Find local maxima using scipy.signal












1















I have a 1D array (A) of 64 integer values. How can I find the 2 local maxima corresponding to the values 56 and 50 (indices 10 and 45, respectively) using the scipy.signal module?



At first I tried importing



from scipy.signal import find_peaks

A
array([ 0., 1., 3., 8., 6., 16., 29., 29., 47., 42., 56.,
44., 49., 40., 34., 34., 26., 24., 25., 21., 22., 24.,
34., 17., 17., 29., 24., 26., 13., 25., 16., 19., 19.,
26., 24., 26., 41., 34., 24., 37., 37., 39., 34., 40.,
45., 50., 28., 45., 43., 46., 47., 41., 30., 23., 19.,
15., 9., 10., 3., 6., 4., 1., 1., 0.])


but before I got any further I got the error message that




"AttributeError: 'module' object has no attribute 'find_peaks'",




so then instead I tried importing



from scipy import signal
peakind = signal.find_peaks_cwt(A, widths=32)


but then I get the error message that




"TypeError: 'int' object is not subscriptable".




I still get this error message even if I first do A.astype(np.int64).



Can't I use scipy.signal_find_peaks on an array of integer values?










share|improve this question

























  • @Cleb Thank you for your response! Not quite I'm afraid. I found the potential solution to use argrelextrema, but it would return all local maxima and I am only interested in a function/module who finds the two values I want (56 & 49). Actually, the documentation I found about scipy.signal.find_peaks seemed very promising so it was disappointing that it could not be loaded.

    – kirerik
    Nov 19 '18 at 16:11






  • 2





    As the docs state, find_peaks is new in version 1.1.0. Updating scipy should work

    – Brenlla
    Nov 19 '18 at 16:14


















1















I have a 1D array (A) of 64 integer values. How can I find the 2 local maxima corresponding to the values 56 and 50 (indices 10 and 45, respectively) using the scipy.signal module?



At first I tried importing



from scipy.signal import find_peaks

A
array([ 0., 1., 3., 8., 6., 16., 29., 29., 47., 42., 56.,
44., 49., 40., 34., 34., 26., 24., 25., 21., 22., 24.,
34., 17., 17., 29., 24., 26., 13., 25., 16., 19., 19.,
26., 24., 26., 41., 34., 24., 37., 37., 39., 34., 40.,
45., 50., 28., 45., 43., 46., 47., 41., 30., 23., 19.,
15., 9., 10., 3., 6., 4., 1., 1., 0.])


but before I got any further I got the error message that




"AttributeError: 'module' object has no attribute 'find_peaks'",




so then instead I tried importing



from scipy import signal
peakind = signal.find_peaks_cwt(A, widths=32)


but then I get the error message that




"TypeError: 'int' object is not subscriptable".




I still get this error message even if I first do A.astype(np.int64).



Can't I use scipy.signal_find_peaks on an array of integer values?










share|improve this question

























  • @Cleb Thank you for your response! Not quite I'm afraid. I found the potential solution to use argrelextrema, but it would return all local maxima and I am only interested in a function/module who finds the two values I want (56 & 49). Actually, the documentation I found about scipy.signal.find_peaks seemed very promising so it was disappointing that it could not be loaded.

    – kirerik
    Nov 19 '18 at 16:11






  • 2





    As the docs state, find_peaks is new in version 1.1.0. Updating scipy should work

    – Brenlla
    Nov 19 '18 at 16:14
















1












1








1








I have a 1D array (A) of 64 integer values. How can I find the 2 local maxima corresponding to the values 56 and 50 (indices 10 and 45, respectively) using the scipy.signal module?



At first I tried importing



from scipy.signal import find_peaks

A
array([ 0., 1., 3., 8., 6., 16., 29., 29., 47., 42., 56.,
44., 49., 40., 34., 34., 26., 24., 25., 21., 22., 24.,
34., 17., 17., 29., 24., 26., 13., 25., 16., 19., 19.,
26., 24., 26., 41., 34., 24., 37., 37., 39., 34., 40.,
45., 50., 28., 45., 43., 46., 47., 41., 30., 23., 19.,
15., 9., 10., 3., 6., 4., 1., 1., 0.])


but before I got any further I got the error message that




"AttributeError: 'module' object has no attribute 'find_peaks'",




so then instead I tried importing



from scipy import signal
peakind = signal.find_peaks_cwt(A, widths=32)


but then I get the error message that




"TypeError: 'int' object is not subscriptable".




I still get this error message even if I first do A.astype(np.int64).



