
  43. Intersect(h_1, f_1) → N_1, O_1
  44. Line(N_1, r) → i_1
  45. Segment(K_1, M_1) → j_1
  46. Segment(M_1, N_1) → k_1
  47. PolyLine(J, I, P_1, L) → l_1
  48. Line(N_1, r) → m_1
  49. Intersect(m_1, e) → Q_1
  50. Line(Q_1, s) → n_1
  51. Intersect(n_1, l_1) → R_1, S_1
  52. Line(R_1, r) → q_1
  53. PolyLine(L, K, T_1, N) → r_1
  54. Intersect(q_1, f) → U_1
  55. Segment(N_1, Q_1) → a_2
  56. Segment(Q_1, R_1) → b_2
  57. Segment(R_1, U_1) → c_2
  58. Line(U_1, s) → h
  59. Intersect(h, r_1) → V_1, W_1
  60. Line(V_1, r) → s_1
  61. Intersect(s_1, g) → Z_1
  62. Intersect(c, g) → A_2
  63. Intersect(a, g) → B_2
  64. Segment(O, P) → t_1
  65. PolyLine(N, M, C_2, P) → d_2
  66. Line(Z_1, s) → e_2
  67. Intersect(e_2, d_2) → D_2, E_2
  68. Segment(U_1, V_1) → f_2
  69. Segment(V_1, Z_1) → g_2
  70. Segment(Z_1, D_2) → h_2
  71. Line(D_2, r) → i_2
  72. PolyLine(P, O, F_2, S) → j_2
  73. Intersect(i_2, t_1) → G_2
  74. Line(G_2, s) → k_2
  75. Intersect(k_2, j_2) → H_2, I_2
  76. Line(H_2, r) → p_1
  77. PolyLine(S, Q, J_2, T) → l_2
  78. Intersect(p_1, i) → K_2
  79. Line(K_2, s) → m_2
  80. Intersect(m_2, l_2) → L_2, M_2
  81. Line(L_2, r) → n_2
  82. PolyLine(T, R, N_2, V) → p_2
  83. Segment(D_2, G_2) → a_3
  84. Segment(G_2, H_2) → b_3
  85. Segment(H_2, K_2) → c_3
  86. Segment(K_2, L_2) → d_3
  87. Line(L_2, r) → k
  88. Intersect(k, j) → Q_2
  89. Line(Q_2, s) → q_2
  90. Intersect(q_2, p_2) → R_2, S_2
  91. Line(R_2, r) → r_2
  92. Segment(L_2, Q_2) → m
  93. Segment(Q_2, R_2) → s_2
  94. PolyLine(V, U, U_2, F) → f_3
  95. Intersect(r_2, f_3) → Z, T_2
  96. Line(T_2, s) → g_3
  97. Intersect(g_3, f_3) → V_2, W_2
  98. Line(V_2, r) → h_3
  99. Intersect(h_3, l) → Z_2
  100. Segment(R_2, T_2) → k_3
  101. Segment(T_2, V_2) → l_3
  102. Segment(V_2, Z_2) → m_3
  103. PolyLine(W, A_1, M, C_2, O, F_2, Q, J_2, R, N_2, U, U_2, C, B, B_1, G, C_1, I, P_1, K, T_1) → n_3