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 how can I create a recursive graphic with matplotlib royer14 Silly Frenchman Posts: 21 Threads: 9 Joined: Nov 2017 Reputation: -1 Likes received: 0 #1 Nov-22-2018, 12:44 AM hello to all, I am wanting to draw a graph similar to the one that will be shown in the image: The question is: For the differential equations given below, solve the sequence and [n], use the program recur for 0 <= n <= 10, and plot and against n in a stem graph. y[n] = y[n-1] + u[n-1], y[1] = 0 I was thinking about using the following numpy libraries in matplotlib. ```np.linspace plt.stem ```my problem lies in recur (), well I have information on how it works, for example Gribouillis Posts: 2,259 Threads: 24 Joined: Jan 2018 Reputation: 214 Likes received: 545 #2 Nov-22-2018, 07:49 AM Can you explain the context? Are you trying to translate a matlab book into python? Is this homework? royer14 Silly Frenchman Posts: 21 Threads: 9 Joined: Nov 2017 Reputation: -1 Likes received: 0 #3 Nov-22-2018, 02:55 PM (Nov-22-2018, 07:49 AM)Gribouillis Wrote: Can you explain the context? Are you trying to translate a matlab book into python? Is this homework? No,rather it is a challenge that I proposed, look at something that I have been able to do. ```import matplotlib.pyplot as plt import numpy as np #------------------ ni = 10 a = -0.5 b = np.zeros(ni+1) n = np.arange(ni+1) y0 = 1 x0 = 0 x = np.zeros(ni+1) y = np.zeros(n+1) y[0] = y0 #---------------- #for i in range(y0-1,ni+1): ---> |perfect 0 to 10 # y[i] = a + b[i]+ n[i] + x[i] + x_0 + y_0 |this part I can not interpret it #markerline, stemlines, baseline = plt.stem(x, y, '-.') # setting property of baseline with color red and linewidth 2 #plt.setp(baseline, color='r', linewidth=2) #plt.show()``` Gribouillis Posts: 2,259 Threads: 24 Joined: Jan 2018 Reputation: 214 Likes received: 545 #4 Nov-22-2018, 05:00 PM I think it is the first order explicit Euler method for solving ordinary differential equations. You can find implementations online, for example at Rosetta code. In your case, the mathematical function f(t, y(t)) would be y(t) + u(t). royer14 likes this post « Next Oldest | Next Newest »

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