Can't I use scipy.signal_find_peaks on an array of integer values?










share|improve this question
















I have a 1D array (A) of 64 integer values. How can I find the 2 local maxima corresponding to the values 56 and 50 (indices 10 and 45, respectively) using the scipy.signal module?



At first I tried importing



from scipy.signal import find_peaks

A
array([ 0., 1., 3., 8., 6., 16., 29., 29., 47., 42., 56.,
44., 49., 40., 34., 34., 26., 24., 25., 21., 22., 24.,
34., 17., 17., 29., 24., 26., 13., 25., 16., 19., 19.,
26., 24., 26., 41., 34., 24., 37., 37., 39., 34., 40.,
45., 50., 28., 45., 43., 46., 47., 41., 30., 23., 19.,
15., 9., 10., 3., 6., 4., 1., 1., 0.])


but before I got any further I got the error message that




"AttributeError: 'module' object has no attribute 'find_peaks'",




so then instead I tried importing



from scipy import signal
peakind = signal.find_peaks_cwt(A, widths=32)


but then I get the error message that




"TypeError: 'int' object is not subscriptable".




I still get this error message even if I first do A.astype(np.int64).



Can't I use scipy.signal_find_peaks on an array of integer values?







python python-3.x scipy






share|improve this question















share|improve this question













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edited Nov 23 '18 at 9:30









Cleb

10.8k125482




10.8k125482










asked Nov 19 '18 at 15:37









kirerikkirerik

668




668













  • @Cleb Thank you for your response! Not quite I'm afraid. I found the potential solution to use argrelextrema, but it would return all local maxima and I am only interested in a function/module who finds the two values I want (56 & 49). Actually, the documentation I found about scipy.signal.find_peaks seemed very promising so it was disappointing that it could not be loaded.

    – kirerik
    Nov 19 '18 at 16:11






  • 2





    As the docs state, find_peaks is new in version 1.1.0. Updating scipy should work

    – Brenlla
    Nov 19 '18 at 16:14





















  • @Cleb Thank you for your response! Not quite I'm afraid. I found the potential solution to use argrelextrema, but it would return all local maxima and I am only interested in a function/module who finds the two values I want (56 & 49). Actually, the documentation I found about scipy.signal.find_peaks seemed very promising so it was disappointing that it could not be loaded.

    – kirerik
    Nov 19 '18 at 16:11






  • 2





    As the docs state, find_peaks is new in version 1.1.0. Updating scipy should work

    – Brenlla
    Nov 19 '18 at 16:14



















@Cleb Thank you for your response! Not quite I'm afraid. I found the potential solution to use argrelextrema, but it would return all local maxima and I am only interested in a function/module who finds the two values I want (56 & 49). Actually, the documentation I found about scipy.signal.find_peaks seemed very promising so it was disappointing that it could not be loaded.

– kirerik
Nov 19 '18 at 16:11





@Cleb Thank you for your response! Not quite I'm afraid. I found the potential solution to use argrelextrema, but it would return all local maxima and I am only interested in a function/module who finds the two values I want (56 & 49). Actually, the documentation I found about scipy.signal.find_peaks seemed very promising so it was disappointing that it could not be loaded.

– kirerik
Nov 19 '18 at 16:11




2




2





As the docs state, find_peaks is new in version 1.1.0. Updating scipy should work

– Brenlla
Nov 19 '18 at 16:14







As the docs state, find_peaks is new in version 1.1.0. Updating scipy should work

– Brenlla
Nov 19 '18 at 16:14














1 Answer
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active

oldest

votes


















1














You can use find_peaks as follows (make sure that you work with SciPy >= 1.1):



from scipy.signal import find_peaks
import numpy as np
import matplotlib.pyplot as plt

A = np.array([0., 1., 3., 8., 6., 16., 29., 29., 47., 42., 56.,
44., 49., 40., 34., 34., 26., 24., 25., 21., 22., 24.,
34., 17., 17., 29., 24., 26., 13., 25., 16., 19., 19.,
26., 24., 26., 41., 34., 24., 37., 37., 39., 34., 40.,
45., 50., 28., 45., 43., 46., 47., 41., 30., 23., 19.,
15., 9., 10., 3., 6., 4., 1., 1., 0.])

peaks, _ = find_peaks(A, distance=32)
print(peaks)
# This prints the desired indices [10 45]

plt.plot(A)
plt.plot(peaks, A[peaks], "x")
plt.show()


So, instead of using widths, you use distance which defines the minimum distance between two peaks.



This will plot:



enter image description here



As you can see, only the two desired peaks are marked by a x and all remaining local maxima are ignored.






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    1














    You can use find_peaks as follows (make sure that you work with SciPy >= 1.1):



    from scipy.signal import find_peaks
    import numpy as np
    import matplotlib.pyplot as plt

    A = np.array([0., 1., 3., 8., 6., 16., 29., 29., 47., 42., 56.,
    44., 49., 40., 34., 34., 26., 24., 25., 21., 22., 24.,
    34., 17., 17., 29., 24., 26., 13., 25., 16., 19., 19.,
    26., 24., 26., 41., 34., 24., 37., 37., 39., 34., 40.,
    45., 50., 28., 45., 43., 46., 47., 41., 30., 23., 19.,
    15., 9., 10., 3., 6., 4., 1., 1., 0.])

    peaks, _ = find_peaks(A, distance=32)
    print(peaks)
    # This prints the desired indices [10 45]

    plt.plot(A)
    plt.plot(peaks, A[peaks], "x")
    plt.show()


    So, instead of using widths, you use distance which defines the minimum distance between two peaks.



    This will plot:



    enter image description here



    As you can see, only the two desired peaks are marked by a x and all remaining local maxima are ignored.






    share|improve this answer






























      1














      You can use find_peaks as follows (make sure that you work with SciPy >= 1.1):



      from scipy.signal import find_peaks
      import numpy as np
      import matplotlib.pyplot as plt

      A = np.array([0., 1., 3., 8., 6., 16., 29., 29., 47., 42., 56.,
      44., 49., 40., 34., 34., 26., 24., 25., 21., 22., 24.,
      34., 17., 17., 29., 24., 26., 13., 25., 16., 19., 19.,
      26., 24., 26., 41., 34., 24., 37., 37., 39., 34., 40.,
      45., 50., 28., 45., 43., 46., 47., 41., 30., 23., 19.,
      15., 9., 10., 3., 6., 4., 1., 1., 0.])

      peaks, _ = find_peaks(A, distance=32)
      print(peaks)
      # This prints the desired indices [10 45]

      plt.plot(A)
      plt.plot(peaks, A[peaks], "x")
      plt.show()


      So, instead of using widths, you use distance which defines the minimum distance between two peaks.



      This will plot:



      enter image description here



      As you can see, only the two desired peaks are marked by a x and all remaining local maxima are ignored.






      share|improve this answer




























        1












        1








        1







        You can use find_peaks as follows (make sure that you work with SciPy >= 1.1):



        from scipy.signal import find_peaks
        import numpy as np
        import matplotlib.pyplot as plt

        A = np.array([0., 1., 3., 8., 6., 16., 29., 29., 47., 42., 56.,
        44., 49., 40., 34., 34., 26., 24., 25., 21., 22., 24.,
        34., 17., 17., 29., 24., 26., 13., 25., 16., 19., 19.,
        26., 24., 26., 41., 34., 24., 37., 37., 39., 34., 40.,
        45., 50., 28., 45., 43., 46., 47., 41., 30., 23., 19.,
        15., 9., 10., 3., 6., 4., 1., 1., 0.])

        peaks, _ = find_peaks(A, distance=32)
        print(peaks)
        # This prints the desired indices [10 45]

        plt.plot(A)
        plt.plot(peaks, A[peaks], "x")
        plt.show()


        So, instead of using widths, you use distance which defines the minimum distance between two peaks.



        This will plot:



        enter image description here



        As you can see, only the two desired peaks are marked by a x and all remaining local maxima are ignored.






        share|improve this answer















        You can use find_peaks as follows (make sure that you work with SciPy >= 1.1):



        from scipy.signal import find_peaks
        import numpy as np
        import matplotlib.pyplot as plt

        A = np.array([0., 1., 3., 8., 6., 16., 29., 29., 47., 42., 56.,
        44., 49., 40., 34., 34., 26., 24., 25., 21., 22., 24.,
        34., 17., 17., 29., 24., 26., 13., 25., 16., 19., 19.,
        26., 24., 26., 41., 34., 24., 37., 37., 39., 34., 40.,
        45., 50., 28., 45., 43., 46., 47., 41., 30., 23., 19.,
        15., 9., 10., 3., 6., 4., 1., 1., 0.])

        peaks, _ = find_peaks(A, distance=32)
        print(peaks)
        # This prints the desired indices [10 45]

        plt.plot(A)
        plt.plot(peaks, A[peaks], "x")
        plt.show()


        So, instead of using widths, you use distance which defines the minimum distance between two peaks.



        This will plot:



        enter image description here



        As you can see, only the two desired peaks are marked by a x and all remaining local maxima are ignored.







        share|improve this answer














        share|improve this answer



        share|improve this answer








        edited Nov 27 '18 at 15:58

























        answered Nov 23 '18 at 8:27









        ClebCleb

        10.8k125482




        10.8k125482






























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